%% version: 9701
%E N.C. Petridis
%E S.K. Pichorides
%E N. Varopoulos
%T Harmonic analysis, Iraklion 1978
%S Lecture Notes in Math.
%V 781
%D 1980
%I Springer
%C Berlin, Heidelberg, New York

%T Harmonic Maps
%E R.J. Knill
%E M. Kalka
%E H.C.J. Sealey
%S Lecture Notes in Math.
%V 949
%D 1982
%I Springer
%C Berlin, Heidelberg, New York

%T Seminar on Minimal Submanifolds
%E E. Bombieri
%S Ann. of Math. Stud.
%V 103
%I Princeton Univ. Press
%C Princeton, N.J.
%D 1983

%S Lecture Notes in Math.
%V 1161
%D 1985
%I Springer
%C Berlin, Heidelberg, New York
%T Harmonic Mappings and Minimal Immersions, Montecatini 1984
%E E. Giusti

%T Harmonic mappings, twistors and $\sigma$-models
%E P. Gauduchon
%I World Scientific
%C Singapore
%D 1988

%E A.T. Fomenko
%T Minimal surfaces
%S Adv. Soviet Math.
%V 15
%I American Math. Soc.
%C Providence RI
%D 1993

%E A.P. Fordy
%E J.C. Wood
%T Harmonic maps and integrable systems
%S Aspects of Math.
%V 23
%I Vieweg
%C Braunschweig, Wiesbaden
%D 1994

%A S .Ianus
%A A.M.Pastore
%T Harmonic maps on metric contact manifolds
%J Ann. Math. Blaise Pascal
%V 2
%D 1995
%P 43-53

%A R.B. Abbott
%T Elliptic solutions of $CP^{n-1}$ models and their properties
%J Z. Phys.
%V C 15
%D 1982
%P 51-59

%A N. Abe
%T On generalized total curvatures and conformal mappings
%J Hiroshima Math. J.
%V 12
%D 1982
%P 203-207

%A U. Abresch
%T Isoparametric hypersurfaces with four or six distinct principal
curvatures
%J Math. Ann.
%V 264
%D 1983
%P 283-302

%A U. Abresch
%T Constant mean curvature tori in terms of elliptic functions
%J J. Reine Angew. Math.
%V 374
%D 1987
%P 169-192

%A U. Abresch
%T Old and new periodic solution of the sinh-Gordon equation
%B Sem. on non-linear partial differential equations
%I Vieweg
%D 1987
%K incomplete: no city

%A U. Abresch
%A J. L{\"a}nger
%T The normalized curve shortening flow and homothetic solutions
%J J. Differential Geom.
%V 23
%D 1986
%P 175-196

%A T. Adachi
%A T. Sunada
%T Geometric bounds for the number of certain harmonic maps
%B Differential Geometry of Submanifolds
%E K. Kenmotsu
%S Lecture Notes in Math.
%V 1090
%D 1984
%P 24-36
%I Springer
%C Berlin, Heidelberg, New York

%A T. Adachi
%A T. Sunada
%T Energy spectrum of certain harmonic mappings
%J Compositio Math.
%V 56
%D 1985
%P 153-170

%A D. Adams
%A L. Simon
%T Rates of asymptotic convergence near isolated singularities of
geometric extrema
%J Indiana Univ. Math. J.
%V 37
%P 225-254
%D 1988

%A J.F. Adams
%T Maps from a surface to the projective plane
%J Bull. London Math. Soc.
%V 14
%D 1982
%P 533-534

%A S. Adams
%A A. Freire
%T Nonnegatively curved leaves in foliations
%J J. Differential Geom.
%V 34
%D 1991
%P 681-700

%A S. Adams
%A L. Her{\'n}andez
%T A foliated metric rigidity theorem for higher rank irreducible
symmetric spaces
%K incomplete: no details

%A S. Adams
%A G. Stuck
%T Splitting of nonnegatively curved leaves in minimal sets of
foliations
%J Duke Math. J.
%V 71
%D 1993
%P 71-92

%A J. Adem
%T Construction of some normed maps
%J Bol. Soc. Mat. Mexicana
%V 20
%D 1975
%P 59-75

%A J. Adem
%T On the Hurwitz problem over an arbitrary field, I
%J Bol. Soc. Mat. Mexicana
%V 25
%D 1980
%P 29-5

%A A.R. Aithal
%T Harmonic maps from $S^2$ to $G_2({\bf C}^5)$
%J J. London Math. Soc.
%V 32
%D 1986
%P 572-576

%A A.R. Aithal
%T Harmonic maps from $S^2$ to ${\bf H}P^2$
%J Osaka J. Math.
%V 23
%D 1986
%P 255-270

%A A.R. Aithal
%A D.S. Nagaraj
%T Splitting types of holomorphic bundles associated with some
harmonic maps
%J Comm. Algebra
%V 21
%D 1993
%P 3727-3731

%A R. Aiyama
%A K. Akutagawa
%T Kenmotsu-Bryant type representation formulas for constant mean
curvature surfaces in ${\bf H}^3(-c^2)$ and $S^3_1(c^2)$
%R preprint

%A K.G. Akdiniz
%A M. Goodman
%A R. Percacci
%T Monopoles and twisted $\sigma$-models
%R Preprint

%A F.F. Aki-Khuzam
%T A one-parameter family of minimal surfaces with four planar ends
%K incomplete: no details

%A K. Akutagawa
%T A Liouville-type property for harmonic maps with finite polynomial
growth dilatation
%K incomplete: no details

%A K. Akutagawa
%T The Dirichlet problem at infinity for harmonic mappings between
Hadamard manifold
%B Geometry of Manifolds
%I Academic Press
%C New York
%D 1989
%P 59-70

%A K. Akutagawa
%T Harmonic maps between unbounded convex polyhedra in hyperbolic
spaces
%B Geometry and Global Analysis
%E T. Kotake
%E S. Nishikawa
%E R. Schoen
%I T\^ohoku Univ.
%C Sendai
%D 1993
%P 147-150

%A K. Akutagawa
%T Harmonic diffeomorphisms of the hyperbolic plane
%J Trans. Amer. Math. Soc.
%V 342
%D 1994
%P 325-342

%A K. Akutagawa
%T Harmonic maps between hyperbolic spaces
%J Sugaku
%V 48
%D 1996
%P 128-141
%O (Japanese)

%A K. Akutagawa
%A S. Nishikawa
%T The Gauss map and spacelike surfaces with prescribed mean curvature
in Minkowski $3$-space
%J T\^ohoku Math. J.
%V 42
%D 1990
%P 67-82

%A K. Akutagawa
%A S. Nishikawa
%A A. Tachikawa
%T Harmonic maps of unbounded convex polygons in the hyperbolic plane
%I World Sci.
%D 1993
%B Geometry and its applications (Yokohama, 1991)
%C River Edge, NJ
%P 17-19

%A K. Akutagawa
%A S. Nishikawa
%A A. Tachikawa
%T Harmonic maps between unbounded convex polyhedra in hyperbolic
spaces
%J Invent. Math.
%V 115
%D 1994
%P 391-404

%A K. Akutagawa
%A A. Tachikawa
%T Nonexistence results for harmonic maps between non-compact complete
Riemannian manifolds
%J Tokyo J. Math.
%V 16
%D 1993
%P 131-145

%A S.I. Al'ber
%T On $n$-dimensional problems in the calculus of variations in the
large
%J Soviet Math. Dokl.
%V 5
%D 1964
%P 700-704

%A S.I. Al'ber
%T Spaces of mappings into a manifold with negative curvature
%j Soviet Math. Dokl.
%v 9
%d 1967
%p 6-9
%J Dokl. Akad. Nauk SSSR
%V 178
%D 1968
%P 13-16

%A S.I. Al'ber
%T The topology of functional manifolds and the calculus of variations
in the large
%j Russian Math. Surveys
%v 25
%n 4
%d 1970
%p 51-117
%J Uspekhi Mat. Nauk
%V 25
%N 4
%D 1970
%P 57-122

%A D.V. Alekseevksy
%A M.M. Graev
%T $G$-structures of twistor type and their twistor spaces
%J J. Geom. Phys.
%V 10
%D 1993
%P 203-229

%A S. Alexander
%A R.L. Bishop
%T Convex-supporting domains on spheres
%J Illinois J. Math.
%V 18
%D 1974
%P 31-47

%A F. Alexandre
%T Uniqueness for the harmonic map flow in two dimensions
%J Calc. Var. Partial Differential Equations
%V 3
%D 1995
%P 95-105

%A A.D. Alexandrov
%T A characteristic property of spheres
%J Ann. Mat. Pura Appl.
%V 58
%D 1962
%P 303-315

%A A.D. Alexandrov
%T Uniqueness theorems for surfaces in the large, V
%B Nine papers on topology, Lie groups and differential equations
%S Amer. Math. Soc. Transl. Ser. 2
%V 21
%D 1962
%P 412-416
%K incomplete: no publisher

%A L. Almeida
%T Everywhere discontinuous generalized harmonic maps into $S^1$
%B Geometry and Global Analysis
%E T. Kotake
%E S. Nishikawa
%E R. Schoen
%I T\^ohoku Univ.
%C Sendai
%D 1993
%P 423-426

%A L. Almeida
%T The regularity problem for generalized harmonic maps into
homogeneous spaces
%J Calc. Var. Partial Differential Equations
%V 9
%D 1995
%P 193-242

%A F.J. Almgren
%T Some interior regularity theorems for minimal surfaces and an
extension of Bernstein's theorem
%J Ann. of Math.
%V 84
%D 1966
%P 277-292

%A F.J. Almgren
%A W. Browder
%A E.H. Lieb
%T Co-area, liquid crystals, and minimal surfaces
%B Partial differential equations, proceedings, 1986
%E S.S. Chern
%S Lecture Notes in Math.
%I Springer
%C Berlin
%D 1988
%V 1306
%P 1-12

%A F.J. Almgren
%A E.H. Lieb
%T How many singularities can there be in an energy minimizing map
from the ball to the sphere
%B Ideas and methods in mathematical analysis, stochastics and
applications (Oslo, 1988)
%I Cambridge University Press
%C Cambridge
%P 394-408

%A F.J. Almgren
%A E.H. Lieb
%T Singularities of energy minimizing maps from the ball to the sphere
%J Bull. Amer. Math. Soc.
%V 17
%D 1987
%P 304-306

%A F.J. Almgren
%A E.H. Lieb
%T Singularities of energy minimizing maps from the ball to the sphere
%J Ann. of Math.
%V 128
%D 1988
%P 483-530

%A F.J. Almgren
%A E.H. Lieb
%T Counting singularities in liquid crystals
%B Variational Methods
%E H. Berestycki
%E J.-M. Coron
%E I. Ekeland
%S Progr. Nonlinear Differential Equations Appl.
%V 4
%I Birkh\"auser
%C Boston
%D 1990
%P 17-35

%A F.J. Almgren
%A R. Schoen
%A L. Simon
%T Regularity and singularity estimates on hypersurfaces minimizing
parametric elliptic variational integrals
%J Acta Math.
%V 139
%D 1977
%P 217-265

%A F.J. Almgren
%A L. Simon
%T Existence of embedded solutions to Plateau's problem
%J Ann. Scuola Norm. Sup. Pisa Cl. Sci.
%V 6
%D 1979
%P 447-495

%A F. Alouges
%T Un sch{\'e}ma num{\'e}rique pour le calcul d'applications
harmoniques de ${\bf R}^3$ dans la sph{\`e}re
%J C. R. Acad. Sci. Paris S\'er. I Math.
%V 311
%P 565-570
%K incomplete: no date

%A F. Alouges
%T Un algorithme qui d{\'e}croit s{\^u}rement l{\'e}nergie des
cristaux liquides
%B Th{\`e}se, Universit{\'e} de Paris-Sud
%D 1990
%K incomplete: no publisher

%A F. Alouges
%T An energy-decreasing algorithm for harmonic maps
%B Nematics: Mathematical and Physical Aspects
%E J.-M. Coron
%E J.-M. Ghidaglia
%E F. H{\'e}lein
%S NATO Adv. Sci. Inst. Ser. C: Math. Phys. Sci.
%V 332
%I Kluwer
%C Dordrecht
%D 1991
%P 1-13

%A H.W. Alt
%T Verzweigungspunkte von $H$-Fl\"achen, I
%J Math. Z.
%V 127
%D 1972
%P 333-362

%A H.W. Alt
%T Verzweigungspunkte von $H$-Fl\"achen, II
%J Math. Ann.
%V 201
%D 1973
%P 33-55

%A H.W. Alt
%A F. Tomi
%T Regularity and finiteness of solutions to the free boundary problem
for minimal surfaces.
%K incomplete: no details

%A L. Alvarez-Gaume
%A D.Z. Freedman
%T Geometrical structure and ultraviolet finiteness in the
supersymmetric $\sigma$-model
%J Comm. Math. Phys.
%V 80
%D 1981
%P 443-451

%A L. Alvarez-Gaume
%A D.Z. Freedman
%T Potential for the supersymmetric nonlinear $\sigma$-model
%J Comm. Math. Phys.
%V 91
%D 1983
%P 87-101

%A J.A. Alvarez~L{\'o}pez
%T On Riemannian foliations with minimal leaves
%J Ann. Inst. Fourier (Grenoble)
%V 40
%D 1990
%P 163-176

%A J.A. Aminov
%T On the problem of stability of a minimal surface in a Riemannian
space of positive curvature
%J Soviet Math. Dokl.
%V 16
%D 1975
%P 1278-1281

%A J.A. Aminov
%T The instability of a minimal surface in an $n$-dimensional
Riemannian space of positive curvature
%J Math. Sb. (N.S.)
%V 100 (142)
%D 1976
%P 400-419, 478

%A J. Amor\'os
%A M. Burger
%A K. Corlette
%A D. Kotschick
%A D. Toledo
%T Fundamental groups of compact K\"ahler manifolds
%S Math. Surveys Monogr.
%V 44
%I American Math. Soc.
%C Providence, RI
%D 1996

%A C.K. Anand
%T A closed form for unitons
%K incomplete: no details

%A C.K. Anand
%T Ward's solitons
%K incomplete: no details

%A C.K. Anand
%T Uniton bundles
%J Comm. Anal. Geom.
%V 3
%P 371-419
%D 1995

%A C.K. Anand
%T Unitons and their moduli
%J Electron. Res. Announc. Amer. Math. Soc.
%V 2
%P 7-16
%D 1996

%A D.M. Anderson
%A C.S. Henke
%A D.A. Hoffman
%A E.L. Thomas
%T Periodic area-minimizing surfaces in block copolymers
%J Nature
%V 334
%D 1988
%P 598-601

%A I.M. Anderson
%T The variational bicomplex
%I Academic Press
%O (to appear)
%K incomplete: no city

%A I.M. Anderson
%T In the structure of divergence free tensors
%J J. Math. Phys.
%V 19
%D 1978
%P 2570-2575

%A I.M. Anderson
%T Natural variational principles on Riemannian manifolds
%J Ann. of Math.
%V 120
%D 1984
%P 329-370

%A I.M. Anderson
%T Variational principles for second-order quasi-linear scalar
equations
%J J. Differential Equations
%V 51
%D 1984
%P 1-47

%A I.M. Anderson
%T Aspects of the inverse problem to the calculus of variations
%V 24
%D 1988
%P 181-202
%J Arch. Math. (Brno)

%A I.M. Anderson
%T Introduction to the variational bicomplex
%B Mathematical aspects of classical field theory
%E M. Gotay
%E V.E. Moncrief
%E J.E. Marsden
%S Contemp. Math.
%V 132
%I Amer. Math. Soc.
%C Providence, RI
%D 1992
%P 51-73

%A I.M. Anderson
%A T. Duchamp
%T On the existence of global variational principles
%J Amer. J. Math.
%V 102
%D 1980
%P 781-868

%A I.M. Anderson
%A G. Thompson
%T The inverse problem of the calculus of variations for ordinary
differential equations
%S Mem. Amer. Math. Soc.
%V 473
%I Amer. Math. Soc.
%C Providence RI
%D 1992

%A M.T. Anderson
%T The compactification of a minimal submanifold in Euclidean space by
the Gauss map
%K incomplete: no details

%A M.T. Anderson
%T Complete minimal surfaces in hyperbolic space
%J Invent. Math.
%V 69
%D 1982
%P 477-494

%A M.T. Anderson
%T Complete minimal hypersurfaces in hyperbolic $n$-manifolds
%J Comment. Math. Helv.
%V 58
%D 1983
%P 264-290

%A M.T. Anderson
%T The Dirichlet problem at infinity for manifolds of negative
curvature
%J J. Differential Geom.
%V 18
%D 1983
%P 701-721

%A M.T. Anderson
%T On area-minimizing hypersufaces in manifolds of non-negative
curvature
%J Indiana Univ. Math. J.
%V 32
%D 1983
%P 745-760

%A M.T. Anderson
%T Curvature estimates for minimal surfaces in $3$-manifolds
%J Ann. Sci. \'Ecole Norm. Sup.
%V 18
%D 1985
%P 89-105

%A M.T. Anderson
%T Local estimates for minimal submanifolds in dimensions greater than
two
%B Geometric Measure Theory and the Calculus of Variations
%E W.K. Allard
%E F.J. Almgren
%S Proc. Sympos. Pure Math.
%V 44
%D 1986
%P 131-137
%I Amer. Math. Soc.
%C Providence, R.I.

%A M.T. Anderson
%A R. Schoen
%T Positive harmonic functions on complete manifolds of negative
curvature
%J Ann. of Math.
%V 121
%D 1985
%P 429-461

%A A. Andreotti
%A E. Vesentini
%T Carleman estimates for the Laplace--Beltrami equation on complex
manifolds
%J Inst. Hautes \'Etudes Sci. Publ. Math.
%V 25
%D 1965
%P 81-130

%A S.B. Angenent
%T Parabolic equations for curves on surface I
%J Ann. of Math.
%V 132
%D 1990
%P 451-483

%A S.B. Angenent
%T On the formation of singularities in the curve shortening problem
%J J. Differential Geom.
%V 33
%D 1991
%P 601-633

%A S.B. Angenent
%T Parabolic equations for curves on surface II
%J Ann. of Math.
%V 133
%D 1991
%P 171-215

%A S.B. Angenent
%T Some recent results on mean curvature flow
%J Rec. Adv. in PDE
%D 1992
%P 1-18
%K incomplete: no vol

%A D. Anselmi
%A P. Fr{\'e}
%T Topological $\sigma$-models in four dimensions and triholomorphic
maps
%J Nuclear Phys. B
%V 416
%D 1994
%P 255-300

%A J.P. Antoine
%A B. Piette
%T Classical non-linear $\sigma$ models in Grassmannian manifolds of
compact or non-compact type
%J J. Math. Phys.
%V 28
%D 1987
%P 2753-2762

%A J.P. Antoine
%A B. Piette
%T Solutions of Euclidean $\sigma$-models on non-compact Grassmannian
manifolds
%J J. Math. Phys.
%V 29
%D 1988
%P 1687-1697

%A C.S. Aravinda
%A F.T. Farrell
%T Rank of a spherical manifolds which do not support any
nonpositively curved metric
%J Comm. Anal. Geom.
%V 2
%D 1994
%P 65-78

%A C. Arezzo
%T On minimal surfaces incompressible in homology and abelian
varieties
%R Warwick preprint
%D 1996

%A C. Arezzo
%T Stable complete minimal surfaces in hyperk\"ahler manifolds
%R Genoa preprint
%D 1996

%A C. Arezzo
%T The Torelli and the Infinitesimal Torelli Theorems for Minimal
surfaces
%R Warwick preprint
%D 1996

%A M. Arik
%T Grassmannian $\sigma$-models and strings
%J J. Math. Phys.
%V 29
%D 1988
%P 594-598

%A G. Aronsson
%T Extension of functions satisfying Lipschitz conditions
%J Ark. Mat.
%V 6
%D 1967
%P 551-561

%A N. Aronszajn
%T A unique continuation theorem for solutions of elliptic partial
differential equations or inequalities of second order
%J J. Math. Pures Appl.
%V 9
%D 1957
%P 235-249

%A N. Aronszajn
%A A. Krzywicki
%A J. Szarski
%T A unique continuation theorem for exterior differential forms on
Riemannian manifolds
%J Ark. Mat.
%V 4
%D 1962
%P 417-453

%A G. Arsenault
%A M. Jacques
%A Y. Saint-Aubin
%T Collapse and exponentiation of infinite symmetry algebras of
Euclidean projective and grassmannian sigma models
%J J. Math. Phys.
%V 29
%D 1988
%P 1465-1471

%A G. Arsenault
%A M. Jacques
%A Y. Saint-Aubin
%T Enlarging the $SU(n+1)$ symmetry group of the Euclidean $CP^n$
models to $SL(n+1,C)$
%B CAP-NSERC Summer Institute in Theoretical Physics Vol II (Edmonton
AB 1987)
%I World Scientific
%C Singapore
%D 1988
%P 147-160

%A G. Arsenault
%A M. Jacques
%A Y. Saint-Aubin
%T The symmetry group of the Euclidean $CP^n$ model as the invariance
group of bilinear forms
%B Group theoretic methods in physics (Varna, 1987)
%S Lecture Notes in Phys.
%V 313
%I Springer
%C Berlin, Heidelberg, New-York
%D 1988
%P 507-512

%A G. Arsenault
%A Y. Saint-Aubin
%T The hidden symmetry of $U(n)$ principal $\sigma$-models revisited I
%J Nonlinearity
%V 2
%D 1989
%P 571-591

%A G. Arsenault
%A Y. Saint-Aubin
%T The hidden symmetry of $U(n)$ principal $\sigma$-models revisited
II
%J Nonlinearity
%V 2
%D 1989
%P 593-607

%A K. Asai
%T The heat flows of harmonic maps from $S^2$ to $S^2$
%J J. Math. Sci. Univ. Tokyo
%V 3
%D 1996
%P 1--13

%A A.C. Asperti
%T Minimal surfaces with constant normal curvature
%J J. Math. Soc. Japan
%V 36
%D 1984
%P 375-386

%A A.C. Asperti
%T Generic minimal surfaces
%J Math. Z.
%V 200
%D 1989
%P 181-186

%A M.F. Atiyah
%T Instantons in two and four dimensions
%J Comm. Math. Phys.
%V 93
%D 1984
%P 437-451

%A M.F. Atiyah
%A R. Bott
%A V.K. Patodi
%T On the heat equation and the index theorem
%J Invent. Math.
%V 19
%D 1973
%P 279-330

%A M.F. Atiyah
%A N.J. Hitchin
%A I.M. Singer
%T Self-duality in four-dimensional Riemannian geometry
%J Proc. Roy. Soc. London Ser. A
%V 362
%D 1978
%P 425-461

%A M.F. Atiyah
%A A.N. Pressley
%T Convexity and loop groups
%B Arithmetic and Geometry
%S Progr. Math.
%V 36
%I Birkh\"auser
%C Boston
%D 1983
%P 33-64

%A Y. Avci
%A E. Z{\l}otkiewicz
%T On harmonic univalent mappings
%K incomplete: no details

%A M. Avellaneda
%A F-H Lin
%T Fonctions quasi affines et minimisation de $\int {\vert \nabla u
\vert}^p$
%J C. R. Acad. Sci. Paris
%V 306
%D 1988
%P 355-358

%A P. Avil{\'e}s
%T On the regularity of minimising harmonic maps
%K incomplete: no details

%A P. Avil{\'e}s
%A H.I. Choi
%A M.J. Micallef
%T The behavior at infinity of harmonic maps between complete
negatively curved manifolds
%K incomplete: no details

%A P. Avil{\'e}s
%A H.I. Choi
%A M.J. Micallef
%T Boundary behavior of solutions of certain elliptic systems of
P.D.E.
%K incomplete: no details

%A P. Avil{\'e}s
%A H.I. Choi
%A M.J. Micallef
%T The Dirichlet problem and Fatou's theorem for harmonic maps
%B Recent developments in geometry
%E S.Y. Cheng
%E H. Choi
%E R.E. Greene
%S Contemp. Math.
%I Amer. Math. Soc.
%C Providence, RI
%V 101
%D 1989
%P 79-86

%A P. Avil{\'e}s
%A H.I. Choi
%A M.J. Micallef
%T Boundary behavior of harmonic maps on non-smooth domains and
complete negatively curved manifolds
%J J. Funct. Anal.
%V 99
%D 1991
%P 293-331

%A P. Avil{\'e}s
%A Y. Giga
%T Partial regularity of least gradient mappings
%K incomplete: no details

%A M. Babich
%A A.I. Bobenko
%T Willmore tori with umbilic lines and minimal surfaces in hyperbolic
space
%J Duke Math. J.
%V 72
%D 1993
%P 151-185

%A A. Bahy-El-Dien
%T On the construction of harmonic two-spheres in complex
hypersurfaces and quaternionic projective spaces
%R Thesis, Leeds Univ.
%D 1988

%A A. Bahy-El-Dien
%A J.C. Wood
%T The explicit construction of all harmonic two-spheres in $G_2({\bf
R}^n)$
%J J. Reine Angew. Math.
%V 398
%D 1989
%P 36-66

%A A. Bahy-El-Dien
%A J.C. Wood
%T The explicit construction of all harmonic two-spheres in
quaternionic projective spaces
%J Proc. London Math. Soc.
%V 62
%D 1991
%P 202-224

%A C. Baikoussis
%A T. Koufogiorgos
%T Harmonic maps into a cone
%J Arch. Math. (Basel)
%V 40
%D 1983
%P 372-376

%A C. Baikoussis
%A T. Koufogiorgos
%T A theorem on the tension field
%J Proc. Amer. Math. Soc.
%V 93
%D 1985
%P 321-324
%M 86f:58037

%A P. Baird
%T Conformal foliations by circles of Euclidean 3-space
%K incomplete: no details

%A P. Baird
%D 1981
%T Harmonic maps with symmetry, harmonic morphisms, and deformation of
metrics
%R Warwick Ph.D Thesis

%A P. Baird
%D 1983
%T Harmonic maps with symmetry, harmonic morphisms, and deformation of
metrics
%V 87
%I Pitman
%S Pitman Res. Notes Math. Ser.
%C Boston, London, Melbourne

%A P. Baird
%T On a higher dimensional analogue of Neumann motion and harmonic
maps into spheres
%R Preprint, MIT
%D 1983

%A P. Baird
%T Some aspects of theoretical physics relating to harmonic maps
%P 97-104
%B Differential Geometry and Mathematical Physics
%S Math. Phys. Stud.
%V 3
%E M. Cahen
%E M. de~Wilde
%E L. Lemaire
%E L. Vanhecke
%D 1983
%I Reidel
%C Dortrecht, Holland, London

%A P. Baird
%T Harmonic morphisms onto Riemann surfaces---some classification
results
%J Proc. Centre Math. Anal. Austral. Nat. Univ.
%V 8
%D 1984
%P 91-100

%A P. Baird
%T On the classification of harmonic morphisms with totally geodesic
fibre from an open subset of Euclidean space onto a Riemann surface
%R A.N.U. preprint
%D 1984

%A P. Baird
%T The Gauss map of a submersion
%J Proc. Centre Math. Anal. Austral. Nat. Univ.
%V 10
%D 1985
%P 8-24

%A P. Baird
%T Bernstein theorems for harmonic morphisms
%J Proc. Centre Math. Anal. Austral. Nat. Univ.
%V 12
%D 1987
%P 17-23

%A P. Baird
%T Harmonic morphisms onto Riemann surfaces and generalized analytic
functions
%J Ann. Inst. Fourier (Grenoble)
%V 37
%D 1987
%P 135-173

%A P. Baird
%T Bernstein Theorems for harmonic morphisms
%B Harmonic mappings, twistors and $\sigma$-models
%E P. Gauduchon
%I World Scientific
%C Singapore
%D 1988
%P 3-13

%A P. Baird
%T Harmonic morphisms and circle actions on $3$- and $4$-manifolds
%J Ann. Inst. Fourier (Grenoble)
%V 40
%D 1990
%P 177-212

%A P. Baird
%T A Bochner technique for harmonic mappings from a $3$-manifold to a
surface
%J Anal. Global Anal. Geom.
%V 10
%D 1992
%P 63-72

%A P. Baird
%T A Hamiltonian system on hyperbolic space and associated harmonic
maps
%J Phys. D
%V 59
%D 1992
%P 349-364

%A P. Baird
%T Riemannian twistors and Hermitian structures on low-dimensional
space forms
%J J. Math. Phys.
%V 33
%D 1992
%P 3340-3355

%A P. Baird
%T Static fields on three-dimensional space forms in terms of contour
integrals of twistor functions
%J Phys. Lett. A
%V 179
%D 1993
%P 279-283

%A P. Baird
%A J. Eells
%T A conservation law for harmonic maps
%P 1-25
%B Geometry Symposium. Utrecht 1980
%S Lecture Notes in Math.
%V 894
%D 1981
%I Springer
%C Berlin, Heidelberg, New York
%E E. Looijenga
%E D. Siersma
%E F. Takens

%A P. Baird
%A S. Gudmundsson
%T $p$-harmonic maps and minimal submanifolds
%J Math. Ann.
%V 294
%D 1992
%P 611-624

%A P. Baird
%A Y.L. Ou
%T Harmonic maps and morphisms from multilinear norm-preserving
mappings
%J Internat. J. Math.
%V 8
%D 1997
%P 187--211

%A P. Baird
%A A. Ratto
%T Conservation laws, equivariant harmonic maps and harmonic morphisms
%J Proc. London Math. Soc.
%V 64
%D 1992
%P 197-224

%A P. Baird
%A J.C. Wood
%T Weierstrass representations for harmonic morphisms on Euclidean
spaces
%R Leeds preprint

%A P. Baird
%A J.C. Wood
%T Bernstein theorems for harmonic morphisms from ${\bf R}^3$ and
$S^3$
%J Math. Ann.
%V 280
%D 1988
%P 579-603

%A P. Baird
%A J.C. Wood
%T A spinor formulation for harmonic morphisms
%J Twistor Newsletter
%V 31
%D 1990
%P 29-37

%A P. Baird
%A J.C. Wood
%T Harmonic morphisms and conformal foliations by geodesics of
three-dimensional space forms
%J J. Austral. Math. Soc. Ser. A
%V 51
%D 1991
%P 118-153

%A P. Baird
%A J.C. Wood
%T The geometry of a pair of Riemannian foliations by geodesics and
associated harmonic morphisms
%J Bull. Soc. Math. Belg.
%V 44
%D 1992
%P 115-139

%A P. Baird
%A J.C. Wood
%T Harmonic morphisms, Seifert fibre spaces and conformal foliations
%J Proc. London Math. Soc.
%V 64
%D 1992
%P 170-196

%A P. Baird
%A J.C. Wood
%T Hermitian structures and harmonic morphisms on higher dimensional
Euclidean spaces
%J Internat. J. Math.
%V 6
%D 1995
%P 161-192

%A P. Baird
%A J.C. Wood
%T Monopoles, harmonic morphisms and spinor fields
%B Further Advances in Twistor Theory, Vol 2
%S Pitman Res. Notes Math. Ser.
%I Longman Sci. Tech.
%C Harlow
%E L.J. Mason
%E L.P. Hughston
%E P.Z. Kobak
%V 232
%D 1995
%P 49-62

%A A. Baldes
%T Harmonic mappings with partially free boundary
%J Manuscripta Math.
%V 40
%D 1982
%P 255-275

%A A. Baldes
%D 1984
%T Harmonische Abbildungen singul\"arer Riemannscher
Mannigfaltigkeiten
%R Bonn Dissertation

%A A. Baldes
%T Stability and uniqueness properties of the equator map from a ball
into an ellipsoid
%J Math. Z.
%V 185
%D 1984
%P 505-516

%A A. Baldes
%T Non-existence of Riemannian metrics with prescribed Ricci tensor
%D 1985
%K incomplete: no details

%A A. Baldes
%T Degenerate elliptic operators, diagonal systems and variational
integrals
%J Manuscripta Math.
%V 55
%D 1986
%P 467-486

%A W. Ballmann
%T On the Dirichlet problem at infinity for manifolds of nonpositive
curvature
%K incomplete: no details

%A W. Ballmann
%T Doppelpunktfreie geschlossene Geod\"atische auf kompakten Fl\"achen
%J Math. Z.
%V 161
%D 1978
%P 41-46

%A S. Bando
%T On the classification of three dimensional compact K\"ahler
manifolds of nonnegative bisectional curvature
%J J. Differential Geom.
%V 19
%D 1984
%P 289-297

%A S. Bando
%A Y. Ohnita
%T Minimal $2$-spheres with constant curvature in $P_n({\bf C})$
%J J. Math. Soc. Japan
%V 39
%D 1987
%P 477-487

%A V. Bangert
%T On the existence of closed geodesics on two spheres
%J Internat. J. Math.
%V 4
%D 1993
%P 1-10

%A R. Banuelos
%A B. {\O}ksendal
%T Exit times for elliptic diffusions and BMO
%J Proc. Edinburgh Math. Soc.
%V 30
%D 1987
%P 273-287

%A S. Baraket
%A D. Ye
%T Minimizing harmonic mappings from a surface perfored with small
holes into a Riemannian manifold
%J Manuscripta Math.
%V 77
%D 1992
%P 191-199

%A D. Barbasch
%A J.F. Glazebrook
%A G. Toth
%T Harmonic maps of complex projective spaces to quotients of spheres
%R Rutgers University Preprint
%D 1987

%A D. Barbasch
%A J.F. Glazebrook
%A G. Toth
%T Harmonic maps between complex projective spaces
%J Geom. Dedicata
%V 33
%D 1990
%P 37-50

%A J.L. Barbosa
%T On minimal immersions of $S^2$ into $S^{2n}$
%J Trans. Amer. Math. Soc.
%V 210
%D 1975
%P 75-106

%A J.L. Barbosa
%T Remarks on stability of minimal hypersurfaces
%J An. Acad. Brasil. Ci\^enc.
%V 50
%D 1978
%P 295-297

%A J.L. Barbosa
%T An extrinsic rigidity theorem for immersions from $S^2$ into $S^n$
%J J. Differential Geom.
%V 14
%D 1979
%P 355-368

%A J.L. Barbosa
%A M. Dajczer
%A L.P. Jorge
%T Rigidity of minimal submanifolds in space forms
%J Math. Ann.
%V 267
%P 433-437
%K incomplete: no date

%A J.L. Barbosa
%A M.P. do~Carmo
%T Stability of minimal surfaces and eigenvalues
%K incomplete: no details

%A J.L. Barbosa
%A M.P. do~Carmo
%T On the size of a minimal surface in ${\bf R}^3$
%J Amer. J. Math.
%V 98
%D 1976
%P 515-528

%A J.L. Barbosa
%A M.P. do~Carmo
%T Stability of minimal surfaces in spaces of constant curvature
%J Bol. Soc. Brasil. Mat.
%V 11
%D 1980
%P 1-10

%A J.L. Barbosa
%A M.P. do~Carmo
%T Stability of minimal surfaces in a $3$-dimensional hyperbolic space
%J Arch. Math. (Basel)
%V 36
%D 1981
%P 554-557

%A J.L. Barbosa
%A M.P. do~Carmo
%T Hopf's conjecture for stable minimal surfaces
%J An. Acad. Brasil. Ci\^enc.
%V 55
%D 1983
%P 15-17

%A J.L. Barbosa
%A M.P. do~Carmo
%T Stability of hypersurfaces with constant mean curvature
%J Math. Z.
%V 185
%D 1984
%P 339-353

%A J.L. Barbosa
%A M.P. do~Carmo
%A J. Eschenburg
%T Stability of hypersurfaces of constant mean curvature in Riemannian
manifolds
%J Math. Z.
%V 197
%D 1988
%P 123-138

%A J.L. Barbosa
%A K. Kenmotsu
%A G. Oshikiri
%T Foliations by hypersurfaces with constant mean curvature
%R preprint

%A M. Barros
%A F. Urbano
%T Differential geometry of $U(p+q+r)/U(p)\times U(q)\times U(r)$
%J Rend. Circ. Mat. Palermo
%V 30
%D 1981
%P 83-96

%A M. Barros
%A F. Urbano
%T Spectral geometry of minimal surfaces in the sphere
%J T\^ohoku Math. J.
%V 39
%D 1987
%P 575-588

%A R. Bartnik
%T Existence of maximal surfaces in asymptotically flat spacetimes
%J Comm. Math. Phys.
%V 94
%D 1984
%P 155-175

%A R. Bartnik
%A L. Simon
%T Spacelike hypersurfaces with prescribed boundary values and mean
curvature
%J Comm. Math. Phys.
%V 87
%D 1982
%P 131-152

%A J. Bartz
%A M. Struwe
%A R. Ye
%T A new approach to the Ricci flow on $S^2$
%R preprint

%A S. Baskal
%A A. Eriz
%T B\"acklund transformations for harmonic maps in two independent
variables
%J Internat. J. Theoret. Phys.
%V 33
%D 1994
%P 1371-1382

%A N.A. Batakis
%A A.A. Kehagris
%T Chiral fermion compatibility induced by nonlinear sigmas
%K incomplete: no details

%A D. Battig
%T Willmore immersion, integrable systems and loop groups
%K incomplete: no details

%A M.J. Beeson
%T On interior branch points of minimal surfaces
%J Math. Z.
%V 171
%D 1980
%P 133-154

%A M.J. Beeson
%T The $6\pi$ theorem about minimal surfaces
%J Pacific J. Math.
%V 117
%D 1985
%P 17-25

%A M.J. Beeson
%A A.J. Tromba
%T The cusp catastrophe of Thom in the bifurcation of minimal surfaces
%J Manuscripta Math.
%V 46
%D 1984
%P 273-308

%A C.-L. Bejan
%T On harmonic maps between semi-Riemannian manifolds
%B XVIII$^{\rm th}$ Nat. Conf. Geo. Top. (Onadea 1987) Cluj-Napoca
%D 1988
%P 31-34
%K incomplete: no publisher

%A A.A. Belavin
%A A.M. Polyakov
%T Metastable states of two-dimensional isotropic ferromagnets
%J JETP Lett.
%V 22
%D 1975
%P 245-247

%A V. Benci
%A J.-M. Coron
%T The Dirichlet problem for harmonic maps from the disk into the
Euclidean $n$-sphere
%J Ann. Inst. H. Poincar\'e. Anal. Non Lin\'eaire
%V 2
%D 1985
%P 119-141

%A M. Berger
%T Quelques formules de variation pour une structure riemannienne
%D 1970
%P 285-294
%J Ann. Sci. \'Ecole Norm. Sup.
%V 3

%A M. Berger
%A P. Gauduchon
%A E. Mazet
%T Le spectre d'une vari\'et\'e riemannienne
%S Lecture Notes in Math.
%V 194
%D 1971
%I Springer
%C Berlin, Heidelberg, New York

%A M.J. Bergvelt
%A M.A. Guest
%T Actions of loop groups on harmonic maps
%J Trans. Amer. Math. Soc.
%V 326
%D 1991
%P 861-886

%A A. Bernard
%A E.A. Cambell
%A A.M. Davie
%T Brownian motion and generalized analytic and inner functions
%J Ann. Inst. Fourier (Grenoble)
%V 29
%D 1979
%P 207-228

%A F. Bernatzski
%T The Plateau-Douglas problem for nonorentable minimal surfaces
%J Manuscripta Math.
%V 79
%D 1993
%P 73-80
%M 94k:53010

%A J. Berndt
%A J. Bolton
%A L.M. Woodward
%T Almost complex curves and Hopf hypersurfaces in the nearly
K{\"a}hler $6$-sphere
%R Preprint, Durham

%A J. Berndt
%A J. Bolton
%A L.M. Woodward
%T Minimal Liouville surfaces
%B Geometry and topology of submanifolds V
%I World Sci.
%C Singapore
%D 1993
%P 26-40

%A J. Berndt
%A F. Tricerri
%A L. Vanhecke
%T Generalized Heisenberg groups and Damek-Ricci harmonic spaces
%S Lecture Notes in Math.
%V 1598
%D 1995
%I Springer
%C Berlin

%A S. Bernstein
%T Sur les surfaces d\'efines au moyen de leur courbure moyenne ou
totale
%J Ann. Sci. \'Ecole Norm. Sup.
%V 27
%D 1910
%P 233-256

%A S. Bernstein
%T Sur un th\'eor\`eme de g\'eom\'etrie et son application aux
\'equations aux d\'eriv\'ees partielles du type elliptique
%J Comm. Soc. Math. de Kharkov
%V 15
%D 1915-17
%P 38-45
%j Math. Z.
%v 26
%d 1927
%p 551-558

%A L. Bers
%T Isolated singularities of minimal surfaces
%J Ann. of Math.
%V 53
%D 1951
%P 364-386

%A L. Bers
%T Local behavior of solutions of general linear elliptic equations
%J Comm. Pure Appl. Math.
%V 8
%D 1955
%P 473-496

%A L. Bers
%T Survey of local properties of solutions of elliptic partial
differential equations
%J Comm. Pure Appl. Math.
%V 9
%D 1956
%P 339-350

%A L. Bers
%T Quasiconformal mappings and Teichm\"uller's theorem
%B Analytic Functions
%S Princeton Math. Ser.
%V 24
%D 1960
%P 89-119
%I Princeton Univ. Press
%C Princeton

%A F. Bethuel
%T Approximation dans des espaces de Sobolev entre deux vari\'et\'es
et groupes d'homotopie
%J C. R. Acad. Sci. Paris
%V 307
%D 1988
%P 293-296

%A F. Bethuel
%T The approximation problem for Sobolev maps between two manifolds
%D 1989
%P 47-113
%R Th\`ese, Orsay

%A F. Bethuel
%T A characterization of maps in $H^1(B^3, S^2)$ which can be
approximated by smooth maps
%J Ann. Inst. H. Poincar\'e. Anal. Non Lin\'eaire
%V 7
%D 1990
%P 269-286

%A F. Bethuel
%T Energies relax\'ees pour applications harmoniques
%R S\'em. Eq. D\'er. Part. 1989/90. Ecole Polytech.
%D 1990

%A F. Bethuel
%T Un r{\'e}sultat de r{\'e}gularit{\'e} pour les solutions de
l'{\'e}quation des surfaces {\`a} courbure moyenne prescrite
%J C. R. Acad. Sci. Paris
%V 314
%D 1992
%P 1003-1007

%A F. Bethuel
%T On the singular set of stationary harmonic maps
%J Manuscripta Math.
%V 78
%D 1993
%P 417-443

%A F. Bethuel
%T Weak limits of Palais--Smale sequences for a class of critical
functionals
%J Calc. Var. Partial Differential Equations
%V 1
%D 1993
%P 267-310
%M 95b:49023

%A F. Bethuel
%A H. Brezis
%T Minimisation de $\int  \vert\nabla (u-(x/\vert x\vert))\vert^2$ et
divers ph{\'e}nom{\`e}nes de gap
%J C. R. Acad. Sci. Paris
%V 310
%D 1990
%P 859-864

%A F. Bethuel
%A H. Brezis
%T R\'egularit\'e des minima de probl\`emes relax\'es pour les
applications harmoniques
%J C. R. Acad. Sci. Paris
%V 310
%D 1990
%P 827-829

%A F. Bethuel
%A H. Brezis
%T Regularity of minimizers of relaxed problems for harmonic maps
%J J. Funct. Anal.
%V 101
%D 1991
%P 145-161

%A F. Bethuel
%A H. Brezis
%A B.D. Coleman
%A F. H{\'e}lein
%T Bifurcation analysis of minimizing harmonic maps describing the
equilibrium of nematic phases between cylinders
%J Arch. Rational Mech. Anal.
%V 118
%D 1992
%P 149-168

%A F. Bethuel
%A H. Brezis
%A J.-M. Coron
%T Harmonic maps with defects
%J Comm. Math. Phys.
%V 107
%D 1986
%P 619-705

%A F. Bethuel
%A H. Brezis
%A J.-M. Coron
%T Relaxed energies for harmonic maps
%B Variational Methods
%E H. Berestycki
%E J.-M. Coron
%E I. Ekeland
%S Progr. Nonlinear Differential Equations Appl.
%V 4
%I Birkh\"auser
%C Boston
%D 1990
%P 37-52

%A F. Bethuel
%A H. Brezis
%A F. H{\'e}lein
%T Limite singuli{\`e}re pour la minimization de fonctionelles du type
Ginzburg-Landau
%J C. R. Acad. Sci. Paris
%V 314
%D 1992
%P 891-895

%A F. Bethuel
%A H. Brezis
%A F. H{\'e}lein
%T Asymptotics for the minimization of a Ginzburg-Landau functional
%J Calc. Var. Partial Differential Equations
%V 1
%D 1993
%P 123-148

%A F. Bethuel
%A H. Brezis
%A F. H{\'e}lein
%T Ginzburg-Landau vortices
%I Birkha\"user
%C Boston
%S Progr. Nonlinear Differential Equations Appl.
%V 13
%D 1994

%A F. Bethuel
%A J.-M. Coron
%A F. Demengel
%A F. H{\'e}lein
%T A cohomological criterion for density of smooth maps in Sobolev
spaces between two manifolds
%B Nematics: Mathematical and Physical Aspects
%E J.-M. Coron
%E J.-M. Ghidaglia
%E F. H{\'e}lein
%S NATO Adv. Sci. Inst. Ser. C: Math. Phys. Sci.
%V 332
%I Kluwer
%C Dordrecht
%D 1991

%A F. Bethuel
%A J.-M. Coron
%A J.-M. Ghidaglia
%A A. Soyeur
%T Heat flows and relaxed energies for harmonic maps
%B Nonlinear diffusion equations and their equilibrium states, 3
%E N.G. Lloyd
%E W.M. Ni
%E L.A. Peletier
%E J. Serrin
%S Progr. Nonlinear Differential Equations Appl.
%V 7
%D 1992
%P 99-109
%M 93d:58036
%K incomplete: no publisher

%A F. Bethuel
%A J.M. Ghidaglia
%T A regularity theorem for solutions to the equation of surfaces of
prescribed mean curvature
%K incomplete: no details

%A F. Bethuel
%A J.M. Ghidaglia
%T Some applications of the coarea formula to partial differential
equations
%J Geo in P.D.E.
%K incomplete: no vol; no date; no pages

%A F. Bethuel
%A J.M. Ghidaglia
%T Improved regularity of solutions to elliptic equations involving
Jacobian and applications
%J J. Math. Pures Appl.
%V 72
%D 1993
%P 441-473

%A F. Bethuel
%A O. Rey
%T Large solutions for the equation of surfaces of prescribed mean
curvature
%K incomplete: no details

%A F. Bethuel
%A O. Rey
%T Multiple solutions to the Plateau problem for non constant mean
curvature
%J Duke Math. J.
%V 73
%D 1994
%P 593-646

%A F. Bethuel
%A X. Zheng
%T Sur la densit\'e des fonctions r\'eguli\`eres entre deux
vari\'et\'es dans des espaces de Sobolev
%J C. R. Acad. Sci. Paris
%V 303
%D 1986
%P 447-449

%A F. Bethuel
%A X. Zheng
%T Density of smooth functions between two manifolds in Sobolev spaces
%J J. Funct. Anal.
%V 80
%D 1988
%P 60-75

%A P. Beuken
%A L. Vanhecke
%T Harmonic reflections on Sasakian manifolds
%J Math. J. Okayama Univ.
%V 30
%D 1988
%P 187-197

%A P. Beuken
%A L. Vanhecke
%T Rotations and harmonicity in contact geometry
%J Rend. Mat. Appl.
%V 12
%D 1992
%P 127-141

%A R.L. Bishop
%A B. O'Neill
%T Manifolds of negative curvature
%J Trans. Amer. Math. Soc.
%V 145
%D 1969
%P 1-49

%A P. Biz{\'o}n
%T Harmonic maps between three-spheres
%R Preprint
%D 1994

%A P. Biz{\'o}n
%A T. Chmaj
%T Harmonic maps between spheres
%J Proc. Roy. Soc. London Ser. A
%V 453
%D 1997
%P 403--415

%A M.J. Black
%T Harmonic maps into homogeneous spaces
%S Pitman Res. Notes Math. Ser.
%V 255
%D 1991
%I Longman
%C Harlow

%A D.E. Blair
%T Curvature functionals on subspaces of metrics
%K incomplete: no details

%A D.E. Blair
%T On the set of metrics associated to a symplectic or contact form
%J Bull. Inst. Math. Acad. Sinica
%V 11
%D 1983
%P 297-308

%A D.E. Blair
%T Critical points of functions of the curvature on spaces of
associated metrics
%B Differential Geometry
%E L.A. Cordero
%S Pitman Res. Notes Math. Ser.
%I Pitman
%C Boston, London, Melbourne
%V 131
%D 1985
%P 1-6

%A D.E. Blair
%T The ``total scalar curvature'' as a symplectic invariant
%B Proc. 3d Congress of Geometry, Thessaloniki
%D 1991
%P 79-83
%K incomplete: no publisher

%A D.E. Blair
%A S. Ianus
%T Critical associated metrics on symplectic manifolds
%B Nonlinear problems in geometry
%E D. DeTurck
%S Contemp. Math.
%V 51
%I Amer. Math. Soc.
%C Providence, RI
%D 1986
%P 23-29

%A D.E. Blair
%A D. Perrone
%T A variational characterization of contact metric manifold with
vanishing torsion
%J Canad. Math. Bull.
%V 35
%D 1992
%P 455-462

%A D.D. Bleecker
%T Critical mappings of Riemannian manifolds
%J Trans. Amer. Math. Soc.
%V 254
%D 1979
%P 319-338

%A D.D. Bleecker
%T Critical Riemannian manifolds
%J J. Differential Geom.
%V 14
%D 1979
%P 599-608

%A D.D. Bleecker
%T Symmetry breakdown in principal bundles and physical applications
%J Phys. D
%V 17
%D 1985
%P 257-278

%A A.I. Bobenko
%T Finite-gap constant mean curvature tori in ${\bf R}^3$ and $S^3$
%K incomplete: no details

%A A.I. Bobenko
%T Integrable surfaces
%J Funktsional. Anal. i Prilozhen
%V 24
%D 1990
%P 68-69
%j Functional Anal. Appl.
%d 1991
%p 227-228

%A A.I. Bobenko
%T All constant mean curvature tori in ${\bf R}^3, S^3, H^3$ in terms
of theta-functions
%J Math. Ann.
%V 290
%D 1991
%P 209-245

%A A.I. Bobenko
%T Constant mean curvature surfaces and integrable equations
%J Uspekhi Mat. Nauk
%V 46
%D 1991
%P 3-42
%j Russian Math. Surveys
%v 46
%d 1991
%p 1-45

%A A.I. Bobenko
%A U. Eitner
%A A. Kitaev
%T Harmonic inverse mean curvature surfaces and Painlev\'e equations
%R SFB 288 preprint
%D 1995

%A A.I. Bobenko
%A A. Its
%T The Painlev{\'e} III equation and the Iwasawa decomposition
%J Manuscripta Math.
%V 87
%D 1995
%P 369-377

%A A.I. Bobenko
%A U. Pinkall
%T Discrete surfaces with constant negative Gaussian curvature and the
Hirota equation
%J J. Differential Geom.
%V 43
%D 1996
%P 527-611

%A S. Bochner
%T Harmonic surfaces in Riemann metric
%J Trans. Amer. Math. Soc.
%V 47
%D 1940
%P 146-154

%A S. Bochner
%T Analytic and meromorphic continuation by means of Green's formula
%J Ann. of Math.
%V 44
%D 1943
%P 652-673

%A S. Bochner
%T Curvature and Betti numbers in real and complex bundles
%J Rend. Sem. Mat. Univ. Politec. Torino
%V 15
%D 1955
%P 255-253

%A S. Bochner
%A K. Yano
%T Curvature and Betti numbers
%S Ann. of Math. Stud.
%V 32
%D 1953
%I Princeton Univ. Press
%C Princeton

%A B. Bojarski
%A T. Iwaniec
%T $p$-harmonic equation and quasilinear mappings
%D 1983
%R Bonn preprint

%A J. Bolton
%A G. Jensen
%A M. Rigoli
%A L.M. Woodward
%T On conformal minimal immersions of $S^2$ into ${\bf C}P^n$
%J Math. Ann.
%V 279
%D 1988
%P 599-620

%A J. Bolton
%A W.M. Oxbury
%A L. Vrancken
%A L.M. Woodward
%T Minimal immersions of ${\bf R}P^2$ into ${\bf C}P^n$
%B Global Differential Geometry and Global Analysis
%E D. Ferus
%E U. Pinkall
%E U. Simon
%E B. Wegner
%S Lecture Notes in Math.
%V 1481
%D 1991
%I Springer
%C Berlin, Heidelberg, New York
%P 18-27

%A J. Bolton
%A F. Pedit
%A L.M. Woodward
%T Minimal surfaces and the affine Toda field model
%J J. Reine Angew. Math.
%V 459
%D 1995
%P 119-150

%A J. Bolton
%A L. Vrancken
%A L.M. Woodward
%T Minimal immersions of $S^2$ and ${\bf R}P^2$ into ${\bf C}P^n$ with
few higher order singularities
%B Geometry and topology of submanifolds III
%I World Sci.
%C Singapore
%D 1991
%P 49-57

%A J. Bolton
%A L. Vrancken
%A L.M. Woodward
%T Minimal immersions of surfaces into the nearly K{\"a}hler
$6$-sphere
%B Geometry and topology of submanifolds III
%I World Sci.
%C Singapore
%D 1991
%P 58-63

%A J. Bolton
%A L. Vrancken
%A L.M. Woodward
%T Minimal immersions of $S^2$ and ${\bf R}P^2$ into ${\bf C}P^n$ with
few higher order singularities
%J Math. Proc. Cambridge Philos. Soc.
%V 111
%D 1992
%P 93-101

%A J. Bolton
%A L. Vrancken
%A L.M. Woodward
%T On almost complex curves in the nearly K\"ahler $6$-sphere
%J Quart. J. Math. Oxford
%V 45
%D 1994
%P 407-427

%A J. Bolton
%A T.J. Willmore
%A L.M. Woodward
%T Immersions of surfaces into space forms
%B Global differential geometry and global analysis 1984
%E D. Ferus
%E R.B. Gardner
%E S. Helgason
%E U. Simon
%S Lecture Notes in Math.
%V 1156
%D 1985
%C Berlin, Heidelberg, New York
%I Springer
%P 46-58

%A J. Bolton
%A L.M. Woodward
%T On immersions of surfaces into space forms
%J Soochow J. Math.
%V 14
%D 1988
%P 11-31

%A J. Bolton
%A L.M. Woodward
%T On the Simon conjecture for minimal immersions with $S^1$-symmetry
%J Math. Z.
%V 200
%D 1988
%P 111-121

%A J. Bolton
%A L.M. Woodward
%T The Riemannian geometry of minimal immersions of $S^2$ into ${\bf
C}P^n$
%B Geometry and topology of submanifolds
%E J.M. Morvan
%E L. Verstraelen
%I World Sci.
%C Singapore
%D 1989
%P 13-28

%A J. Bolton
%A L.M. Woodward
%T The Simon conjecture and minimal immersions with $S^1$-symmetry
%B Geometry and topology of submanifolds II
%I World Sci.
%C Singapore
%D 1990
%P 20-31

%A J. Bolton
%A L.M. Woodward
%T Congruence of minimal surfaces in ${\bf C}P^n$
%B Geometry and topology of submanifolds III
%I World Sci.
%C Singapore
%D 1991
%P 64-72

%A J. Bolton
%A L.M. Woodward
%T Congruence theorems for harmonic maps of surfaces into ${\bf C}P^n$
and $S^n $
%J J. London Math. Soc.
%V 45
%D 1992
%P 363-376

%A J. Bolton
%A L.M. Woodward
%T Minimal surfaces in ${\bf C}P^n$ with constant curvature and
K{\"a}hler angle
%J Math. Proc. Cambridge Philos. Soc.
%V 112
%D 1992
%P 287-296

%A J. Bolton
%A L.M. Woodward
%T Moduli spaces of harmonic $2$-spheres
%B Geometry and Topology of Submanifolds, IV
%E F. Dillen
%E L. Verstraelen
%I World Sci.
%C Singapore
%D 1992
%P 143-151

%A J. Bolton
%A L.M. Woodward
%T The affine Toda equations in the geometry of surfaces
%B Geometry and Global Analysis
%E T. Kotake
%E S. Nishikawa
%E R. Schoen
%I T\^ohoku Univ.
%C Sendai
%D 1993
%P 175-189

%A J. Bolton
%A L.M. Woodward
%T Almost complex curves of constant curvature in the nearly
K{\"a}hler $6$-sphere
%B Geometry and Topology of Submanifolds, V
%I World Sci.
%C Singapore
%D 1993
%P 54-67

%A J. Bolton
%A L.M. Woodward
%T The space of harmonic maps of $S^2$ into $S^{2m}$
%B Geometry and Global Analysis
%E T. Kotake
%E S. Nishikawa
%E R. Schoen
%I T\^ohoku Univ.
%C Sendai
%D 1993
%P 165-173

%A J. Bolton
%A L.M. Woodward
%T The affine Toda equations and miminal surfaces
%B Harmonic maps and integrable systems
%E A.P. Fordy
%E J.C. Wood
%S Aspects of Math.
%V 23
%I Vieweg
%C Braunschweig, Wiesbaden
%D 1994
%P 59-82

%A E. Bombieri
%A E. De~Giorgi
%A E. Giusti
%T Minimal cones and the Bernstein problem
%J Invent. Math.
%V 7
%D 1969
%P 243-268

%A W.M. Boothby
%A S. Kobayashi
%A H.C. Wang
%T A note on mappings and automorphisms of almost complex manifolds
%J Ann. of Math.
%V 77
%D 1963
%P 329-334

%A H.J. Borchers
%A W.D. Garber
%T Analyticity of solutions of the $O(N)$ non-linear $\sigma$-model
%J Comm. Math. Phys.
%D 1980
%V 71
%P 299-309

%A H.J. Borchers
%A W.D. Garber
%T Local theory of solutions for the $O(2k+1)$ $\sigma$-model
%J Comm. Math. Phys.
%V 72
%D 1980
%P 77-102

%A M. Bordemann
%A M. Forger
%A J. Laartz
%A U. Sch\"aper
%T $2$-dimensional nonlinear sigma models: zero curvature and Poisson
structure
%B Harmonic maps and integrable systems
%E A.P. Fordy
%E J.C. Wood
%S Aspects of Math.
%V 23
%I Vieweg
%C Braunschweig, Wiesbaden
%D 1994
%P 175-192

%A A. Borel
%T Compact Clifford--Klein forms of symmetric spaces
%J Topology
%V 2
%D 1963
%P 111-122

%A A. Borel
%A R. Narasimhan
%T Uniqueness conditions for certain holomorphic mappings
%J Invent. Math.
%V 2
%D 1967
%P 247-255

%A A. Borel
%A R. Remmert
%T \"Uber kompakte homogene K\"ahlersche Mannigfaltigkeiten
%J Math. Ann.
%V 145
%D 1961/62
%P 429-439

%A A.A. Borisenko
%T Harmonic morphisms associated to minimal strongly parabolic
surfaces in Euclidean space
%R Preprint

%A A.A. Borisenko
%T Ruled special Lagrangian surfaces
%B Minimal surfaces
%E A.T. Fomenko
%S Adv. Soviet Math.
%V 15
%D 1993
%I Amer. Math. Soc.
%C Providence, RI
%P 269-285

%A A.Y. Borisovich
%T Plateau operator and bifurcations of two-dimensional minimal
surfaces
%B Global Analysis - Studies and Applications III
%E Y.G. Borisovich
%E Y.E. Gliklikh
%S Lecture Notes in Math.
%V 1334
%I Springer
%C Berlin
%D 1988

%A A.Y. Borisovich
%T The reduction of the problem of bifurcation of minimal surfaces to
operator equations and the search for bifurcations of a catenoid, a
helicoid and the Scherk and Enneper surfaces
%J Uspekhi Mat. Nauk
%V 43
%N 5
%D 1988
%P 165-166
%j Russian Math. Surveys
%v 43
%n 5
%d 1988
%p 131-132

%A L. Bouche
%T Connexions riemanniennes fibr\'ees et applications harmoniques
%J Rend. Mat.
%V 3
%D 1970
%P 787-804

%A L. Bouche
%T Sur la d\'efinition des applications harmoniques
%J C. R. Acad. Sci. Paris
%V 270
%D 1970
%P 120-122

%A L. Bouche
%A J. Houillot
%T Composition de d\'eformations infinit\'esimales harmoniques
%J C. R. Acad. Sci. Paris
%V 278
%D 1974
%P 783-785

%A J. Bourgain
%A T. Wolff
%T A remark on gradients of harmonic functions in dimension $\ge 3$
%J Colloq. Math.
%D 1990
%P 253-260
%K incomplete: no vol

%A J.-P. Bourguignon
%T Metrics with harmonic curvature
%P 18-26
%B Global Riemannian Geometry
%E T.J. Willmore
%E N.J. Hitchin
%S Ellis Horwood Ser. Math. Appl.
%D 1984
%I E. Horwood
%C Chichester

%A J.-P. Bourguignon
%T Variational problems of differential geometry in physics
%B Atti del Convegno--Studio Sulla Geometria della Variet\`a
Differenziabili
%E I. Cattaneo~Gasparini
%I Pitagora
%C Bologna
%D 1985
%P 41-95

%A J.-P. Bourguignon
%T Sph\`eres minimales (D'apr\`es J. Sacks et K. Uhlenbeck)
%D 1987
%P 245-254
%B Th\'eorie des vari\'et\'es minimales et applications
%S Ast\'erisque
%V 154/5
%K incomplete: no publisher

%A J.-P. Bourguignon
%A H.B. Lawson
%T Formules de variations de l'aire et applications
%B Th\'eorie des vari\'et\'es minimales et applications
%S Ast\'erisque
%V 154/5
%D 1987
%P 51-71
%K incomplete: no publisher

%A C.P. Boyer
%A B.M. Mann
%T Monopoles, nonlinear $\sigma$-models, and two-fold loop spaces
%J Comm. Math. Phys.
%V 115
%D 1988
%P 571-594

%A K. Brakke
%T The motion of a surface by its mean curvature
%I Princeton Univ. Press
%D 1978
%K incomplete: no city

%A H. Brezis
%T Metastable harmonic maps
%B Metastability and incompletely posed problems
%S IMA Vol. Math. Appl.
%V 3
%I Springer
%C Berlin
%P 33-4

%A H. Brezis
%T New energies for harmonic maps and liquid crystals
%B Functional analysis and related topics
%S Lecture Notes in Math.
%I Springer
%C Berlin
%V 1540
%P 11-24
%M 94g:58049

%A H. Brezis
%T Large harmonic maps in two dimensions
%S Pitman Res. Notes Math. Ser.
%B Nonlinear Variational Problems
%E A. Marino
%E L. Modica
%E S. Spagnolo
%E M. Degiovanni
%I Pitman
%C Boston, London, Melbourne
%V 127
%D 1985
%P 33-46

%A H. Brezis
%T Liquid crystals and $S^2$-valued maps
%B Contributions to nonlinear partial differential equations, volume
II
%E J.I. D{\'\i}az
%E P.-L. Lions
%S Pitman Res. Notes Math. Ser.
%V 155
%I Longman
%C Harlow
%D 1987

%A H. Brezis
%T Liquid crystals and energy estimates for $S^2$-valued maps
%B Theory and applications of liquid crystals
%E J.L. Ericksen
%E D. Kinderlehrer
%S IMA Vol. Math. Appl.
%V 5
%I Springer
%C Berlin
%D 1987
%P 31-52

%A H. Brezis
%T Points critiques dans les probl\`emes variationnels sans
compacit\'e
%D 1988
%B S\'em. Bourbaki 1987/88
%S Ast\'erisque
%V 161/2
%K incomplete: no publisher

%A H. Brezis
%T $S^k$-valued maps with singularities
%B Topics in calculus of variations
%E M. Giaquinta
%S Lecture Notes in Math.
%V 1365
%I Springer
%C Berlin
%D 1989
%P 1-30

%A H. Brezis
%A J.-M. Coron
%T Sur la conjecture de Rellich pour les surfaces \`a courbure moyenne
prescrite
%J C. R. Acad. Sci. Paris
%V 295
%D 1982
%P 615-618

%A H. Brezis
%A J.-M. Coron
%T Large solutions for harmonic maps in two dimensions
%J Comm. Math. Phys.
%V 92
%D 1983
%P 203-215

%A H. Brezis
%A J.-M. Coron
%T Convergence de solutions de $H$-syst\`emes et applications aux
surfaces \`a courbure moyenne constante
%J C. R. Acad. Sci. Paris
%V 298
%D 1984
%P 389-392

%A H. Brezis
%A J.-M. Coron
%T Multiple solutions of $H$-systems and Rellich's conjecture
%J Comm. Pure Appl. Math.
%V 37
%D 1984
%P 149-187

%A H. Brezis
%A J.-M. Coron
%T Convergence of solutions of $H$-systems or how to blow bubbles
%J Arch. Rational Mech. Anal.
%V 89
%D 1985
%P 21-56

%A H. Brezis
%A J.-M. Coron
%A E.H. Lieb
%T Estimations d'\'energie pour les applications de ${\bf R}^3$ \`a
valeurs dans $S^2$
%J C. R. Acad. Sci. Paris
%V 303
%D 1986
%P 207-210

%A H. Brezis
%A J.-M. Coron
%A E.H. Lieb
%T Harmonic maps with defects
%J Comm. Math. Phys.
%V 107
%D 1986
%P 649-705

%A H. Brezis
%A S. Kichenassamy
%T Energy estimates for surface-valued maps with prescribed
singularities
%E A. Marino
%E M.K. Murthy
%B Nonlinear Variational Problems II
%S Pitman Res. Notes Math. Ser.
%I Longman
%C Harlow
%V 193
%D 1989
%P 92-98

%A D. Brill
%A F. Flaherty
%T Isolated maximal surfaces in spacetime
%J Comm. Math. Phys.
%V 50
%D 1976
%P 157-165

%A R. Brockett
%A F. Park
%T Kinematic dexterity of robotic mechanisms
%J Internat. J. Robotics Research
%V 13
%D 1994
%P 1-15

%A R. Brody
%T Compact manifolds and hyperbolicity
%J Trans. Amer. Math. Soc.
%V 235
%D 1978
%P 213-219

%A R. Bryant
%T Surfaces of mean curvature one in hyperbolic space
%J Trans. Amer. Math. Soc.
%K incomplete: no vol; no date; no pages

%A R. Bryant
%T Conformal and minimal immersions of compact surfaces into the
$4$-sphere
%J J. Differential Geom.
%V 17
%D 1982
%P 455-473

%A R. Bryant
%T Submanifolds and special structures on the octonians
%J J. Differential Geom.
%V 17
%D 1982
%P 185-232

%A R. Bryant
%T A duality theorem for Willmore surfaces
%J J. Differential Geom.
%V 20
%D 1984
%P 23-53

%A R. Bryant
%T Lie groups and twistor spaces
%J Duke Math. J.
%V 52
%D 1985
%P 223-261

%A R. Bryant
%T Minimal surfaces of constant curvature in $S^n$
%J Trans. Amer. Math. Soc.
%V 290
%D 1985
%P 259-271

%A R. Bryant
%T Surfaces in conformal geometry
%B The mathematical heritage of Hermann Weyl
%E R.O. Wells
%S Proc. Sympos. Pure Math.
%I Amer. Math. Soc.
%C Providence, RI
%V 48
%D 1988
%P 227-240

%A R.L. Bryant
%T Harmonic morphisms with fibers of dimension one
%R preprint

%A R.L. Bryant
%T Minimal Lagrangian submanifolds of K{\"a}hler--Einstein manifolds
%B Differential Geometry and Differential Equations
%E C.H. Gu
%E M. Berger
%E R. Bryant
%S Lecture Notes in Math.
%V 1255
%I Springer
%C Berlin
%P 1-12

%A R.L. Bryant
%T On extremals with prescribed Lagrangian densities
%R Preprint
%D 1994

%A P. Budinich
%A L. Dabrowski
%A P. Furlan
%T Minimal surfaces and strings from spinors a realization of the
Cartan programme
%J Nuovo Cimento A (11)
%V 96
%P 194-211
%K incomplete: no date

%A P. Budinich
%A M. Rigoli
%T Cartan spinors, minimal surfaces and strings
%J Nuovo Cimento B
%V 102
%P 609-647
%K incomplete: no date

%A P. Bueken
%A L. Vanhecke
%T Harmonic reflections on Sasakian manifolds
%J Math. J. Okayama Univ.
%V 30
%D 1988
%P 187-197

%A P. Bueken
%A L. Vanhecke
%T Rotations and harmonicity in contact geometry
%J Rend. Mat.
%V 12
%D 1992
%P 127-141

%A G. Bunting
%T Proof of the uniqueness conjecture for black holes
%J Ast{\'e}risque
%V 155
%D 1987
%P 321-347

%A O. Burlet
%A F. Haab
%T Un th{\'e}or{\`e}me de rigidit{\'e} pour les surfaces minimales to
${\bf E}^3$
%J Enseign. Math.
%V (2) 41
%D 1995
%P 155-178

%A D. Burns
%T Jacobi fields on complex cones
%K incomplete: no details

%A D. Burns
%T Harmonic maps from ${\bf C}P^1$ to ${\bf C}P^n$
%P 48-56
%B Harmonic Maps
%E R.J. Knill
%E M. Kalka
%E H.C.J. Sealey
%S Lecture Notes in Math.
%V 949
%D 1982
%I Springer
%C Berlin, Heidelberg, New York

%A D. Burns
%A W.D. Garber
%A S.N.M. Ruijsenaars
%A E. Seiler
%T On finite action solutions of the nonlinear $\sigma$-model
%J Ann. Physics
%V 119
%D 1979
%P 305-325

%A K. Burns
%T Convex supporting domains on surfaces
%J Bull. London Math. Soc.
%V 17
%D 1985
%P 271-274

%A F.E. Burstall
%T Harmonic maps of finite energy from non-compact manifolds
%J J. London Math. Soc.
%V 30
%D 1984
%P 361-370

%A F.E. Burstall
%D 1984
%T Non-linear functional analysis and harmonic maps
%R Warwick Ph.D Thesis

%A F.E. Burstall
%T Twistor fibrations of flag manifolds and harmonic maps of a
$2$-sphere into a Grassmannian
%B Differential Geometry
%S Pitman Res. Notes Math. Ser.
%V 131
%D 1985
%E L.A. Cordero
%I Pitman
%C Boston, London, Melbourne
%P 7-16

%A F.E. Burstall
%T A twistor description of harmonic maps of a $2$-sphere into a
Grassmannian
%J Math. Ann.
%V 274
%D 1986
%P 61-74

%A F.E. Burstall
%T Twistor methods for harmonic maps
%B Differential Geometry
%E V.L. Hansen
%S Lecture Notes in Math.
%V 1263
%I Springer
%C Berlin, Heidelberg, New York
%D 1987
%P 55-96

%A F.E. Burstall
%T Recent developments in twistor methods for harmonic maps
%D 1988
%B Harmonic mappings, twistors and $\sigma$-models
%E P. Gauduchon
%I World Scientific
%C Singapore
%P 158-176

%A F.E. Burstall
%T Minimal surfaces in quaternionic symmetric spaces
%B Geometry of Low-Dimensional Manifolds, 1
%E S.K. Donaldson
%E C.B. Thomas
%S London Math. Soc. Lecture Note Ser.
%V 150
%I C.U.P.
%C Cambridge
%D 1990
%P 231-235

%A F.E. Burstall
%T Riemannian twistor spaces and holonomy groups
%B Twistors in mathematics and physics
%E T.N. Bailey
%E R.J. Baston
%S London Math. Soc. Lecture Note Ser.
%V 156
%I C.U.P.
%C Cambridge
%D 1990
%P 53-70

%A F.E. Burstall
%T Harmonic tori in Lie groups
%B Geometry and topology of submanifolds,~III
%E L. Verstraelen
%E A. West
%I World Sci.
%C Singapore
%D 1991
%P 73-80

%A F.E. Burstall
%T Harmonic maps and soliton theory
%J Mat. Contemp.
%V 2
%D 1992
%P 1-18

%A F.E. Burstall
%T Harmonic tori in spheres and complex projective spaces
%J J. Reine Angew. Math.
%V 469
%D 1995
%P 149-177

%A F.E. Burstall
%A D. Ferus
%A F. Pedit
%A U. Pinkall
%T Harmonic tori in symmetric spaces and commuting Hamiltonian systems
on loop algebras
%J Ann. of Math.
%V 138
%D 1993
%P 173-212

%A F.E. Burstall
%A G. Grantcharov
%A O. Mu{\v s}karov
%A J. Rawnsley
%T Hermitian structures on Hermitian symmetric spaces
%J J. Geom. Phys.
%V 10
%D 1993
%P 245-249

%A F.E. Burstall
%A M.A. Guest
%T Harmonic two-spheres in compact symmetric spaces, revisited
%R Preprint
%D 1996

%A F.E. Burstall
%A S. Gutt
%A J. Rawnsley
%T Twistor spaces for Riemmannian symmetric spaces
%J Math. Ann.
%D 1993
%V 295
%P 724-743

%A F.E. Burstall
%A F. Pedit
%T Harmonic maps via Adler--Kostant--Symes theory
%B Harmonic maps and integrable systems
%E A.P. Fordy
%E J.C. Wood
%S Aspects of Math.
%V 23
%I Vieweg
%C Braunschweig, Wiesbaden
%D 1994
%P 221-272

%A F.E. Burstall
%A F. Pedit
%T Dressing orbits of harmonic maps
%J Duke Math. J.
%V 80
%D 1995
%P 353-382

%A F.E. Burstall
%A J. Rawnsley
%T Sph\`eres harmoniques dans les groupes de Lie compacts et courbes
holomorphes dans les espaces homog\`enes
%J C. R. Acad. Sci. Paris
%V 302
%D 1986
%P 709-712

%A F.E. Burstall
%A J. Rawnsley
%T Stability of classical solutions of two dimensional Grassmannian
models
%J Comm. Math. Phys.
%V 110
%D 1987
%P 311-316

%A F.E. Burstall
%A J. Rawnsley
%T Twistor theory for Riemannian symmetric spaces
%I Springer
%C Berlin
%S Lecture Notes in Math.
%V 1424
%D 1990

%A F.E. Burstall
%A J. Rawnsley
%A S.M. Salamon
%T Stable harmonic $2$-spheres in symmetric spaces
%J Bull. Amer. Math. Soc.
%V 16
%D 1987
%P 274-278

%A F.E. Burstall
%A S.M. Salamon
%T Tournaments, flags and harmonic maps
%J Math. Ann.
%V 277
%D 1987
%P 249-265

%A F.E. Burstall
%A J.C. Wood
%T The construction of harmonic maps into complex Grassmannians
%J J. Differential Geom.
%V 23
%D 1986
%P 255-297

%A F. Burstall
%A U. Hertrich-Jeromin
%A F. Pedit
%A U. Pinkall
%T Curved flats and isothermic surfaces
%K incomplete: no details

%A W.P. Byers
%T On a theorem of Preissmann
%J Proc. Amer. Math. Soc.
%V 24
%D 1970
%P 50-51

%A R. B{\"o}hme
%T New results on the classical problem of Plateau on the existence of
many solutions
%S S\'eminaire Bourbaki
%N 579
%D 1981-1982
%K incomplete: no details

%A R. B{\"o}hme
%A A.J. Tromba
%T The index theorem for classical minimal surfaces
%J Ann. of Math.
%V 113
%D 1981
%P 447-499

%A J. B{\"u}ch
%T Bifurkation von minimalfl{\"a}chen und elementare Katastrophen
%J Manuscripta Math.
%V 55
%P 269-306
%K incomplete: no date

%A L. B{\'e}rard~Bergery
%T Sur certaines fibrations d'espaces homog\`enes Riemanniens
%J Compositio Math.
%V 30
%D 1975
%P 43-61

%A L. B{\'e}rard~Bergery
%T Sur la courbure des m\'etriques riemanniennes invariantes des
groupes de Lie et des espaces homog\`enes
%J Ann. Sci. \'Ecole Norm. Sup.
%V 11
%D 1978
%P 543-576

%A L. B{\'e}rard~Bergery
%A J.-P. Bourguignon
%T Laplacians and Riemannian submersions with totally geodesic fibres
%J Illinois J. Math.
%V 26
%D 1982
%P 181-200

%A L. B{\'e}rard~Bergery
%A T. Ochiai
%P 52-59
%T On some generalizations of the construction of twistor spaces
%B Global Riemannian Geometry
%E T.J. Willmore
%E N.J. Hitchin
%S Ellis Horwood Ser. Math. Appl.
%D 1984
%I E. Horwood
%C Chichester

%A R. Caddeo
%A P. Piu
%A A. Ratto
%T $SO(2)$-invariant minimal and constant mean curvature surfaces in
$3$-dimensional homogeneous spaces
%J Manuscripta Math.
%V 87
%D 1995
%P 1-12

%A L. Caffarelli
%A R. Hardt
%A L. Simon
%T Minimal surfaces with isolated singularities
%J Manuscripta Math.
%V 48
%D 1984
%P 1-18

%A M. Cahen
%A L. Lemaire
%T Applications harmoniques: le succ\`es d'une recherche non
planifi\'ee
%J Acad. Roy. Belg. Bull. Cl. Sci. (5)
%V 74
%D 1988
%P 350-364

%A K.R. Cai
%T On volume-decreasing harmonic maps
%V 5
%J J. Math. (Wuhan)
%D 1985
%P 259-264

%A E. Calabi
%T Minimal immersions of surfaces in Euclidean spheres
%J J. Differential Geom.
%V 1
%D 1967
%P 111-125

%A E. Calabi
%T Quelques applications de l'analyse complexe aux surfaces d'aire
minima
%B Topics in Complex Manifolds
%I Univ. Montr\'eal
%C Montr\'eal
%D 1967
%P 59-81

%A E. Calabi
%T Examples of Bernstein problem for some nonlinear equations
%B Global Analysis, Part II
%E S.S. Chern
%E S. Smale
%S Proc. Sympos. Pure Math
%I Amer. Math. Soc.
%C Providence, RI
%V 15
%D 1968
%P 223-230

%A E. Calabi
%T An intrinsic characterization of harmonic one-forms
%B Global Analysis
%I Princeton Univ. Press
%C Princeton
%D 1969
%P 101-117

%A E. Calabi
%A H. Gluck
%T What are the best almost complex structures on the $6$-sphere?
%K incomplete: no details

%A M.J. Callahan
%A D.A. Hoffman
%A J.T. Hoffman
%T Computer graphics tools for the study of minimal surfaces
%J Comm. ACM
%V 31
%D 1988
%P 648-661

%A M. Callahan
%A D.A. Hoffman
%A H. Karcher
%T A family of singly periodic minimal surfaces invariant under a
screw motion
%J Experiment. Math.
%V 2
%D 1993
%P 157-182

%A M. Callahan
%A D.A. Hoffman
%A W.H. Meeks
%T Embedded minimal surfaces with four ends
%K incomplete: no details

%A M. Callahan
%A D.A. Hoffman
%A W.H. Meeks
%T Embedded minimal surfaces with an infinite number of ends
%J Invent. Math.
%V 96
%D 1989
%P 459-505

%A M. Callahan
%A D.A. Hoffman
%A W.H. Meeks
%T The structure of singly periodic minimal surfaces
%J Invent. Math.
%V 99
%D 1990
%P 455-481

%A F. Campana
%T Espaces de twisteurs dont l'espace des cycles a ses composantes
irr{\'e}ductibles compactes
%J C. R. Acad. Sci. Paris
%V 308
%P 565-568
%D 1989

%A H.D. Cao
%A B. Chow
%T Compact K\"ahler manifolds with nonnegative curvature operator
%J Invent. Math.
%V 83
%D 1986
%P 553-556

%A G. Carbou
%T Applications harmoniques {\`a} valeurs dans un cercle
%J C. R. Acad. Sci. Paris
%V 314
%D 1992
%P 359-362

%A G. Carbou
%T Regularity for a non linear variational problem in dimension two
%J Manuscripta Math.
%V 78
%D 1993
%P 37-56

%A J.A. Carlson
%A L. Hern{\'a}ndez
%T Harmonic maps from compact K\"ahler manifolds to exceptional
hyperbolic spaces
%D 1991
%J J. Geom. Anal.
%V 1
%P 339-357

%A J.A. Carlson
%A A. Kasparian
%A D. Toledo
%T Variations of Hodge structure of maximal dimension
%J Duke Math. J.
%V 58
%D 1989
%P 669-694

%A J.A. Carlson
%A D. Toledo
%T Quadratic presentations and nilpotent K\"ahlergroups
%K incomplete: no details

%A J.A. Carlson
%A D. Toledo
%T Integral manifolds, harmonic mappings and the abelian subspace
problem
%B Algebra --- Some Current Trends
%E L.L. Avramov
%E K.B. Tchakerian
%S Lecture Notes in Math.
%V 1352
%I Springer
%C Berlin
%P 60-74
%D 1988

%A J.A. Carlson
%A D. Toledo
%T Harmonic mappings of K\"ahler manifolds to locally symmetric spaces
%J Inst. Hautes \'Etudes Sci. Publ. Math.
%V 69
%D 1989
%P 173-201

%A J.A. Carlson
%A D. Toledo
%T Rigidity of harmonic maps of maximum rank
%J J. Geom. Anal.
%V 3
%D 1993
%P 99-140

%A E. Cartan
%T Familles de surfaces isoparam\'etriques dans les espaces \`a
courbure constante
%J Ann. Mat. Pura Appl.
%V 17
%D 1938
%P 177-191

%A E. Cartan
%T Sur des familles remarquables d'hypersurfaces isoparam\'etriques
dans les espaces sph\'eriques
%J Math. Z.
%V 45
%D 1939
%P 335-367

%A E. Cartan
%T Sur quelques familles remarquables d'hypersurfaces
%B C.R. Congr\`es Math. Li\`ege
%D 1939
%P 30-41
%K incomplete: no publisher

%A E. Cartan
%T Sur des familles d'hypersurfaces isoparam\'etriques des espaces
sph\'eriques \`a 5 et \`a 9 dimensions
%J Univ. Nac. Tucum\'an Rev. Ser. A
%V 1
%D 1940
%P 5-22

%A B. Carter
%T The Bunting identity and a generalised Mazur identity for
non-linear elliptic systems including the black hole equilibrium
problem and gauge coupled $\sigma$-models
%K incomplete: no details

%A S. Carter
%A A. West
%T A characterization of isoparametric hypersurfaces in spheres
%J J. London Math. Soc.
%V 26
%D 1982
%P 183-192

%A S. Carter
%A A. West
%T Generalized Cartan polynomials
%J J. London Math. Soc.
%V 32
%D 1985
%P 305-316

%A S. Carter
%A A. West
%T Isoparametric systems and transnormality
%J Proc. London Math. Soc.
%V 51
%D 1985
%P 520-542

%A S. Carter
%A A. West
%T Isoparametric and totally focal submanifolds
%J Proc. London Math. Soc.
%V 60
%D 1990
%P 609-624

%A I. Castro
%A F. Urbano
%T Lagrangian surfaces in the complex Euclidean plane with conformal
Maslov form
%J T\^ohoku Math. J.
%V 45
%D 1993
%P 565-582

%A I. Castro
%A F. Urbano
%T New examples of minimal Lagrangian tori in the complex projective
plane
%J Manuscripta Math.
%V 85
%D 1994
%P 265-281

%A I. Castro
%A F. Urbano
%T On twistor harmonic surfaces in the complex projective space
%R Preprint
%D 1995

%A I. Castro
%A F. Urbano
%T Twistor holomorphic Lagrangian surfaces in the complex projective
and hyperbolic planes
%J Anal. Global Anal. Geom.
%V 13
%D 1995
%P 59-67

%A R. Catenacci
%A M. Cornalba
%A C. Reina
%T On the energy spectrum and parameter spaces of classical ${\bf
C}P^n$ models
%J Comm. Math. Phys.
%V 89
%D 1983
%P 375-386

%A R. Catenacci
%A M. Cornalba
%A C. Reina
%T Classical solutions of ${\bf C}P^n$ non linear $\sigma$-models : An
algebraic geometrical description
%J J. Geom. Phys.
%V 1
%D 1984
%P 53-84

%A R. Catenacci
%A M. Martellini
%A C. Reina
%T On the classical energy spectrum of ${\bf C}P^n$ models
%J Phys. Lett.
%V 115
%D 1982
%P 461-462

%A R. Catenacci
%A C. Reina
%T Algebraic classification of ${\bf C}P^n$ instanton solutions
%J Lett. Math. Phys.
%V 5
%D 1981
%P 469-473

%A I. Cattaneo~Gasparini
%T Forme fondamentali di applicatzioni tra variet{\`a}.  Applicazioni
di Gauss generaliaate e problemi di immersione
%J Note Mat.
%V 9 Suppl.
%P 1-16
%D 1989

%A I. Cattaneo~Gasparini
%T Some remarks on the second variation formula for the area
%J Anal. Global Anal. Geom.
%V 11
%D 1993
%P 221-235

%A T.E. Cecil
%A P.J. Ryan
%T Tight spherical embeddings
%B Global Differential Geometry and Global Analysis
%E D. Ferus
%E W. K{\"u}hnel
%E U. Simon
%E B. Wegner
%S Lecture Notes in Math.
%I Springer
%C Berlin
%V 838
%D 1981
%P 94-104

%A U. Cegrell
%T Subharmonic functions and minimal surfaces
%B Complex analysis II
%E C.A. Berenstein
%S Lecture Notes in Math.
%V 1276
%D 1987
%P 60-66
%M 89a:31002
%K incomplete: no publisher

%A K.C. Chang
%T Infinite dimensional Morse theory and its applications
%S S\'em. Math. Sup.
%V 97
%I Presses de l'Universit{\'e} de Montr{\'e}al
%C Montr{\'e}al
%D 1985
%M 87m:58032

%A K.C. Chang
%T On the mountain pass lemma
%B Equadiff 6
%E J. Vosmansky
%E M. Zlamal
%S Lecture Notes in Math.
%V 1192
%D 1986
%I Springer
%C Berlin
%P 203-208

%A K.C. Chang
%T Heat flow and boundary value problem for harmonic maps
%J Ann. Inst. H. Poincar\'e. Anal. Non Lin\'eaire
%V 6
%D 1989
%P 363-395

%A K.C. Chang
%T Morse theory for harmonic maps
%B Variational Methods
%E H. Berestycki
%E J.-M. Coron
%E I. Ekeland
%S Progr. Nonlinear Differential Equations Appl.
%V 4
%I Birkh\"auser
%C Boston
%D 1990
%P 431-446
%M 93k:58068

%A K.C. Chang
%T Infinite dimensional Morse theory and multiple solution problems
%S Progr. Nonlinear Differential Equations Appl.
%V 6
%I Birkh\"auser
%C Boston
%D 1993

%A K.C. Chang
%A W.Y. Ding
%T A result on the global existence of heat flows of harmonic maps
from $D^2$ into $S^2$
%B Nematics: Mathematical and Physical Aspects
%E J.-M. Coron
%E J.-M. Ghidaglia
%E F. H{\'e}lein
%S NATO Adv. Sci. Inst. Ser. C: Math. Phys. Sci.
%V 332
%I Kluwer
%C Dordrecht
%D 1991
%P 37-47

%A K.C. Chang
%A W.Y. Ding
%A R. Ye
%T Finite-time blow-up of the heat flow of harmonic maps from surfaces
%J J. Differential Geom.
%V 36
%D 1992
%P 507-515

%A K.C. Chang
%A J. Eells
%T Unstable minimal surface coboundaries
%J Acta Math. Sinica
%V 2
%D 1986
%P 233-247

%A K.C. Chang
%A J. Eells
%T Harmonic maps and minimal surface coboundaries
%B The Lefschetz centennial conference, Part III: proceedings on
differential equations
%E A. Verjovsky
%S Contemp. Math.
%V 58.3
%D 1987
%I Amer. Math. Soc.
%C Providence, RI
%P 11-18

%A S. Chang
%T On minimal hypersurfaces with constant scalar curvatures in $S^4$
%J J. Differential Geom.
%V 37
%D 1993
%P 523-534

%A S.P. Chang
%T On polynomial k-forms between spheres
%K incomplete: no details

%A S.P. Chang
%T On quadratic forms between spheres
%K incomplete: no details

%A J. Chargoy-Corona
%A J.F. Glazebrook
%T Nil-theta functions and harmonic maps of the $2$-torus to ${\bf
C}P^2$
%K incomplete: no details

%A J. Chargoy-Corona
%A J.F. Glazebrook
%T Nil-instantons associated with the classical torus $CP^2$ model
%J Lett. Math. Phys.
%V 15
%D 1988
%P 213-217

%A B. Charlet
%T Le probl\`eme de Bernstein sph\'erique
%D 1987
%P 221-243
%B Th\'eorie des vari\'et\'es minimales et applications
%S Ast\'erisque
%V 154/5
%K incomplete: no publisher

%A I. Chavel
%T On A. Hurwitz' method in isoperimetric inequalities
%J Proc. Amer. Math. Soc.
%V 71
%D 1978
%P 275-279

%A I. Chavel
%T Eigenvalues in Riemannian geometry
%I Academic Press
%C New York, San Francisco, London
%D 1984

%A J. Cheeger
%T Spectral geometry of singular Riemmanian spaces
%J J. Differential Geom.
%V 18
%D 1983
%P 575-657

%A J. Cheeger
%A D. Gromoll
%T On the structure of complete manifolds of nonnegative curvature
%J Ann. of Math.
%V 96
%D 1972
%P 413-443

%A J. Cheeger
%A W. M{\"u}ller
%A R. Schrader
%T On the curvature of piecewise flat spaces
%J Comm. Math. Phys.
%V 92
%D 1984
%P 405-454

%A B.Y. Chen
%T On the total curvature of immersed manifolds, I
%J Amer. J. Math.
%V 93
%D 1971
%P 145-162

%A B.Y. Chen
%T Submanifolds in a Euclidean hypersphere
%J Proc. Amer. Math. Soc.
%V 27
%D 1971
%P 627-628

%A B.Y. Chen
%T On the total curvature of immersed manifolds, II
%J Amer. J. Math.
%V 94
%D 1972
%P 799-809

%A B.Y. Chen
%T Geometry of submanifolds
%I M. Dekker
%D 1973
%K incomplete: no city

%A B.Y. Chen
%T An invariant of conformal mappings
%J Proc. Amer. Math. Soc.
%V 40
%D 1973
%P 563-564

%A B.Y. Chen
%T On a variational problem in hypersurfaces
%J J. London Math. Soc.
%V 6
%D 1973
%P 321-325

%A B.Y. Chen
%T On the surfaces with parallel mean curvature vector
%J Indiana Univ. Math. J.
%V 22
%D 1973
%P 655-666

%A B.Y. Chen
%T On the total curvature of immersed manifolds, III
%J Amer. J. Math.
%V 95
%D 1973
%P 636-642

%A B.Y. Chen
%T Some conformal invariants of submanifolds and their applications
%J Boll. Un. Mat. Ital.
%V 10
%D 1974
%P 380-385

%A B.Y. Chen
%T Mean curvature vector of a submanifold
%B Differential Geometry
%E S.S. Chern
%E R. Osserman
%S Proc. Sympos. Pure Math.
%I Amer. Math. Soc.
%C Providence, RI
%V 27
%D 1975
%P 119-123

%A B.Y. Chen
%T Total mean curvature of immersed surfaces in $E^m$
%J Trans. Amer. Math. Soc.
%V 218
%D 1976
%P 333-341

%A B.Y. Chen
%T Total mean curvature and submanifolds of finite type
%I World Scientific Pub.
%C Singapore
%D 1984

%A B.Y. Chen
%T Finite type manifolds and generalizations
%D 1985
%R Rome notes

%A B.Y. Chen
%A C.S. Houh
%T On stable submanifolds with parallel mean curvature vector
%J Quart. J. Math. Oxford
%V 26
%D 1975
%P 229-236

%A B.Y. Chen
%A P.F. Leung
%A T. Nagano
%T Totally geodesic submanifolds of symmetric spaces III
%K incomplete: no details

%A B.Y. Chen
%A G.D. Ludden
%T Surfaces with mean curvature vector parallel in the normal bundle
%J Nagoya Math. J.
%V 47
%D 1972
%P 161-167

%A B.Y. Chen
%A J.-M. Morvan
%T Sur la stabilit{\'e} des sous-vari{\'e}t{\'e}s minimales isotropes
d'une vari{\'e}t{\'e} k{\"a}hl{\'e}rienne
%J C. R. Acad. Sci. Paris
%V 312
%D 1991
%P 685-688

%A B.Y. Chen
%A J.M. Morvan
%A T. Nore
%T Energie, tension et ordre des applications \`a valeurs dans un
espace euclidien
%J C. R. Acad. Sci. Paris
%V 301
%D 1985
%P 123-126

%A B.Y. Chen
%A J.M. Morvan
%A T. Nore
%T Energy, tension and finite type maps
%J Kodai Math. J.
%V 9
%D 1986
%P 406-418
%M 87k:58067

%A B.Y. Chen
%A T. Nagano
%T Harmonic immersions and Gauss maps
%K incomplete: no details

%A B.Y. Chen
%A T. Nagano
%T Totally geodesic submanifolds of symmetric spaces, I
%J Duke Math. J.
%V 44
%D 1977
%P 745-755

%A B.Y. Chen
%A T. Nagano
%T Totally geodesic submanifolds of symmetric spaces, II
%J Duke Math. J.
%V 45
%D 1978
%P 405-425

%A B.Y. Chen
%A T. Nagano
%T Harmonic metrics, harmonic tensors and Gauss maps
%J J. Math. Soc. Japan
%V 36
%D 1984
%P 295-313

%A B.Y. Chen
%A L. Vanhecke
%T Differential geometry of geodesic spheres
%J J. Reine Angew. Math.
%V 325
%D 1981
%P 28-67

%A B.Y. Chen
%A L. Vanhecke
%T Isometric, holomorphic and symplectic reflections
%J Geom. Dedicata
%V 29
%D 1989
%P 259-277

%A B.Y. Chen
%A S. Yamaguchi
%T Classification of surfaces with totally geodesic Gauss image
%J Indiana Univ. Math. J.
%V 32
%D 1983
%P 143-154

%A B.Y. Chen
%A S. Yamaguchi
%T Submanifolds with totally geodesic Gauss image
%J Geom. Dedicata
%V 15
%D 1984
%P 313-322

%A C.C. Chen
%T Total curvature and topological structure of complete minimal
surfaces
%J Chinese J. Math.
%V 9
%D 1981
%P 23-38

%A C.C. Chen
%T On the image of the generalized Gauss map of a complete minimal
surface in ${\bf R}^4$
%J Pacific J. Math.
%V 102
%D 1982
%P 9-14

%A C.C. Chen
%A C.C. Goes
%T Degenerate minimal surfaces in ${\bf R}^4$
%J Bol. Soc. Brasil. Mat.
%V 14
%D 1983
%P 1-16

%A J.H. Chen
%T Compact 2-harmonic hypersurface in $S^{n+1}(1)$
%J Acta Math. Sinica
%V 36
%D 1993
%P 341-347

%A J.Y. Chen
%T Stable harmonic maps into $S^2$
%B Geometry and Global Analysis
%E T. Kotake
%E S. Nishikawa
%E R. Schoen
%I T\^ohoku Univ.
%C Sendai
%D 1993
%P 431-436

%A J.Y. Chen
%T On energy minimizing mappings between and into singular spaces
%J Duke Math. J.
%V 79
%D 1995
%P 77-99

%A J.Y. Chen
%T Stable harmonic maps into the complex projective spaces
%J J. Differential Geom.
%V 43
%D 1996
%P 42-65

%A Q. Chen
%A Y.L. Xin
%T A generalized maximum principle and its applications in geometry
%J Amer. J. Math.
%V 114
%D 1992
%P 355-366

%A R. Chen
%A X.W. Xu
%T On the $m$-harmonic representatives of maps between ellipsoids
%J Internat. J. Math.
%K incomplete: no vol; no date; no pages

%A W.H. Chen
%T A class of generalized harmonic mappings
%J Beijing Daxue Xuebao
%D 1983
%P 10-21
%O (Chinese, English summary)
%K incomplete: no vol

%A W.H. Chen
%T The geometry of Grassmann manifolds as submanifolds
%J Adv. in Math. (Beijing)
%V 16
%D 1987
%P 334-335

%A W.H. Chen
%T The differential geometry of Grassmann manifolds as submanifolds
%J Acta Math. Sinica
%V 31
%D 1988
%P 46-53
%O (Chinese)

%A W.H. Chen
%T Indefinite K\"ahlerian manifolds and minimal surfaces
%B Differential Geometry (Shanghai, 1991)
%I World Sci. Publishing
%C River Edge, NJ
%D 1993
%P 7-22

%A W.H. Chen
%A A. Zandi
%T Notes on the classification theorem of certain harmonic maps
%K incomplete: no details

%A X.P. Chen
%T Harmonic mappings and Gauss mappings
%B Differential Geometry and Differential Equations, Shanghai--Hefei
1981
%P 51-53
%I Science Press
%C Beijing
%D 1981

%A X.P. Chen
%T Harmonic mappings and Gauss mapping
%J Chinese Ann. Math. Ser. A
%V 4
%D 1983
%P 449-456
%t English summary
%j Chinese Ann. Math. Ser. B
%v 4
%d 1983
%p 401-402

%A X.P. Chen
%T Harmonic mapping and Gauss mapping
%P 51-53
%D 1984
%B Proc. 1981 Shanghai--Hefei Symp. Diff. Geom. Diff. Equ.
%I Sc. Press
%C Beijing

%A X.P. Chen
%T Some results on the Gauss mapping of an immersion and harmonic
mappings
%J J. Math. (Wuhan)
%V 4
%D 1984
%P 121-126

%A X.P. Chen
%A Y.L. Xin
%T Hypersurfaces with relatively affine Gauss map into the sphere
%J Acta Math. Sinica
%K incomplete: no vol; no date; no pages

%A Y.G. Chen
%A Y. Giga
%A S. Goto
%T Uniqueness and existence of viscosity solutions of generated mean
curvature flow equation
%J J. Differential Geom.
%V 33
%D 1991
%P 749-786

%A Y.M. Chen
%T Evolution problems of harmonic maps in higher dimensions
%B Qualitative aspects and applications of nonlinear evolution
equations (Trieste, 1990)
%I World Scientific
%C Singapore
%P 36-42

%A Y.M. Chen
%T The weak solutions to the evolution problems of harmonic maps
%J Math. Z.
%V 201
%D 1989
%P 69-74

%A Y.M. Chen
%T Dirichlet problems for heat flows of harmonic maps in higher
dimensions
%J Math. Z.
%V 208
%D 1991
%P 557-565

%A Y.M. Chen
%A W.Y. Ding
%T Blow up and global existence for heat flows of harmonic maps
%J Invent. Math.
%V 99
%D 1990
%P 567-578

%A Y.M. Chen
%A W.Y. Ding
%T Blow-up analysis for heat flow of harmonic maps
%B Nematics: Mathematical and Physical Aspects
%E J.-M. Coron
%E J.-M. Ghidaglia
%E F. H{\'e}lein
%S NATO Adv. Sci. Inst. Ser. C: Math. Phys. Sci.
%V 332
%I Kluwer
%C Dordrecht
%D 1991
%P 49-64
%M 93k:58063

%A Y.M. Chen
%A J. Gao
%T Harmonic maps in three dimensional Minkowski space with image near
geodesics
%K incomplete: no details

%A Y.M. Chen
%A J.M. Gao
%T A remark on harmonic maps in three-dimensional Minkowski space
%J C. R. Math. Rep. Acad. Sci. Canada
%V 15
%D 1993
%P 79-84

%A Y.M. Chen
%A M.C. Hong
%T Heat flow of $p$-harmonic maps with values into spheres
%J Math. Z.
%V 215
%D 1994
%P 25-35

%A Y.M. Chen
%A J.Y. Li
%A F.H. Lin
%T Partial regularity for weak heat flows into spheres
%K incomplete: no details

%A Y.M. Chen
%A F.H. Lin
%T Evolution equations with a free boundary condition
%K incomplete: no details

%A Y.M. Chen
%A F.H. Lin
%T Evolution of harmonic maps with Dirichlet boundary conditions
%J Comm. Anal. Geom.
%V 1
%D 1993
%P 327-346

%A Y.M. Chen
%A F.H. Lin
%T Remarks on approximate harmonic maps
%J Comment. Math. Helv.
%V 70
%D 1995
%P 161-169

%A Y.M. Chen
%A R. Musina
%T Le flot d'applications harmoniques d'une vari\'et\'e compacte sur
une vari\'et\'e \`a bord
%J C. R. Acad. Sci. Paris
%V 309
%D 1989
%P 499-501

%A Y.M. Chen
%A R. Musina
%T Harmonic mappings into manifolds with boundary
%J Ann. Scuola Norm. Sup. Pisa Cl. Sci.
%V 17
%D 1990
%P 365-392

%A Y.M. Chen
%A M. Struwe
%T Existence and partial regularity results for the heat flow for
harmonic maps
%J Math. Z.
%V 201
%D 1989
%P 83-103

%A Y. Chen
%A M.C. Hong
%A N. Hungerb{\"u}hler
%T Heat flow of $p$-harmonic maps with values into spheres
%J Math. Z.
%V 215
%D 1994
%P 25-35

%A Z.H. Chen
%A S.Y. Cheng
%A L.Q. Keng
%T On the Schwarz lemma for complete K\"ahler manifolds
%J Sci. Sinica
%V 22
%D 1979
%P 1238-1247

%A Z.H. Chen
%A H.C. Yang
%T A Schwarz lemma for a complete manifold whose Ricci curvature is
bounded from below
%J Acta Math. Sinica
%V 24
%D 1981
%P 945-952

%A Z.H. Chen
%A H.C. Yang
%T Estimations of decreasing coefficients on $K$-dilatation harmonic
maps
%J Kexue Tongbao
%V 28
%D 1983
%P 879-882

%A Z.H. Chen
%A H.C. Yang
%T On the Schwarz lemma for complete Hermitian manifolds
%B Several Complex Variables (Hangzhou 1981)
%E J.J. Kohn
%E Q.K. Lu
%E R. Remmert
%E Y.T. Siu
%D 1984
%P 99-116
%I Birkh\"auser
%C Boston

%A Z.H. Chen
%A H.C. Yang
%T A class of Liouville theorems
%J Acta Math. Sinica
%V 28
%D 1985
%P 218-232

%A Q.M. Cheng
%T Complete minimal hypersurfaces in $S^4(1)$ with constant scalar
curvature
%J Osaka J. Math.
%V 27
%D 1990
%P 885-892

%A Q.M. Cheng
%T Complete totally real minimal submanifolds in complex projective
space
%J Mem. Fac. Sci. Kyushu Univ. Ser. A
%V 46
%D 1992
%P 93-103

%A Q.M. Cheng
%A Q.R. Wan
%T Hypersurfaces of space forms $M^4(c)$ with constant mean curvature
%B Geometry and Global Analysis
%E T. Kotake
%E S. Nishikawa
%E R. Schoen
%I T\^ohoku Univ.
%C Sendai
%D 1993
%P 437-442

%A Q.M. Cheng
%A Y.D. Wang
%T Complete Riemannian manifold minimally immersed in a unit sphere
$S^{n+p}(1)$
%J Tsukuba J. Math.
%V 13
%D 1989
%P 107-112

%A Q.Y. Cheng
%A Y.X. Dong
%T On factorization theorems of pluriharmonic maps into the unitary
group
%R preprint

%A Q.Y. Cheng
%A Y.X. Dong
%T Some remarks on harmonic morphisms
%J Chinese Sci. Bull.
%V 41
%D 1996
%P 1825-1828

%A S.Y. Cheng
%T A characterization of the $2$-sphere by eigenfunctions
%J Proc. Amer. Math. Soc.
%V 55
%D 1976
%P 379-381

%A S.Y. Cheng
%T Liouville theorem for harmonic maps
%B Geometry of the Laplace Operator
%E R. Osserman
%E A. Weinstein
%S Proc. Sympos. Pure Math.
%V 36
%D 1980
%P 147-151
%I Amer. Math. Soc.
%C Providence, R.I.

%A S.Y. Cheng
%T The Dirichlet problem at infinity for non-positively curved
manifolds
%J Comm. Anal. Geom.
%V 1
%D 1993
%P 101-102

%A S.Y. Cheng
%A P. Li
%A S.T. Yau
%T Heat equations on minimal submanifolds and their applications
%J Amer. J. Math.
%V 106
%D 1984
%P 1033-1065

%A S.Y. Cheng
%A L.F. Tam
%A T.Y.H. Wan
%T Harmonic maps with finite total energy
%J Proc. Amer. Math. Soc.
%V 124
%D 1996
%P 275-284

%A S.Y. Cheng
%A J. Tysk
%T An index characterization of the catenoid and index bounds for
minimal surfaces in $R^4$
%J Pacific J. Math.
%V 134
%D 1988
%P 251-???

%A S.Y. Cheng
%A S.T. Yau
%T Differential equations on Riemannian manifolds and their geometric
applications
%J Comm. Pure Appl. Math.
%V 28
%D 1975
%P 333-354

%A S.Y. Cheng
%A S.T. Yau
%T Maximal space-like hypersurfaces in the Lorentz--Minkowski space
%J Ann. of Math.
%V 104
%D 1976
%P 407-419

%A X. Cheng
%T Estimate of the singular set of the evolution problem for harmonic
maps
%J J. Differential Geom.
%V 34
%D 1991
%P 169-174

%A S.S. Chern
%T Complex analytic mappings of Riemann surfaces, I
%J Amer. J. Math.
%V 82
%D 1960
%P 323-337

%A S.S. Chern
%T Holomorphic mappings of complex manifolds
%J Enseign. Math.
%V 7
%D 1961
%P 179-187

%A S.S. Chern
%T Minimal surfaces in an euclidean space of $N$ dimensions
%B Differential and Combinatorial Topology, Symposium in Honor of
Marston Morse
%I Princeton Univ. Press
%C Princeton
%D 1965
%P 187-198

%A S.S. Chern
%T On the curvature of a piece of hypersurface in Euclidean space
%J Abh. Math. Sem. Univ. Hamburg
%V 29
%D 1965
%P 77-91

%A S.S. Chern
%T On holomorphic mappings of Hermitian manifolds of the same
dimension
%S Proc. Sympos. Pure Math.
%V 11
%I Amer. Math. Soc.
%C Providence, R.I.
%D 1968
%P 157-170
%B Entire Functions and related parts of Analysis
%E S.S. Chern
%E L. Ehrenpreis
%E J. Korevaar
%E W.H.J. Fuchs
%E L.A. Rubel

%A S.S. Chern
%T Simple proofs of two theorems on minimal surfaces
%J Enseign. Math.
%V 15
%D 1969
%P 53-61

%A S.S. Chern
%T On minimal spheres in the four-sphere
%B Studies and essays presented to Y.W. Chen, Taiwan
%D 1970
%P 137-150
%K incomplete: no publisher

%A S.S. Chern
%T On the minimal immersions of the two-sphere in a space of constant
curvature
%B Problems in Analysis, Symposium in honor of Solomon Bochner
%I Princeton Univ. Press.
%C Princeton
%D 1970
%P 27-40

%A S.S. Chern
%A S.I. Goldberg
%T On the volume decreasing property of a class of real harmonic
mappings
%J Amer. J. Math.
%V 97
%D 1975
%P 133-147

%A S.S. Chern
%A R. Osserman
%T Complete minimal surfaces in Euclidean $n$-space
%J J. Analyse Math.
%V 19
%D 1967
%P 15-34

%A S.S. Chern
%A R. Osserman
%T Remarks on the Riemannian metric of a minimal submanifold
%S Lecture Notes in Math.
%V 894
%D 1981
%P 49-90
%I Springer
%C Berlin, Heidelberg, New York
%B Geom. Symp. Utrecht, 1980

%A S.S. Chern
%A J.G. Wolfson
%T Minimal surfaces by moving frames
%J Amer. J. Math.
%V 105
%D 1983
%P 59-83

%A S.S. Chern
%A J.G. Wolfson
%T Harmonic maps of $S^2$ into a complex Grassmann manifold
%J Proc. Nat. Acad. Sci. U.S.A.
%V 82
%D 1985
%P 2217-2219

%A S.S. Chern
%A J.G. Wolfson
%T Harmonic maps of the two-sphere into a complex Grassmann manifold.
II
%J Ann. of Math.
%V 125
%D 1987
%P 301-335

%A L.F. Cheung
%T The non-existence of some noncompact constant mean curvature
surfaces
%J Proc. Amer. Math. Soc.
%V 121
%D 1994
%P 1207-1209

%A L.F. Cheung
%A P.F. Leung
%T Some results on stable $p$-harmonic maps
%J Glasgow Math. J.
%V 36
%D 1994
%P 77-80

%A L.F. Cheung
%A P.F. Leung
%T A remark on convex functions and p-harmonic maps
%J Geom. Dedicata
%V 56
%D 1995
%P 269-270

%A D.P. Chi
%A G.H. Park
%T Weak-stability of $x/\Vert x\Vert$ and symmetries of liquid
crystals
%J J. Korean Math. Soc.
%V 29
%D 1992
%P 251-260

%A Q.-S. Chi
%A L. Fernandez
%A H. Wu
%T Normalized potentials of minimal surfaces in spheres
%R Preprint
%D 1996

%A Q.S. Chi
%T Rigidity of superminimal immersions of compact Riemann surfaces
into ${\bf C}P^2$
%J T\^ohoku Math. J.
%V 42
%D 1990
%P 439-455

%A Q.S. Chi
%A G. Jensen
%A R. Liao
%T Isoparametric functions and flat minimal tori in ${\bf C}P^2$
%J Proc. Amer. Math. Soc.
%V 123
%D 1995
%P 2849-2854

%A Q.S. Chi
%A X.K. Mo
%T The moduli space of branched superminimal surfaces of fixed degree,
genus and conformal structure in the four-sphere
%K incomplete: no details

%A Q.S. Chi
%A X.K. Mo
%T Rigidity of superminimal surfaces in complex projective spaces
%J T\^ohoku Math. J.
%V 42
%D 1992
%P 83-101
%M 93c:58052

%A Q.S. Chi
%A Y. Zheng
%T Rigidity of pseudo-holomorphic curves of constant curvature in
Grassmann manifolds
%J Trans. Amer. Math. Soc.
%V 313
%D 1989
%P 393-406

%A Y.J. Chiang
%T Harmonic maps from Riemann surfaces into higher dimensional
manifolds
%K incomplete: no details

%A Y.J. Chiang
%T Harmonic maps of $V$-manifolds
%J Anal. Global Anal. Geom.
%V 8
%D 1990
%P 315-344

%A Y.J. Chiang
%T Spectral geometry of $V$-manifolds and its application to harmonic
maps
%B Differential Geometry: : partial differential equations on
manifolds
%S Proc. Sympos. Pure Math
%V 54:1
%E R.E. Greene
%E S.T. Yau
%I American Math. Soc.
%C Providence RI
%D 1993
%P 93-99

%A Y.J. Chiang
%A A. Ratto
%T Harmonic maps on spaces with conical singularities
%J Bull. Soc. Math. France
%V 120
%D 1992
%P 251-262

%A J.Y. Choe
%T The isoenergy inequality for a harmonic map
%R preprint

%A J.Y. Choe
%T On the analytic reflection of a minimal surface
%K incomplete: no details

%A J.Y. Choe
%T Index, vision number and stability of complete minimal surfaces
%J Arch. Rational Mech. Anal.
%V 109
%D 1990
%P 195-212

%A J.Y. Choe
%A R. Gulliver
%T Isoperimetric inequalities on minimal submanifolds of space forms
%J Invent. Math.
%K incomplete: no vol; no date; no pages

%A M.N. Chofii
%T Sur un th\'eor\`eme de Hans Lewy
%J Bull. Sci. Math
%V 99
%D 1975
%P 291-292

%A H.I. Choi
%T Degenerate harmonic maps and liquid crystal
%B Theory and applications of liquid crystals
%E J.L. Ericksen
%E D. Kinderlehrer
%S IMA Vol. Math. Appl.
%V 5
%I Springer
%C Berlin

%A H.I. Choi
%T On the Liouville theorem for harmonic maps
%J Proc. Amer. Math. Soc.
%V 85
%D 1982
%P 91-94

%A H.I. Choi
%T Asymptotic Dirichlet problems for harmonic functions on Riemannian
manifolds
%J Trans. Amer. Math. Soc.
%V 281
%D 1984
%P 691-716

%A H.I. Choi
%A W.H. Meeks
%A B. White
%T A rigidity theorem for property embedded minimal surfaces in ${\bf
R}^3$
%J J. Differential Geom.
%V 32
%D 1990
%P 65-76

%A H.I. Choi
%A R. Schoen
%T The space of minimal embeddings of a surface into a
three-dimensional manifold of positive Ricci curvature
%J Invent. Math.
%V 81
%D 1985
%P 387-394

%A H.I. Choi
%A A. Treibergs
%T Multiple harmonic diffeomorphisms from the complex plane to ideal
polygons of the disk
%K incomplete: no details

%A H.I. Choi
%A A. Treibergs
%T New examples of harmonic diffeomorphisms of the hyperbolic plane
into itself
%J Manuscripta Math.
%V 62
%D 1988
%P 249-256

%A H.I. Choi
%A A. Treibergs
%T Gauss maps of spacelike constant mean curvature hypersurfaces of
Minkowski space
%J J. Differential Geom.
%V 32
%D 1990
%P 775-817

%A H.I. Choi
%A A. Treibergs
%T Hyperbolicity of constant mean curvature surfaces of Minkowski
space
%B Proc.1st Pacific Rim Conf. Geom. Anal.
%D 1992
%K incomplete: no publisher

%A H.I. Choi
%A A. Treibergs
%T Constructing harmonic maps into the hyperbolic space
%B Differential Geometry: partial differential equations on manifolds
%E R.E. Greene
%E S.T. Yau
%S Proc. Sympos. Pure Math
%V 54:1
%I American Math. Soc.
%C Providence RI
%D 1993
%P 101-109

%A H.I. Choi
%A A.N. Wang
%T A first eigenvalue estimate for minimal hypersurfaces
%J J. Differential Geom.
%V 18
%D 1983
%P 559-562

%A S.M.  Choi
%A U.H. Ki
%A H.J. Kim
%T Complete maximal space-like hypersurfaces in an anti-de-Sitter
space
%J Bull. Korean Math. Soc.
%V 31
%D 1994
%P 85-92

%A Y. Choquet-Bruhat
%T Applications harmoniques hyperboliques
%J C. R. Acad. Sci. Paris
%V 303
%D 1986
%P 109-113

%A Y. Choquet-Bruhat
%T Global existence theorems for hyperbolic harmonic maps
%J Ann. Inst. H. Poincar\'e. Phys. Th\'eor.
%V 46
%D 1987
%P 97-111

%A Y. Choquet-Bruhat
%T Global existence for nonlinear $\sigma$-models
%J Rend. Sem. Mat. Univ. Politec. Torino
%D 1988
%P 65-86
%K incomplete: no vol

%A Y. Choquet-Bruhat
%A C. Gilain
%T Diff\'eomorphismes harmoniques et unicit\'e
%J C. R. Acad. Sci. Paris
%V 279
%D 1974
%P 827-830

%A Y. Choquet-Bruhat
%A C.H. Gu
%T Existence globale d'applications harmoniques sur l'espace-temps de
Minkowski $M_s$
%J C. R. Acad. Sci. Paris
%V 308
%D 1989
%P 167-170

%A K.S. Chou
%A X.F. Zhu
%T Some constancy results for nematic liquid crystals and harmonic
maps
%J Analyse non-lin\'eaire
%V 12
%D 1995
%P 99-115

%A P. Chou{\'e}
%T A regularity result for critical points of conformally invariant
functionals
%K incomplete: no details

%A B. Chow
%T The Ricci-Hamilton flow on the 2-sphere
%J J. Differential Geom.
%V 33
%D 1991
%P 325-334

%A D. Christodoulou
%A A.S. Tahvildar
%T On the regularity of spherically symmetric wave-maps
%J Comm. Pure Appl. Math.
%V 46
%P 1041-1091
%M 94e:58030
%K incomplete: no date

%A D. Christodoulou
%A A.S. Tahvildar
%T On the asymptotic behaviour of spherically symmetric wave-maps
%J Duke Math. J.
%V 71
%D 1993
%P 31-69
%M 94j:58044

%A I. Chung
%A S.E. Koh
%T A note on the existence of harmonic and holomorphic maps
%K incomplete: no details

%A I. Chung
%A S.E. Koh
%T A note on totally geodesic maps
%J Bull. Korean Math. Soc.
%V 29
%D 1992
%P 233-236

%A L.O. Chung
%A M. Nakai
%A L. Sario
%A C. Wang
%T Classification theory of Riemannian manifolds
%S Lecture Notes in Math.
%V 605
%D 1977
%I Springer
%C Berlin, Heidelberg, New York

%A C. Clement
%T Stationary solutions in five-dimensional general relativity
%J Gen. Relativity Gravitation
%V 18
%D 1986
%P 137-160

%A R. Cohen
%A R. Hardt
%A D. Kinderlehrer
%A S.Y. Lin
%A M. Luskin
%T Minimum energy configurations for liquid crystals: Computational
results
%K incomplete: no details

%A R. Coifman
%A P.L. Lions
%A Y. Meyer
%A S. Semmer
%T Compensated compactness and Hardy spaces
%J J. Math. Pures Appl.
%V 72
%D 1993
%P 247-286

%A A.G. Colares
%A K. Kenmotsu
%T Isometric deformations of surfaces in ${\bf R}^3$ preserving the
mean curvature function
%J Pacific J. Math.
%K incomplete: no vol; no date; no pages

%A B. Coleman
%A J.T. Jenkins
%T On a class of solutions in the theory of nematic phases
%B Nematics: Mathematical and Physical Aspects
%E J.-M. Coron
%E J.-M. Ghidaglia
%E F. H{\'e}lein
%S NATO Adv. Sci. Inst. Ser. C: Math. Phys. Sci.
%V 332
%I Kluwer
%C Dordrecht
%D 1991
%P 261-278

%A S. Console
%A A. Sanini
%T Gauss maps generalized to normal and osculating spaces
%K incomplete: no details

%A C. Constantinescu
%A A. Cornea
%T Compactification of harmonic spaces
%J Nagoya Math. J.
%V 25
%D 1965
%P 1-57

%A R. Coquereaux
%T Comments about the geometry of nonlinear sigma models
%J Internat. J. Modern Phys. A
%V 2
%D 1987
%P 1763-1772

%A H.O. Cordes
%T \"Uber die eindeutige Bestimmtheit der L\"osungen elliptischer
Differentialgleichungen durch Anfangsvorgaben
%J Nachr. Akad. Wiss. G\"ottingen Math.-Phys. Kl. II
%D 1956
%P 239-258
%K incomplete: no vol

%A K. Corlette
%T Flat $G$-bundles with canonical metrics
%J J. Differential Geom.
%V 28
%D 1988
%P 361-382

%A K. Corlette
%T Rigid representations of K{\"a}hler fundamental groups
%J J. Differential Geom.
%V 33
%D 1991
%P 239-252

%A K. Corlette
%T Archimedean superrigidity and hyperbolic geometry
%J Ann. of Math.
%V 135
%D 1992
%P 165-182

%A K. Corlette
%T Nonabelian Hodge theory
%B Differential Geometry
%E R.E. Greene
%E S.T. Yau
%S Proc. Sympos. Pure Math
%V 54 part 2
%I Amer. Math. Soc.
%C Providence, RI
%D 1993
%P 125-144

%A K. Corlette
%T Harmonic maps, rigidity, and Hodge theory
%B Proceedings of the International Congress of Mathematicians
%P 465-471
%I Birkh\"auser Verlag
%C Basel
%D 1995

%A K. Corlette
%A R.J. Zimmer
%T Superrigidity for cocycles and hyperbolic geometry
%J Internat. J. Math.
%V 5
%D 1994
%P 273-290

%A J.-M. Coron
%T Non unicit\'e des solutions faibles du probl\`eme de Cauchy pour le
flot des applications harmoniques
%K incomplete: no details

%A J.-M. Coron
%T Harmonic maps from the disk into the euclidean $N$-sphere
%B Nonlinear functional analysis and its applications
%E F.E. Browder
%I Amer. Math. Soc.
%C Providence, RI
%S Proc. Sympos. Pure Math.
%V 45
%D 1986
%P 301-304

%A J.-M. Coron
%T On the singularities of harmonic maps from a domain in ${\bf R}^3$
into $S^2$
%D 1987
%R S\'em. 1986/87. Ecole Poly. Palaiseau

%A J.-M. Coron
%T Nonuniqueness for the heat flow of harmonic maps
%J Ann. Inst. H. Poincar\'e. Anal. Non Lin\'eaire
%V 7
%D 1990
%P 335-344

%A J.-M. Coron
%T Harmonic maps with values into spheres
%B Proc. I.C.M. Kyoto 1990, II
%I Springer
%D 1991
%P 1123-1135
%K incomplete: no city

%A J.-M. Coron
%A J.-M. Ghidaglia
%T Explosion en temps fini pour le flot des applications harmoniques
%J C. R. Acad. Sci. Paris
%V 308
%D 1989
%P 339-344

%A J.-M. Coron
%A R. Gulliver
%T Minimizing $p$-harmonic maps into spheres
%J J. Reine Angew. Math.
%V 401
%D 1989
%P 82-100

%A J.-M. Coron
%A F. H{\'e}lein
%T Harmonic diffeomorphisms, minimizing harmonic maps and rotational
symmetry
%J Compositio Math.
%V 69
%D 1989
%P 175-228

%A C. Costa
%T Example of a complete minimal immersion in ${\bf R}^3$ of genus one
and three embedded ends
%J Bull. Soc. Bras. Mat.
%V 15
%D 1984
%P 47-54

%A D. Costa
%A G. Liao
%T On removability of a singular submanifold for weakly harmonic maps
%J J. Fac. Sci. Univ. Tokyo Sect. IA Math.
%V 35
%D 1988
%P 321-344

%A P. Coulton
%A J.F. Glazebrook
%T Submanifolds of the Cayley projective plane with bounded second
fundamental form
%K incomplete: no details

%A R. Courant
%T The existence of minimal surfaces of given topological type
%J Acta Math.
%V 72
%D 1940
%P 51-98

%A R. Courant
%T Critical points and unstable minimal surfaces
%J Proc. Nat. Acad. Sci. U.S.A.
%V 27
%D 1941
%P 51-57

%A R. Courant
%T Dirichlet's principle, conformal mappings and minimal surfaces
%S Pure Appl. Math.
%I Interscience
%D 1950
%V III
%K incomplete: no city

%A M. Crampin
%A D.J. Saunders
%T The sine-Gordon equation, Tchebychev nets, and harmonic maps
%J Rep. Math. Phys.
%V 23
%D 1986
%P 327-340

%A T.A. Crawford
%T Full holomorphic maps from the Riemann sphere to complex projective
space
%J J. Differential Geom.
%V 38
%D 1993
%P 161-190

%A T.A. Crawford
%T The space of harmonic maps from the $2$-sphere to the complex
projective space
%R McGill preprint
%D 1995

%A C. Croke
%T Lower bounds on the energy of maps
%J Duke Math. J.
%V 55
%D 1987
%P 901-908

%A C. Croke
%A A. Fathi
%T An inequality between energy and intersection
%J Bull. London Math. Soc.
%V 22
%D 1990
%P 489-494

%A L. Csink
%A P.J. Fitzsimmons
%A B. {\O}ksendal
%T A stochastic interpretation of harmonic morphisms
%J Math. Ann.
%K incomplete: no vol; no date; no pages

%A L. Csink
%A B. {\O}ksendal
%T Stochastic harmonic morphisms : Functions mapping the paths of one
diffusion into the paths of another
%J Ann. Inst. Fourier (Grenoble)
%V 33
%D 1983
%P 219-240

%A L. Csink
%A B. {\O}ksendal
%T Harmonic morphisms and ray processes
%B Potential theory (Prague)
%I Plenum
%C New York, London
%D 1988
%P 71-74

%A F. Cukierman
%T Rigidity of isotropic immersions
%J Math. Z.
%K incomplete: no vol; no date; no pages

%A G. D'Ambra
%A G. Toth
%T On infinitesimal and local rigidity of harmonic maps between
spheres defined by spherical harmonics
%J Ann. di Mat.
%K incomplete: no vol; no date; no pages

%A G. D'Ambra
%A G. Toth
%T Extrinsic rigidity for equivariant harmonic maps into spheres
%J Boll. Un. Mat. Ital.
%V 6
%D 1984
%P 249-255

%A G. D'Ambra
%A G. Toth
%T Parameter space for harmonic maps of constant energy density into
spheres
%J Geom. Dedicata
%V 4
%D 1984
%P 61-67

%A Y.J. Dai
%A M. Shoji
%A H. Urakawa
%T Harmonic maps into Lie groups
%R Preprint
%D 1994

%A M. Dajczer
%A D. Gromoll
%T Real K\"ahler manifolds and uniqueness of the Gauss map
%J J. Differential Geom.
%V 22
%D 1985
%P 13-28

%A M. Dajczer
%A L. Rodriguez
%T Rigidity of real Kaehler submanifolds
%J Duke Math. J.
%V 53
%D 1986
%P 211-220

%A M. Dajczer
%A L. Rodriguez
%T On isometric immersions into complex space forms
%J Math. Ann.
%V 299
%D 1994
%P 223-230

%A M. Dajczer
%A G. Thorbergsson
%T Holomorphicity of minimal submanifolds in complex space forms
%J Math. Ann.
%V 227
%D 1987
%P 353-360

%A E. Damek
%A F. Ricci
%T A class of nonsymmetric harmonic Riemannian spaces
%J Bull. Amer. Math. Soc.
%V 27
%D 1992
%P 139-142

%A Dao~Chong~Thi
%T Minimal real currents on compact Riemannian manifolds
%J Izv. Akad. Nauk SSSR Ser. Mat.
%V 41:4
%D 1977
%j Math. USSR-Izv.
%v 11:4
%p 807-820
%d 1977
%K incomplete: no pages

%A Dao~Chong~Thi
%T Multivarifolds and the classical multidimensional Plateau problem
%J Izv. Akad. Nauk SSSR Ser. Mat.
%V 44
%D 1980
%P 1031-1065
%j Math. USSR-Izv.
%v 17
%d 1981
%p 271-298

%A Dao~Chong~Thi
%T Globally minimal currents and surfaces in Riemannian manifolds
%J Acta Math. Vietnam
%V 10
%D 1985
%P 296-333

%A Dao~Chong~Thi
%T Multidimensional parametrized variational problems on Riemannian
manifolds
%B Applications of topology in modern anlaysis
%S Novoe Global Anal.
%I Gos. Univ. Voronezh.
%D 1985
%P 63-86, 176
%O (Russsian)
%M 87h:58039
%K incomplete: no city

%A Dao~Chong~Thi
%T Multidimensional parametrized variational problems on Riemannian
manifolds
%B Global Analysis - Studies and Applications II
%E Y.G. Borisovich
%E Y.E. Gliklikh
%S Lecture Notes in Math.
%V 1214
%I Springer
%D 1986
%C Berlin

%A Dao~Chong~Thi
%T Lagangian gauges and globally minimal Lagrangian submanifolds in
Hermitian manifolds
%J Trudy Sem. Vektor. Tenzor. Anal.
%V 24
%D 1991
%P 44-48

%A Dao~Chong~Thi
%A A.T. Fomenko
%T Topology of absolute minima of functionals of volume type and the
Dirichlet functional
%B Current problems in real and complex analysis
%I Acad. Nauk. Ukrain SSR
%C Kiev
%V 150
%D 1984
%P 40-64

%A Dao~Chong~Thi
%A A.T. Fomenko
%T Minimal surfaces, stratified multivarifolds and the Plateau problem
%S Transl. Math. Monographs
%V 84
%I American Math. Soc.
%C Providence RI
%D 1991

%A R.W.R. Darling
%T Martingales in manifolds -- Definition, Examples and behaviour
under maps
%D 1982
%P 217-236
%B S\'eminaire de Probabilit\'es XVI 1980/91 Suppl\'ement:
G\'eom\'etrie diff\'erentielle stochastique
%E J. Az{\'e}ma
%E M. Yor
%S Lecture Notes in Math.
%V 921
%I Springer
%C Berlin

%A J. Davidov
%A G. Grantcharov
%A O. Mu{\v s}karov
%T Almost complex structures on twistor spaces
%B Almost complex structures
%E S. Dimiev
%E K. Sekigawa
%I World Sci.
%C Singapore
%D 1994
%P 113-149

%A J. Davidov
%A A.G. Sergeev
%T Twistor spaces and harmonic maps
%J Uspekhi Mat. Nauk
%V 48:3
%P 3-96
%D 1993
%j Russian Math. Surveys
%v 48:3
%d 1993
%p 1-91

%A J. Davidov
%A O. Mu{\v s}karov
%T The existence of holomorphic functions on twistor spaces
%J Bull. Soc. Math. Belg. S\'er. B
%V 40
%D 1988
%P 131-151

%A J. Davidov
%A O. Mu{\v s}karov
%T Twistor spaces with Hermitian Ricci tensor
%J Proc. Amer. Math. Soc.
%V 109
%D 1990
%P 1115-1120

%A J. Davidov
%A O. Mu{\v s}karov
%T On the Riemannian curvature of a twistor space
%J Acta Math. Hungar.
%V 58
%D 1991
%P 319-322

%A J. Davidov
%A O. Mu{\v s}karov
%T On the Riemannian curvature of a twistor space (Correction)
%J Acta Math. Hungar.
%V 65
%D 1994
%P 421-422

%A N. Davids
%T Minimal surfaces spanning closed manifolds and having prescribed
topological position
%J Amer. J. Math.
%V 64
%D 1942
%P 348-362

%A A.M. da~Silveira
%T Stability of complete noncompact surfaces with constant mean
curvature
%J Math. Ann.
%V 277
%D 1987
%P 629-638

%A C. Delaunay
%T Sur la surface de r\'evolution dont la courbure moyenne est
constante (avec une note de Sturm)
%J J. Math. Pures Appl.
%V 6
%D 1841
%P 309-320

%A F. Demengel
%T Une caract{\'e}risation des applications de $W^{1,p}(B^N,S^1)$ qui
peuvent \^etre approch{\'e}es par des fonctions r{\'e}guli{\`e}res
%J C. R. Acad. Sci. Paris
%V 310
%D 1990
%P 553-557

%A F. Demengel
%A R. Hadiji
%T Relaxed energies for functionals on $W^{1,1}(B^2,S^1)$
%J J. Nonlin. Anal.
%V 19
%D 1990
%P 625-641

%A T. Derali
%A A. Eriz
%A A. Karasu
%T Harmonic maps and magnetostatic axially symmetric solution of the
Kaluza--Klein theory
%J Nuovo Cimento B
%V 93
%D 1986
%P 102-112

%A D. DeTurck
%A J.L. Kazdan
%T Some regularity theorems in Riemannian geometry
%J Ann. Sci. \'Ecole Norm. Sup.
%V 14
%D 1981
%P 249-260

%A D. DeTurck
%A W. Ziller
%T Minimal isometric immersions of spherical space forms in spheres
%J Comment. Math. Helv.
%V 67
%D 1992
%P 428-458

%A D. DeTurck
%A W. Ziller
%T Spherical minimal immersions of spherical space forms
%P 111-120
%B Differential geometry
%E R.E. Greene
%E S.T. Yau
%S Proc. Sympos. Pure Math
%I Amer. Math. Soc.
%C Providence R.I.
%V 54:1
%D 1993

%A S.C. de~Almeida
%T Minimal hypersurfaces of $S^4$ with non-zero Gauss--Kronecker
curvature
%J Bol. Soc. Brasil. Mat.
%V 14
%D 1983
%P 137-146

%A J.A. de~Azc{\'a}rraga
%A J.M. Izquierdo
%A W.J. Zakrzewski
%T Models with Hopf term
%J J. Math. Phys.
%V 33
%D 1992
%P 1272-1280

%A J.A. de~Azc{\'a}rraga
%A J.M. Izquierdo
%A W.J. Zakrzewski
%T A supergroup based supersigma model
%J J. Math. Phys.
%V 33
%D 1992
%P 2357-2364

%A P. de~Bartolomeis
%T Sur l'analyticit{\'e} complexe de certaines applications
harmoniques
%J C. R. Acad. Sci. Paris
%V 284
%D 1982
%P 525-527

%A P. de~Bartolomeis
%T Sur l'analyticit\'e complexe de certaines applications harmoniques
(II)
%P 27-40
%B S\'eminaire d'Analyse P. Lelong--P. Dolbeault--H. Skoda. Ann\'ees
1981/1983
%E P. Lelong
%E P. Dolbeault
%E H. Skoda
%S Lecture Notes in Math.
%V 1028
%D 1983
%I Springer
%C Berlin, Heidelberg, New York

%A P. de~Bartolomeis
%T Some new global results in twistor geometry
%B Geometry and complex variables
%S Lecture Notes in Pure and Appl. Math.
%V 132
%I Dekker
%D 1991
%P 155-163
%K incomplete: no city

%A P. de~Bartolomeis
%T Twistor constructions for vector bundles
%B Complex analysis and geometry
%S Univ. Ser. Math.
%I Plenum
%C New York
%D 1993
%P 103-114

%A P. de~Bartolomeis
%A D. Burns
%T Stable harmonic maps with values in $P^mC$
%B Miniconference on operator theory and PDE's (North Ryde 1985)
%S Proc. Cent. Math. Austral. Nat. Univ.
%V 14
%D 1986
%P 111-116
%K incomplete: no publisher

%A P. de~Bartolomeis
%A D. Burns
%T Applications harmoniques stables dans ${\bf P}^n$
%J Ann. Sci. \'Ecole Norm. Sup.
%V 22
%D 1988
%P 159-177

%A P. de~Bartolomeis
%A D. Burns
%T Stability of vector bundles and extremal metrics
%J Invent. Math.
%V 92
%D 1988
%P 403-477

%A P. de~Bartolomeis
%A D. Burns
%T Stable harmonic maps to ${\bf P}^n$
%D 1988
%B Harmonic mappings, twistors and $\sigma$-models
%E P. Gauduchon
%I World Scientific
%C Singapore

%A P. de~Bartolomeis
%A D. Burns
%A F.E. Burstall
%A J. Rawnsley
%T Stability of harmonic maps of K\"ahler manifolds
%J J. Differential Geom.
%V 30
%D 1989
%P 579-594

%A P. de~Bartolomeis
%A M. Derridj
%T Positive vector bundles and harmonic maps
%J Ann. Mat. Pura Appl.
%V 150
%D 1988
%P 21-37

%A P. de~Bartolomeis
%A L. Migliorini
%A A. Nannicini
%T Espaces de twisteurs k{\"a}hl{\'e}riens
%J C. R. Acad. Sci. Paris
%V 307
%D 1988
%P 259-261

%A E. De~Giorgi
%T Problemi di superfici minime con ostacoli: forma non cartesiana
%J Boll. Un. Mat. Ital.
%V 8
%D 1973
%P 80-88

%A M.E.G.G. de~Oliveira
%T Some new examples of nonorientable minimal surfaces
%J Proc. Amer. Math. Soc.
%V 98
%D 1986
%P 629-636

%A M. De~Oliveira
%A G.G. Elisa
%T Some new examples of nonorientable minimal surfaces
%J Proc. Amer. Math. Soc.
%V 98
%D 1986
%P 629-636

%A C.C. Dias
%T Isometric immersions with slow growth of curvature
%J An. Acad. Brasil. Ci\^enc.
%V 54
%D 1982
%P 293-295

%A K. Diederich
%A T. Ohsawa
%T Harmonic mappings and disc bundles over compact K\"ahler manifolds
%J Publ. Res. Inst. Math. Sci.
%V 21
%D 1985
%P 819-833

%A U. Dierkes
%T A geometric maximum principle for surfaces of prescribed mean
curvature in Riemannian manifolds
%K incomplete: no details

%A U. Dierkes
%T Maximum principles and nonexistence results for minimal
submanifolds
%K incomplete: no details

%A U. Dierkes
%T A Bernstein result for energy minimizing hypersurfaces
%J Calc. Var. Partial Differential Equations
%V 1
%D 1993
%P 37-54

%A U. Dierkes
%A S. Hildebrandt
%A A. K{\"u}ster
%A O. Wohlrab
%T Minimal surfaces. I
%V 295
%D 1992
%S Grundlehren Math. Wiss.
%I Springer
%C Berlin, Heidelberg, New York

%A U. Dierkes
%A S. Hildebrandt
%A A. K{\"u}ster
%A O. Wohlrab
%T Minimal surfaces. II
%S Grundlehren Math. Wiss.
%I Springer
%C Berlin, Heidelberg, New York
%V 296
%D 1992

%A U. Dierkes
%A S. Hildebrandt
%A H. Lewy
%T On the analyticity of minimal surfaces at movable boundaries of
prescribed length
%J J. Reine Angew. Math.
%V 379
%D 1987
%P 100-114

%A F. Dillen
%T Minimal immersions of surfaces into spheres
%J Arch. Math. (Basel)
%V 49
%D 1987
%P 94-96

%A I. Dimitric
%T Submanifolds of $E^m$ with harmonic mean curvature vector
%J Bull. Inst. Math. Acad. Sinica
%V 20
%D 1992
%P 53-65
%M 93g:53087

%A A.M. Din
%T Classical solutions of nonlinear $\sigma$-models and their quantum
fluctuations
%B Group theoretical methods in physics
%S Lecture Notes in Phys.
%V 135
%I Springer
%C Berlin
%D 1980
%P 283-294

%A A.M. Din
%T Non-linear techniques in two-dimensional Grassmannian sigma models
%B Group theoretical methods in physics
%S Lecture Notes in Phys.
%V 135
%I Springer
%C Berlin
%D 1980

%A A.M. Din
%A Z. Horvath
%A W.J. Zakrzewski
%T The Riemann--Hilbert Problem and finite action ${\bf C}P^{n-1}$
model solutions
%J Nuclear Phys. B
%V 233
%D 1984
%P 269-288

%A A.M. Din
%A W.J. Zakrzewski
%T Fermion solutions in the supersymmetric ${\bf C}P^{n-1}$ model
%K incomplete: no details

%A A.M. Din
%A W.J. Zakrzewski
%T Quantum fluctuations around a non-instanton solution
%K incomplete: no details

%A A.M. Din
%A W.J. Zakrzewski
%T Embeddings of classical solutions of $O(2p+1)$ non-linear
$\sigma$-models in ${\bf C}P^{n-1}$ models
%R CERN preprint
%D 1979

%A A.M. Din
%A W.J. Zakrzewski
%T Stability properties of classical solutions to non-linear
$\sigma$-models
%R CERN preprint
%D 1979

%A A.M. Din
%A W.J. Zakrzewski
%T General classical solutions in the ${\bf C}P^{n-1}$ model
%J Nuclear Phys. B
%V 174
%D 1980
%P 397-406

%A A.M. Din
%A W.J. Zakrzewski
%T Properties of the general classical ${\bf C}P^{n-1}$ model
%J Phys. Lett.
%V 95
%D 1980
%P 419-422

%A A.M. Din
%A W.J. Zakrzewski
%T Classical solutions in Grassmannian $\sigma$-models
%J Lett. Math. Phys.
%V 5
%D 1981
%P 553-561

%A A.M. Din
%A W.J. Zakrzewski
%T Some properties of classical solutions in grassmannian sigma models
%D 1983
%J Lett. Math. Phys.
%V 7
%P 505-???

%A A.M. Din
%A W.J. Zakrzewski
%T Further properties of classical solutions in Grassmannian
$\sigma$-models
%J Nuclear Phys. B
%V 237
%D 1984
%P 461-476

%A Q. Ding
%T The Dirichlet problem at infinity for manifolds of nonpositive
curvature
%B Differential Geometry (Shanghai, 1991)
%I World Sci. Publishing
%C River Edge, NJ
%D 1993
%P 49-58

%A Q. Ding
%T The Cauchy problem for harmonic maps from two-dimensional curved
Lorentzian manifolds
%J Chinese J. Contemp. Math.
%V 17
%D 1996
%P 59--66

%A Q. Ding
%T The Cauchy problem for harmonic maps on two-dimensional curved
Lorentzian manifolds
%J Chinese Ann. Math. Ser. A
%V 17
%D 1996
%P 73-78
%O (Chinese, Chinese summary)

%A Q. Ding
%A J. Wang
%T A remark on harmonic maps between pseudo-Riemannian spheres
%J Northeast. Math. J.
%V 12
%D 1996
%P 217--221

%A W.Y. Ding
%T On the heat flow method for harmonic maps
%K incomplete: no details

%A W.Y. Ding
%T Lusternik--Schnirelmann theory for harmonic maps
%J Acta Math. Sinica
%V 2
%D 1986
%P 105-122

%A W.Y. Ding
%T Symmetric harmonic maps between spheres
%J Comm. Math. Phys.
%V 118
%D 1988
%P 641-649

%A W.Y. Ding
%T Blow-up of solutions of heat flows for harmonic maps
%J Chinese Adv. in Math.
%V 19
%D 1990
%P 80-92

%A W.Y. Ding
%T Some recent results on the heat flow of harmonic maps
%B Nonlinear analysis and microlocal analysis
%E K.C. Chang et al
%I World Sci. Publ.
%C Singapore
%D 1992
%P 44-56

%A W.Y. Ding
%T Harmonic Hopf constructions between spheres
%J Internat. J. Math.
%V 5
%D 1994
%P 849-860

%A W.Y. Ding
%T Locally minimizing harmonic maps from noncompact manifolds
%J Manuscripta Math.
%V 85
%D 1994
%P 283-297

%A W.Y. Ding
%A Jiayu Li
%T A new proof of Hamilton's theorem on harmonic maps from manifolds
with boundary
%K incomplete: no details

%A W.Y. Ding
%A F.H. Lin
%T A generalization of Eells--Sampson's theorem
%J J. Partial Differential Equations
%V 5
%D 1992
%P 13-22

%A W.Y. Ding
%A G. Tian
%T Energy identity for a class of approximate harmonic maps from
surfaces
%J Comm. Anal. Geom.
%V 3
%D 1995
%P 543-554

%A W.Y. Ding
%A G.F. Wang
%T Nonexistence of smooth axially symmetric harmonic maps from $B^3$
into $S^2$
%B Nonlinear partial differential equations
%E G. Dong
%E F.H. Lin
%I Intern. Academic Publ.
%D 1993
%P 38-45
%K incomplete: no city

%A W.Y. Ding
%A Y.D. Wang
%T Harmonic maps of complete noncompact Riemannian manifolds
%J Internat. J. Math.
%V 2
%D 1991
%P 617-633

%A C.T.J. Dodson
%A L. Vanhecke
%A M.E. Vazquez-Abal
%T Harmonic geodesic symmetries
%J C. R. Math. Rep. Acad. Sci. Canada
%V 9
%D 1987
%P 231-235

%A C.T.J. Dodson
%A M.E. Vazquez-Abal
%T Induced harmonic mappings of tangent bundles and frame bundles
%J Mat. Zametki
%V 3
%P 27-37
%O (Russian)
%K incomplete: no date

%A C.T.J. Dodson
%A M.E. Vazquez-Abal
%T On bundle projection and prolongation of harmonicity
%K incomplete: no details

%A C.T.J. Dodson
%A M.E. Vazquez-Abal
%T Harmonic fibrations of the tangent bundle of order two
%J Boll. Un. Mat. Ital.
%V 4
%D 1990
%P 943-952

%A A. Doliwa
%T Holomorphic curves and Toda systems
%R Warsaw preprint
%D 1995

%A A. Doliwa
%A A. Sym
%T Minimal surfaces in $S^{2m}$ and Toda systems
%R Warsaw preprint
%D 1992

%A A. Doliwa
%A A. Sym
%T Non-linear $\sigma$-models on spheres and Toda systems
%J Phys. Lett. A
%V 185
%D 1994
%P 453-460

%A P. Dombrowski
%T On the geometry of the tangent bundle
%J J. Reine Angew. Math.
%V 210
%D 1962
%P 73-88

%A S.K. Donaldson
%T Gauge theory and topology
%P 641-645
%B Proc. Intern. Cong. Math. Warsaw 1983
%I PWN
%C Warsaw
%D 1984

%A S.K. Donaldson
%T Instantons and geometric invariant theory
%J Comm. Math. Phys.
%V 93
%D 1984
%P 453-460

%A S.K. Donaldson
%T The Yang--Mills equations on euclidean space
%B Prospects in Math. Oberwolfach Anniv.
%I Birkh\"auser
%D 1984
%P 93-109
%K incomplete: no city

%A S.K. Donaldson
%T Twisted harmonic maps and the self-duality equations
%J Proc. London Math. Soc.
%V 55
%D 1987
%P 127-131

%A S.K. Donaldson
%T Boundary value problems for Yang-Mills fields
%J J. Geom. Phys.
%V 8
%D 1992
%P 89-122

%A Y.X. Dong
%T The Gauss map of submanifolds in $CP^n$
%K incomplete: no details

%A Y.X. Dong
%T Harmonic maps and morphisms from spheres and deformed spheres
%R Preprint

%A Y.X. Dong
%T Harmonic maps between spheres and ellipsoids via Hopf constructions
%R to appear

%A Y.X. Dong
%T On the isotropy of harmonic maps from surfaces to complex
projective spaces
%J Internat. J. Math.
%V 3
%D 1992
%P 165-177

%A Y.X. Dong
%T Berstein theorem for harmonic morphisms from $(N+1)$-sphere to
$N$-manifold
%J Chinese Sci. Bull.
%V 42
%D 1997
%P 11-14

%A Y.X. Dong
%A Y.B. Shen
%T On factorization theorems of harmonic maps into $U(N)$ and minimal
uniton numbers
%K incomplete: no details

%A Y.X. Dong
%A Y.B. Shen
%T On twistor Gauss maps of surfaces in $4$-spheres
%K incomplete: no details

%A Y.X. Dong
%A Y.B. Shen
%T Pluriharmonic maps from compact Kaehler manifolds with positive
first Chern class into quaternionic projective spaces
%R preprint

%A Y.X. Dong
%A Y.B. Shen
%T Factorization and uniton numbers for harmonic maps into the unitary
group $U(N)$
%J Sci. China Ser. A
%V 39
%D 1996
%P 589--597

%A H. Donnelly
%T Spectral invariants of the second variation operator
%J Illinois J. Math.
%V 21
%D 1977
%P 185-189

%A H. Donnelly
%T Bounded harmonic functions and positive Ricci curvature
%J Math. Z.
%V 191
%D 1986
%P 559-565

%A H. Donnelly
%T Dirichlet problem at infinity for harmonic maps - rank one
symmetric spaces
%J Trans. Amer. Math. Soc.
%V 344
%D 1994
%P 713-736

%A S. Donnini
%A G. Gigante
%A L. Vanhecke
%T Harmonic reflections with respect to submanifolds
%J Illinois J. Math.
%V 34
%D 1990
%P 78-86

%A J. Dorfmeister
%T Weighted $l_1$-Grassmannians and Banach manifolds of solutions of
the $KP$-equation and the $KdV$-equation
%K incomplete: no details

%A J. Dorfmeister
%A G. Haak
%T Meromorphic potentials and smooth CMC surfaces
%R Kansas preprint
%D 1994

%A J. Dorfmeister
%A G. Haak
%T On constant mean curvature surfaces with periodic metric
%R Preprint
%D 1996

%A J. Dorfmeister
%A G. Haak
%T On symmetries of constant mean curvature surfaces
%R Preprint
%D 1996

%A J. Dorfmeister
%A I. McIntosh
%A F. Pedit
%A H. Wu
%T On the meromorphic potential for a harmonic surface in a
$k$-symmetric space
%J Manuscripta Math.
%V 92
%D 1997
%P 143--152

%A J. Dorfmeister
%A E. Neher
%T Isoparametric hypersurfaces, case $g=6$, $m=1$
%K incomplete: no details

%A J. Dorfmeister
%A F. Pedit
%A H. Wu
%T Weierstrass type representation of harmonic maps into symmetric
spaces
%R Preprint
%D 1993

%A J. Dorfmeister
%A H. Wu
%T Constant mean curvature surfaces and loop groups
%J J. Reine Angew. Math.
%V 440
%D 1993
%P 43-76

%A C.M. Doria
%T Existence of harmonic-conformal representatives for some classes of
maps from compact planar domains with free boundary
%D 1986
%R Preprint, Univ. of Warwick

%A C.M. Doria
%T On existence of minimal surfaces with free boundary
%R Thesis, Univ. of Warwick
%D 1988

%A J. Douglas
%T Solution to the problem of Plateau
%J Trans. Amer. Math. Soc.
%V 33
%D 1931
%P 263-321

%A J. Douglas
%T One sided minimal surfaces with a given boundary
%J Trans. Amer. Math. Soc.
%V 34
%D 1932
%P 731-756

%A J. Douglas
%T The problem of Plateau
%J Bull. Amer. Math. Soc.
%D 1933
%K incomplete: no vol; no pages

%A J. Douglas
%T Some new results in the problem of Plateau
%J J. Math. Phys.
%V 15
%D 1936
%P 55-64

%A J. Douglas
%T Minimal surfaces of higher topological structure
%J Ann. of Math.
%V 40
%D 1939
%P 205-298

%A M. do~Carmo
%T Minimal surfaces: stability and finiteness
%B Proc. Internat. Congress Math. Helsinki 1978
%E O. Lehto
%D 1980
%I I.C.M., Helsinki
%C Helsinki
%P 401-405

%A M.P. do~Carmo
%T Harmonic mappings
%B Proc. 10th Brazilian Math. Colloq., I
%D 1978
%P 77-99
%K incomplete: no publisher

%A M.P. do~Carmo
%T Stability of minimal submanifolds
%B Global Differential Geometry and Global Analysis
%E D. Ferus
%E W. K{\"u}hnel
%E U. Simon
%E B. Wegner
%S Lecture Notes in Math.
%I Springer
%C Berlin, Heidelberg, New York
%V 838
%D 1981
%P 129-139

%A M.P. do~Carmo
%A S.S. Chern
%A S. Kobayashi
%T Minimal submanifolds of a sphere with second fundamental form of
constant length
%B Funct. Anal. Related Topics. Prof. Conf. Honor of Marshall Stone.
%I Springer
%C Berlin
%D 1970
%P 59-75

%A M.P. do~Carmo
%A A.G. Colares
%T On minimal immersions with parallel curvature tensor
%S Lecture Notes in Math.
%V 597
%D 1977
%I Springer
%C Berlin, Heidelberg, New York
%B Geometry and Topology
%P 104-113

%A M.P. do~Carmo
%A M. Dajczer
%T Helicoidal surfaces with constant mean curvature
%R Acad. Bras. Cien\.c. preprint

%A M.P. do~Carmo
%A M. Dajczer
%T Rotation hypersurfaces in spaces of constant curvature
%J Trans. Amer. Math. Soc.
%V 227
%D 1983
%P 685-707

%A M.P. do~Carmo
%A H.B. Lawson
%T On Alexandrov-Bernstein theorems in hyperbolic space
%J Duke Math. J.
%V 50
%D 1983
%P 995-1003

%A M.P. do~Carmo
%A C.K. Peng
%T Stable complete minimal surfaces in ${\bf R}^3$ are planes
%J Bull. Amer. Math. Soc.
%V 1
%D 1979
%P 903-906

%A M.P. do~Carmo
%A N.R. Wallach
%T Representations of compact Lie groups and minimal immersions in
spheres
%J J. Differential Geom.
%V 4
%D 1970
%P 91-104

%A M.P. do~Carmo
%A N.R. Wallach
%T Minimal immersions of spheres into spheres
%J Ann. of Math.
%V 93
%D 1971
%P 43-62

%A S. Dragomir
%T Generalized Hopf manifolds, locally conformal Kaehler structures
and real hypersurfaces
%J Kodai Math. J.
%V 14
%D 1991
%P 366-391

%A S. Dragomir
%A J.C. Wood
%T Sottovariet{\`a} minimali ed applicazioni armoniche
%S Quad. Unione Mat. Italiana
%V 35
%I Pitagora
%C Bologna
%D 1989

%A Y.S. Duan
%T Harmonic maps and their application to general relativity
%J Phys. Rev. Lett.
%V 1984
%K incomplete: no date; no pages

%A Y.S. Duan
%T Solution of Euler's equation in the theory of harmonic mappings and
its applications to general relativity
%J Acta Phys. Sinica
%V 33
%D 1984
%P 826-832

%A M. Dubois-Violette
%T Structures complexes au-dessus des vari\'et\'es
%P 1-42
%D 1983
%E L. Boutet~de~Monvel
%E A. Douady
%E J.-L. Verdier
%B Math\'ematique et Physique
%S Progr. Math.
%V 37
%C Boston
%I Birkh\"auser

%A D.M. Duc
%T Smooth minimizers of certain non-polynomial growth functionals
%R Preprint
%D 1993

%A D.M. Duc
%T Variation problems of certain functionals
%J Internat. J. Math.
%V 6
%D 1995
%P 503-535

%A D.M. Duc
%A J. Eells
%T On the regularity of biharmonic maps
%K incomplete: no details

%A D.M. Duc
%A J. Eells
%T Regularity of exponentially harmonic functions
%J Internat. J. Math.
%V 2
%D 1991
%P 395-408

%A D.M. Duc
%A N.V. Hieu
%T Graphs with prescribed mean curvature on hyperbolic spaces
%K incomplete: no details

%A D.M. Duc
%A N.V. Hieu
%T Graphs with prescribed mean curvature on Poincar\'e disk
%J Bull. London Math. Soc.
%V 27
%D 1995
%P 353-358

%A D.M. Duc
%A I. Salavessa
%T On a class of quasilinear elliptic equations
%K incomplete: no details

%A D.M. Duc
%A I. Salavessa
%T On a class of graphs with prescribed mean curvature
%J Manuscripta Math.
%V 82
%D 1994
%P 227-239

%A J.L. Ducourtioux
%T Formule de la moyenne pour les applications harmoniques
%J Bull. Sci. Math
%V 100
%D 1976
%P 229-239

%A J.L. Ducourtioux
%T Un th\'eor\`eme d'annulation non lin\'eaire
%J C. R. Acad. Sci. Paris
%V 285
%D 1977
%P 1017-1019

%A J.L. Ducourtioux
%T Temps de vie des solutions de l'\'equation de la chaleur de
Eells--Sampson
%J C. R. Acad. Sci. Paris
%V 286
%D 1978
%P 333-336

%A F. Duheille
%T Sur l'image des morphismes harmoniques {\`a} valeurs dans ${\bf
R}^2$ ou ${\bf R}^3$.
%J C. R. Acad. Sci. Paris S\'er. I Math.
%V 320
%D 1995
%P 1495-1500

%A F. Duheille
%T Une preuve probabiliste elementaire d'un resultat de P Baird et J C
Wood
%J Ann. Inst. H. Poincar\'e Probab. Statist.
%V 33
%D 1997
%P 283--291

%A G. Dunne
%T Chern-Simons solitions, Toda theories and the chiral model
%J Comm. Math. Phys.
%V 150
%D 1992
%P 519-535

%A F. Duzaar
%T Die Regularit\"at von Abbildungen zwischen Riemannschen
Mannigfaltigk\"aten, die das Energieintegral unter einer
Hindernisbedingung minimieren
%R D\"usseldorf
%D 1985

%A F. Duzaar
%T Variational inequalities and harmonic mappings
%J J. Reine Angew. Math.
%V 374
%D 1987
%P 39-60

%A F. Duzaar
%T Regularity of $p$-harmonic maps into a closed hemisphere
%J Boll. Un. Mat. Ital.
%V 5
%D 1991
%P 157-170

%A F. Duzaar
%T On the existence of surfaces with prescribed mean curvature and
boundary in higher dimensions
%J Ann. Inst. H. Poincar\'e. Anal. Non Lin\'eaire
%V 10
%D 1993
%P 131-214

%A F. Duzaar
%A M. Fuchs
%T Optimal regularity theorems for variational problems with obstacles
%J Manuscripta Math.
%D 1986
%P 209-234
%K incomplete: no vol

%A F. Duzaar
%A M. Fuchs
%T Variational problems with non convex obstacles and an integral
constraint for vector valued functions
%J Math. Z.
%V 191
%D 1986
%P 581-591

%A F. Duzaar
%A M. Fuchs
%T Existenz und Regularit\"at von Hyperfl\"achen mit vorgeschrebener
mittlerer Kr\"ummung
%J Analysis
%V 10
%D 1990
%P 193-230

%A F. Duzaar
%A M. Fuchs
%T On removable singularities of $p$-harmonic maps
%J Analyse non-lin\'eaire
%V 7
%D 1990
%P 385-405

%A F. Duzaar
%A M. Fuchs
%T Einige Bermerkungen \"uber die Regularit\"at von Station\"aren
Punkten gewisser geometrischer Variationsintegrale
%J Math. Nachr.
%V 152
%D 1991
%P 39-47

%A F. Duzaar
%A M. Fuchs
%T Existence and regularity of functions which minimize certain
energies in homotopy classes of mappings
%J Asymptotic Anal.
%V 5
%D 1991
%P 129-144

%A F. Duzaar
%A J.F. Grotowski
%T Energy minimizing harmonic maps with an obstacle at the free
boundary
%J Manuscripta Math.
%V 83
%D 1994
%P 291-314
%M 95c:58046

%A F. Duzaar
%A K. Steffen
%T An optimal estimate for the singular set of a harmonic map in the
free boundary
%J J. Reine Angew. Math.
%V 401
%D 1989
%P 157-187

%A F. Duzaar
%A K. Steffen
%T A partial regularity theorem for harmonic maps at a free boundary
%J Asymptotic Anal.
%V 2
%D 1989
%P 299-343

%A G. Dziuk
%T \"Uber die Stetigkeit teilweise freier Minimalfl\"achen
%J Manuscripta Math.
%V 36
%D 1981
%P 241-251

%A G. Dziuk
%T $C^2$-regularity for partially free minimal surfaces
%J Math. Z.
%V 189
%D 1985
%P 71-79

%A C.J. Earle
%A J. Eells
%T Deformation of Riemann surfaces
%B Lectures in Modern Analysis and its Applications
%E C.T. Taam
%S Lecture Notes in Math.
%V 103
%D 1969
%P 122-149
%I Springer
%C Berlin, Heidelberg, New York

%A C.J. Earle
%A J. Eells
%T A fibre bundle description of Teichm\"uller theory
%J J. Differential Geom.
%V 3
%D 1969
%P 19-43

%A R. Earp
%A H. Rosenberg
%T The Dirichlet problem for the minimal surface equation on unbounded
planar domains
%J J. Math. Pures Appl.
%K incomplete: no vol; no date; no pages

%A R. Earp
%A H. Rosenberg
%T On the values of the Gauss map of complete minimal surfaces in
${\bf R}^3$
%K incomplete: no details

%A M.G. Eastwood
%T Complexification, twistor theory, and harmonic maps from Riemann
surfaces
%J Bull. Amer. Math. Soc.
%V 11
%D 1984
%P 317-328

%A P. Eberlein
%T When is a geodesic flow of Anosov type? II
%J J. Differential Geom.
%V 8
%D 1973
%P 565-577

%A K. Ecker
%T Estimates for evolutionary surfaces of prescribed mean curvature
%J Math. Z.
%V 180
%D 1982
%P 179-192

%A K. Ecker
%T On regularity for mean curvature flow of hypersurfaces
%J Calc. Var. Partial Differential Equations
%V 31
%D 1995
%P 107-126

%A K. Ecker
%A G. Huisken
%T Mean curvature evolution of entire graphs
%J Ann. of Math.
%V 130
%D 1989
%P 453-471

%A K. Ecker
%A G. Huisken
%T A Bernstein result for minimal graphs of controlled growth
%J J. Differential Geom.
%V 31
%D 1990
%P 397-400

%A M. Economakis
%T A counterexample to uniqueness and regularity for harmonic maps
between hyperbolic spaces
%J J. Geom. Anal.
%V 3
%D 1993
%P 27-36

%A A.L. Edmonds
%T Deformation of maps to branched coverings in dimension two
%J Ann. of Math.
%V 110
%D 1979
%P 113-125

%A J. Eells
%T Fibring spaces of maps
%S Ann. of Math. Stud.
%V 69
%D 1972
%B Symposium on Infinite Dimensional Topology (1967)
%E R.D. Anderson
%I Princeton Univ. Press
%C Princeton
%P 43-57

%A J. Eells
%T Elliptic operators on manifolds
%B Global Analysis and its Applications, I
%I I.C.T.P.
%C Trieste
%D 1976
%P 95-152

%A J. Eells
%T Harmonic maps of surfaces
%B Eighth Ann. Nat. Math. Conf. (Terhan)
%D 1977
%P 157-163
%K incomplete: no publisher

%A J. Eells
%T On the surfaces of Delaunay and their Gauss maps
%B Proc. IV International Colloquium on Differential Geometry Santiago
de Compostela
%D 1978
%P 97-116
%K incomplete: no publisher

%A J. Eells
%T Minimal graphs
%J Manuscripta Math.
%V 28
%D 1979
%P 101-108

%A J. Eells
%T Examples of harmonic and holomorphic maps
%P 155-160
%B Analytic Functions, Kozubnik 1979
%E J. {\L}awrynowicz
%S Lecture Notes in Math.
%V 798
%D 1980
%I Springer
%C Berlin, Heidelberg, New York

%A J. Eells
%T Variational theory in fibre bundles: examples
%P 149-158
%B Differential Geometry and Mathematical Physics
%S Math. Phys. Stud.
%V 3
%E M. Cahen
%E M. de~Wilde
%E L. Lemaire
%E L. Vanhecke
%D 1983
%I Reidel
%C Dortrecht, Holland, London

%A J. Eells
%T Gauss maps of surfaces
%B Perspectives in Math. (Oberwolfach 1944-1984)
%I Birkh\"auser
%D 1984
%P 111-129
%K incomplete: no city

%A J. Eells
%T On equivariant harmonic maps
%B Proc. Second Conference Differential Geometry and Differential
Equations, Shanghai--Hefei 1981
%I Sci. Press
%C Beijing
%D 1984
%P 55-73

%A J. Eells
%T Regularity of certain harmonic maps
%P 137-147
%B Global Riemannian Geometry
%E T.J. Willmore
%E N.J. Hitchin
%S Ellis Horwood Ser. Math. Appl.
%D 1984
%I E. Horwood
%C Chichester

%A J. Eells
%T Certain variational principles in Riemannian geometry
%P 46-60
%B Differential Geometry
%S Pitman Res. Notes Math. Ser.
%V 131
%D 1985
%E L.A. Cordero
%I Pitman
%C Boston, London, Melbourne

%A J. Eells
%T Minimal branched immersions into three-manifolds
%B Geometry and Topology
%E J.C. Alexander
%E J.L. Harer
%S Lecture Notes in Math.
%I Springer
%C Berlin, Heidelberg, New York
%V 1167
%D 1985
%P 81-94

%A J. Eells
%T Harmonic maps between spheres
%D 1987
%R Third World Academy of Sciences Lecture. Nankai Institute, Tianjin,
China

%A J. Eells
%T On deformations of closed Riemann surfaces
%D 1987
%R Third World Academy of Sciences Lecture, I.M.P.A., Rio de Janeiro

%A J. Eells
%T The surfaces of Delaunay
%J Math. Intelligencer
%V 9
%D 1987
%P 53-57

%A J. Eells
%T Harmonic maps, Selected papers of James Eells and collaborators
%I World Sci. Publ.
%C Singapore
%D 1992

%A J. Eells
%A M.J. Ferreira
%T On representing homotopy classes by harmonic maps
%J Bull. London Math. Soc.
%V 23
%D 1991
%P 160-162

%A J. Eells
%A L. Lemaire
%T A report on harmonic maps
%J Bull. London Math. Soc.
%V 10
%D 1978
%P 1-68

%A J. Eells
%A L. Lemaire
%T On the construction of harmonic and holomorphic maps between
surfaces
%J Math. Ann.
%V 252
%D 1980
%P 27-52

%A J. Eells
%A L. Lemaire
%T Deformations of metrics and associated harmonic maps
%B Geometry and Analysis, Patodi Memorial Vol.
%I Tata Inst.
%C Bombay
%D 1981
%P 33-45

%A J. Eells
%A L. Lemaire
%T Selected topics in harmonic maps
%S CBMS Regional Conf. Ser. in Math.
%V 50
%I Amer. Math. Soc.
%C Providence, R.I.
%D 1983

%A J. Eells
%A L. Lemaire
%T Examples of harmonic maps from disks to hemispheres
%J Math. Z.
%V 185
%D 1984
%P 517-519

%A J. Eells
%A L. Lemaire
%T Another report on harmonic maps
%J Bull. London Math. Soc.
%V 20
%D 1988
%P 385-524

%A J. Eells
%A L. Lemaire
%T Some properties of exponentially harmonic maps
%J Banach Center Publ.
%V 27
%D 1992
%P 129-136

%A J. Eells
%A J.C. Polking
%T Removable singularities of harmonic maps
%J Indiana Univ. Math. J.
%V 33
%D 1984
%P 859-871

%A J. Eells
%A A. Ratto
%T Harmonic maps between spheres and ellipsoids
%J Internat. J. Math.
%V 1
%D 1990
%P 1-27

%A J. Eells
%A A. Ratto
%T Harmonic maps and minimal immersions with symmetries
%S Ann. of Math. Stud.
%I Princeton University Press
%V 130
%D 1993
%K incomplete: no city

%A J. Eells
%A S.M. Salamon
%T Constructions twistorielles des applications harmoniques
%J C. R. Acad. Sci. Paris
%V 296
%D 1983
%P 685-687

%A J. Eells
%A S.M. Salamon
%T Twistorial construction of harmonic maps of surfaces into
four-manifolds
%J Ann. Scuola Norm. Sup. Pisa Cl. Sci.
%V 12
%D 1985
%P 589-640

%A J. Eells
%A J.H. Sampson
%T Energie et d\'eformations en g\'eom\'etrie diff\'erentielle
%J Ann. Inst. Fourier (Grenoble)
%V 14
%D 1964
%P 61-69

%A J. Eells
%A J.H. Sampson
%T Harmonic mappings of Riemannian manifolds
%J Amer. J. Math.
%V 86
%D 1964
%P 109-160

%A J. Eells
%A J.H. Sampson
%T Variational theory in fibre bundles
%B Proc. U.S.--Japan Seminar on Differential Geometry Kyoto
%D 1965
%P 22-33
%K incomplete: no publisher

%A J. Eells
%A J.C. Wood
%T Restrictions on harmonic maps of surfaces
%J Topology
%V 15
%D 1976
%P 263-266

%A J. Eells
%A J.C. Wood
%T Maps of minimum energy
%J J. London Math. Soc.
%V 23
%D 1981
%P 303-310

%A J. Eells
%A J.C. Wood
%T The existence and construction of certain harmonic maps
%J Sympos. Math.
%V 26
%D 1982
%P 123-138

%A J. Eells
%A J.C. Wood
%T Harmonic maps from surfaces to complex projective spaces
%J Adv. in Math.
%V 49
%D 1983
%P 217-263

%A J. Eells
%A P. Yiu
%T Polynomial harmonic morphisms between Euclidean spheres
%J Proc. Amer. Math. Soc.
%D 1995
%V 123
%P 2921-2925

%A H. Eichenherr
%A M. Forger
%T On the dual symmetry of the nonlinear $\sigma$-models
%J Nuclear Phys. B
%V 155
%D 1979
%P 381-393

%A H. Eichenherr
%A M. Forger
%T More about nonlinear sigma models on symmetric spaces
%J Nuclear Phys. B
%V 1644
%D 1980
%P 528-535

%A H. Eichenherr
%A M. Forger
%T Higher local conservation laws for nonlinear $\sigma$-models on
symmetric spaces
%J Comm. Math. Phys.
%V 82
%D 1981
%P 227-255

%A H. Eichenherr
%A M. Forger
%T More about nonlinear sigma models on symmetric spaces (correction)
%J Nuclear Phys. B
%V 282
%D 1987
%P 745-746

%A N. Ejiri
%T The boundary of the space of full harmonic maps of $S^2$ into
$S^{2m}(1)$ and extra eigenfunctions
%R Preprint

%A N. Ejiri
%T A Gauss parametrization of minimal surface in $R^N$
%K incomplete: no details

%A N. Ejiri
%T Some minimal immersions of spheres into a unit sphere
%R Preprint

%A N. Ejiri
%T Compact minimal submanifolds of a sphere with positive Ricci
curvature
%J J. Math. Soc. Japan
%V 31
%D 1979
%P 251-256

%A N. Ejiri
%T Totally real submanifolds in a $6$-sphere
%J Proc. Amer. Math. Soc.
%V 83
%D 1981
%P 759-763

%A N. Ejiri
%T A counter-example for Weiner's open question
%J Indiana Univ. Math. J.
%V 31
%D 1982
%P 209-211

%A N. Ejiri
%T The index of minimal immersions of $S^2$ into $S^{2n}$
%J Math. Z.
%V 184
%D 1983
%P 127-132

%A N. Ejiri
%T Calabi lifting and surface geometry in $S^4$
%J Tokyo J. Math.
%V 9
%D 1986
%P 297-324

%A N. Ejiri
%T Equivariant minimal immersions of $S^2$ in $S^{2m}(1)$
%J Trans. Amer. Math. Soc.
%V 297
%D 1986
%P 105-124

%A N. Ejiri
%T Isotropic harmonic maps of Riemann surfaces into the de~Sitter
space time
%J Quart. J. Math. Oxford
%V 39
%D 1988
%P 291-306

%A N. Ejiri
%T Willmore surfaces with a duality in $S^N(1)$
%J Proc. London Math. Soc.
%V 57
%D 1988
%P 383-416

%A N. Ejiri
%T Two applications of the unit normal bundle of a minimal surface in
${\bf R}^N$
%J Pacific J. Math.
%V 147
%D 1991
%P 291-300

%A N. Ejiri
%T Minimal deformation of a non-full minimal surface in $S^{4}(1)$
%J Compositio Math.
%V 90
%D 1994
%P 183-209

%A N. Ejiri
%A M. Kotani
%T Eigenfunctions with eigenvalue $2$ for Laplacian of minimal
surfaces of genus $0$ in $S^{2n}(1)$
%K incomplete: no details

%A N. Ejiri
%A M. Kotani
%T Minimal surfaces in $S^{2m}(1)$ with extra eigenfunctions
%J Quart. J. Math. Oxford
%V 43
%D 1992
%P 421-440

%A N. Ejiri
%A M. Kotani
%T Index and flat ends of minimal surfaces
%J Tokyo J. Math.
%V 16
%D 1993
%P 37-48

%A N. Ejiri
%A M. Micallef
%T Comparison of second variation of area and second variation of
energy for minimal surfaces
%K incomplete: no details

%A N. Ejiri
%A M. Micallef
%T Surfaces of constant mean curvature in negatively curved
3-manifolds
%K incomplete: no details

%A M.F. El-Sadbagh
%A M.F. Mourad
%A R.A. Zait
%T Static solitons in the ${\bf C}P^2$ sigma model
%J Phys. Scripta
%V 50
%D 1994
%P 321-325

%A H.K. El-Sayed
%T On rigidity of harmonic mappings into elliptic space
%J J. Inst. Math. Comput. Sci. Math. Ser.
%V 5
%D 1992
%P 307-314

%A H.I. Eliasson
%T A priori local growth estimates for mappings
%R preprint

%A H.I. Eliasson
%T Geometry of manifolds of maps
%J J. Differential Geom.
%V 1
%D 1967
%P 169-194

%A H.I. Eliasson
%T Variational integrals in fiber bundles
%P 67-89
%B Global Analysis
%E S.S. Chern
%E S. Smale
%S Proc. Sympos. Pure Math.
%I Amer. Math. Soc.
%V 16
%C Providence, R.I.
%D 1970

%A H.I. Eliasson
%T Introduction to global calculus of variations
%B Global Analysis and Its Applications, Vol II
%I I.C.T.P.
%C Trieste
%D 1974
%P 113-135

%A H.I. Eliasson
%T A priori growth and H\"older estimates for harmonic mappings
%B Differential Geometry, Calculus of Variations and their
Applications
%S Lecture Notes in Pure and Appl. Math.
%V 100
%D 1985
%P 177-209
%I M. Dekker
%C New York

%A K.D. Elworthy
%T Brownian motion and harmonic forms
%B Stochastic analysis and related topics
%E H. Korezlioglu
%E A.S. Ustenel
%S Lecture Notes in Math.
%V 1316
%I Springer
%C Berlin
%D 1988

%A K.D. Elworthy
%A W.S. Kendall
%T Factorization of harmonic maps and Brownian motions
%B From local times to global geometry, control and physics
%E K.D. Elworthy
%S Pitman Res. Notes Math. Ser.
%V 150
%I Pitman
%C Boston, London, Melbourne
%D 1986
%P 75-83

%A K.D. Elworthy
%A S. Rosenberg
%T Homotopy and homology vanishing theorems and the stability of
stochastic flows
%R Preprint
%D 1995

%A A. El~Kacimi~Alaoui
%A E. Gallego~Gomez
%T Applications harmoniques feuillet\'ees
%J Illinois J. Math.
%V 40
%D 1996
%P 115-122

%A A. El~Soufi
%T Immersions minimales sph\'eriques: Restrictions sur la courbure et
la codimension
%B Th\'eorie des vari\'et\'es minimales et applications
%S Ast\'erisque
%V 154/5
%D 1987
%P 255-266
%K incomplete: no publisher

%A A. El~Soufi
%T Immersions minimales et applications harmoniques d'une vari\'et\'e
compacte dans les sph\`eres
%R Tours
%D 1990

%A A. El~Soufi
%T G\'eom\'etrie des sous-vari\'et\'es admettant une structure
k\"ahlerienne ou un second nombre de Betti non nul
%D 1991
%R Preprint, Univ. Tours

%A A. El~Soufi
%T Indice de Morse des applications harmoniques de la sph\`ere
%D 1992
%R Preprint, Univ. Tours

%A A. El~Soufi
%T Applications harmoniques, immersions minimales et transformations
conformes de la sph\`ere
%J Compositio Math.
%V 85
%D 1993
%P 281-298
%M 94h:58058

%A A. El~Soufi
%A S. Ilias
%T Immersions minimales, premiere valeur propre du laplacien et volume
conforme
%J Math. Ann.
%V 275
%D 1986
%P 257--267
%M 87j:53088

%A A. El~Soufi
%A S. Ilias
%T Une inegalit\'e du type ``Reilly'' pour les sous-vari\'et\'es de
l'espace hyperbolique
%J Comment. Math. Helv.
%V 67
%D 1992
%P 167-181
%M 93i:53059

%A A. El~Soufi
%A A. Jeune
%T Indice de Morse des applications $p$-harmoniques
%J C. R. Acad. Sci. Paris
%V 315
%D 1992
%P 1189-1192
%M 93m:58025

%A A. El~Soufi
%A A. Jeune
%T Indice de Morse des applications $p$-harmoniques
%J Ann. Inst. H. Poincar\'e. Anal. Non Lin\'eaire
%V 13
%D 1996
%P 229-250

%A D.B.A. Epstein
%T Natural tensor on Riemannian manifolds
%J J. Differential Geom.
%V 10
%D 1975
%P 631-645

%A J.A. Erbacher
%T Isometric immersions with constant mean curvature and triviality of
the normal bundle
%J Nagoya Math. J.
%V 45
%D 1972
%P 139-165

%A N. Ercolani
%A H. Kn{\"o}rrer
%A E. Trubowitz
%T Hyperelliptic curves that generate constant mean curvature tori in
${\bf R}^3$
%D 1991
%R Preprint, ETH

%A S. Erdem
%T Harmonic maps as a solution of wave equation and quadratic
differentials
%R Preprint

%A S. Erdem
%T Harmonic maps into real hyperbolic space
%J J. Univ. Lecce
%D 1982
%K incomplete: no vol; no pages

%A S. Erdem
%T Harmonic maps from surfaces into pseudo-Riemannian spheres and
hyperbolic spaces
%J Math. Proc. Cambridge Philos. Soc.
%V 94
%D 1983
%P 483-494

%A S. Erdem
%T On the classification of harmonic maps of Riemann surfaces into
some homogeneous spaces
%R Leeds Ph.D. Thesis
%D 1984

%A S. Erdem
%T Harmonic maps of Lorentz surfaces, quadratic differentials and
paraholomorphicity
%J Beitr{\"a}ge Algebra Geom.
%V 38
%D 1997
%P 19--32

%A S. Erdem
%A J.F. Glazebrook
%T Harmonic maps of Riemann surfaces to indefinite complex hyperbolic
and projective spaces
%J Proc. London Math. Soc.
%V 47
%D 1983
%P 547-562

%A S. Erdem
%A J.C. Wood
%T On the construction of harmonic maps into a Grassmannian
%J J. London Math. Soc.
%V 28
%D 1983
%P 161-174

%A J.L. Ericksen
%T Equilibrium theory of liquid crystals
%B Adv. Liquid. Cryst.
%I Academic Press
%V 2
%D 1976
%P 233-298
%K incomplete: no city

%A A. Eris
%T Further applications of harmonic mappings of Riemannian manifolds
to gravitational fields
%J Math. Phys.
%V 18
%D 1977
%P 824-829

%A A. Eris
%A Y. Nutku
%T Harmonic mappings of Riemannian manifolds and stationary vacuum
space-time with whole cylinder symmetry
%J Math. Phys.
%V 16
%D 1975
%P 1431-1434

%A E.A. Er{\"e}min
%T Stability of harmonic mappings of 3 dimensional domains
%J Dinamika Sploshn. Sredy
%V 59
%D 1984
%P 73-100

%A J.-H. Eschenburg
%A I.V. Guadalupe
%A R. Tribuzy
%T The fundamental equations of minimal surfaces in ${\bf C}P^{2}$
%J Math. Ann.
%V 270
%D 1985
%P 571-598

%A J.-H. Eschenburg
%A R. Tribuzy
%T $(2,0)$-geodesic immersions of K{\"a}hler manifolds
%K incomplete: no details

%A J.-H. Eschenburg
%A R. Tribuzy
%T Branch points of conformal mappings of surfaces
%J Math. Ann.
%V 279
%D 1988
%P 621-633

%A J.-H. Eschenburg
%A R. Tribuzy
%T Conformal mappings of surfaces and Cauchy-Riemann inequalities
%B Differential Geometry
%S Pitman Monographs Surveys Pure Appl. Math.
%V 52
%I Longman Sci.
%C Harlow
%D 1991
%P 149-170

%A J.-H. Eschenburg
%A R. Tribuzy
%T $(1,1)$-geodesic maps into Grassmann manifolds
%J Math. Z.
%V 220
%D 1995
%P 337-346

%A J.H. Eschenburg
%A R. Tribuzy
%T Associated families of pluriharmonic maps and isotropy
%R preprint

%A R.H. Escobales
%T Riemannian submersions with totally geodesic fibers
%J J. Differential Geom.
%V 10
%D 1975
%P 253-276

%A R.H. Escobales
%T Riemannian submersions from complex projective space
%J J. Differential Geom.
%V 13
%D 1978
%P 93-107

%A J.F. Escobar
%A A. Freire
%A M. Min-Oo
%T $L^2$ vanishing theorems in positive curvature
%J Indiana Univ. Math. J.
%V 42
%D 1993
%P 1545-1554

%A F.J.M. Estudillo
%A A. Romero
%T Generalized maximal surfaces in Lorentz-Minkowski space $L^3$
%K incomplete: no details

%A L.C. Evans
%T Partial regularity for stationary harmonic maps into spheres
%J Arch. Rational Mech. Anal.
%V 116
%D 1991
%P 101-113

%A L.C. Evans
%A R.F. Gariepy
%T Compactness and partial regularity in the calculus of variations
%J Indiana Univ. Math. J.
%V 36
%D 1987
%P 361-371

%A L.C. Evans
%A J. Spruck
%T Motion of level sets by mean curvature I
%J J. Differential Geom.
%V 33
%D 1991
%P 635-681

%A L.C. Evans
%A J. Spruck
%T Motion of level sets by mean curvature II
%J Trans. Amer. Math. Soc.
%D 1992
%P 321-332
%K incomplete: no vol

%A L.C. Evans
%A J. Spruck
%T Motion of level sets by mean curvature III
%J J. Geom. Anal.
%V 2
%D 1992
%P 121-150

%A L.C. Evans
%A J. Spruck
%T Motion of level sets by mean curvature IV
%J J. Geom. Anal.
%V 5
%D 1995
%P 77-114

%A Y. Fang
%A W.H. Meeks
%T The geometry of minimal surfaces in a halfspace in ${\bf R}^3$
%K incomplete: no details

%A Y. Fang
%A W.H. Meeks
%T Some global properties of complete minimal surfaces of finite
topology in ${\bf R}^3$
%J Topology
%V 30
%D 1991
%P 9-20

%A A. Fardoun
%T Stabilit{\'e} pour la $p$-{\'e}nergie de l'application {\'e}quateur
de la boule dans l'ellipso\"\i de
%K incomplete: no details

%A A. Fardoun
%T Sur le probl{\`e}me de Dirichlet pour les applications
$p$-harmoniques de la boule dans l'ellipso\"\i de
%K incomplete: no details

%A A. Fardoun
%A A. Ratto
%T Harmonic maps with potential
%J Calc. Var. Partial Differential Equations
%V 5
%D 1997
%P 183--197

%A F.T. Farrell
%A L.E. Jones
%T Negatively curved manifolds with exotic smooth structures
%J J. Amer. Math. Soc.
%V 2
%D 1989
%P 899-908

%A F.T. Farrell
%A L.E. Jones
%T Complex hyperbolic manifolds and exotic smooth structures
%J Invent. Math.
%V 117
%D 1994
%P 57-74

%A F.T. Farrell
%A L.E. Jones
%T Some non-homeomorphic harmonic homotopy equivalences
%J Bull. London Math. Soc.
%V 28
%D 1996
%P 177-182

%A M. Feldman
%T Partial regularity for harmonic maps of evolution into spheres
%K incomplete: no details

%A C.J. Ferraris
%T A class of minimal submanifolds in a 2-step nilpotent Lie group
%J Rev. Un. Mat. Argentina
%V 38
%D 1993
%P 210-218

%A C. Ferreira
%T A Gauss-like map associated to a surface in ${\bf R}^3$
%J Math. Z.
%V 209
%D 1992
%P 363-373

%A M.J. Ferreira
%T Morse indices for certain harmonic maps of surfaces
%J Bull. Soc. Math. Belg.
%V 36
%D 1984
%P 131-153

%A M.J. Ferreira
%T Aplica{\c c}o\~es ramificadas conformes de superf\'icies de Riemann
e problemas variacionais
%R Lisbon Thesis
%D 1985

%A M.J. Ferreira
%T A twistorial characterization of conformal branched immersions with
parallel mean curvature
%J Bull. Soc. Math. Belg. S\'er. B
%V 39
%D 1987
%P 47-81

%A M.J. Ferreira
%T A characterization of Jacobi fields along harmonic maps
%J Internat. J. Math.
%V 4
%D 1993
%P 545-550

%A M.J. Ferreira
%A M. Rigoli
%A R. Tribuzy
%T Isometric immersions of K\"ahler manifolds
%J Bull. Soc. Math. Belg.
%K incomplete: no vol; no date; no pages

%A M.J. Ferreira
%A R. Tribuzy
%T On the type decomposition of the second fundamental form of a
K{\"a}hler submanifold
%K incomplete: no details

%A M.J. Ferreira
%A R. Tribuzy
%T K\"ahlerian submanifolds of ${\bf R}^n$ with plurisubharmonic Gauss
map
%J Bull. Soc. Math. Belg.
%V 45
%D 1993
%P 183-197

%A D. Ferus
%T On the type number of hypersurfaces in spaces of constant curvature
%J Math. Ann.
%V 187
%D 1970
%P 310-316

%A D. Ferus
%T Totally geodesic foliations
%J Math. Ann.
%V 188
%D 1970
%P 313-316

%A D. Ferus
%T Isometric immersions of constant curvature manifolds
%J Math. Ann.
%V 217
%D 1975
%P 155-156

%A D. Ferus
%T Notes on isoparametric hypersurfaces
%R Univ. Estadual de Campinas. Brazil
%D 1980

%A D. Ferus
%T Surface theory, harmonic maps, and commuting Hamiltonian flows
%B Differential geometry and topology (Algebra, 1992)
%I World Scientific
%C River Edge
%D 1993
%P 71-89

%A D. Ferus
%A H. Karcher
%T Non-rotational minimal spheres and minimal cones
%J Comment. Math. Helv.
%V 60
%D 1985
%P 247-269

%A D. Ferus
%A H. Karcher
%T Non-rotational minimal spheres and minimizing cones
%J Comment. Math. Helv.
%V 60
%D 1985
%P 247-269

%A D. Ferus
%A H. Karcher
%A H.F. M{\"u}nzner
%T Cliffordalgebren und neue isoparametrische Hyperfl\"achen
%J Math. Z.
%V 177
%D 1981
%P 479-502

%A D. Ferus
%A F. Pedit
%T Curved flats
%K incomplete: no details

%A D. Ferus
%A F. Pedit
%T Isometric immersions of space forms and soliton theory
%J Math. Ann.
%K incomplete: no vol; no date; no pages

%A D. Ferus
%A F. Pedit
%T $S^1$-equivariant minimal tori in $S^4$ and $S^1$-equivariant
Willmore tori in $S^3$
%J Math. Z.
%V 204
%D 1990
%P 269-282

%A D. Ferus
%A F. Pedit
%A U. Pinkall
%A I. Sterling
%T Minimal tori in $S^4$
%J J. Reine Angew. Math.
%V 429
%D 1992
%P 1-47

%A D. Ferus
%A U. Pinkall
%T Constant curvature $2$-spheres in the $4$-sphere
%J Math. Z.
%V 500
%D 1989
%P 265-271

%A D. Ferus
%A U. Pinkall
%A M. Timmreck
%T Constant mean curvature planes with inner rotational symmetry in
Euclidean 3-space
%J Math. Z.
%V 215
%D 1994
%P 561-568

%A T. Fiedler
%T A characteristic class for totally real surfaces in the
Grassmannian of two planes in four-space
%K incomplete: no details

%A T. Fiedler
%T Exceptional points on surfaces in four-spaces
%J Anal. Global Anal. Geom.
%V 3
%D 1985
%P 219-231

%A T. Fiedler
%T Twistor holomorphic immersions of real surfaces into K\"ahler
surfaces
%J Math. Ann.
%V 282
%D 1988
%P 337-342

%A R. Finn
%T Remarks relevant to minimal surfaces and surfaces of prescribed
mean curvature
%J J. Analyse Math.
%V 14
%D 1965
%P 139-160

%A A.E. Fischer
%T Riemannian maps between Riemannian manifolds
%B Mathematical aspects of classical field theory
%E M. Gotay
%E V.E. Moncrief
%E J.E. Marsden
%S Contemp. Math.
%V 132
%I Amer. Math. Soc.
%C Providence, RI
%D 1992
%P 331-366

%A A. Fischer
%A A.J. Tromba
%T A new proof that Teichm\"uller space is a cell.
%J Trans. Amer. Math. Soc.
%V 303
%D 1987
%P 257-262

%A W. Fischer
%A E. Koch
%T On 3-periodic minimal surfaces
%J Z. Krist.
%V 179
%D 1987
%P 31-52

%A W. Fischer
%A E. Koch
%T On 3-periodic minimal surfaces with non-cubic symmetry
%J Z. Krist.
%V 183
%D 1988
%P 129-152

%A D. Fischer-Colbrie
%T Some rigidity theorems for minimal submanifolds of the sphere
%J Acta Math.
%V 145
%D 1980
%P 29-46

%A D. Fischer-Colbrie
%T On complete minimal surfaces with finite Morse index in three
manifolds
%J Invent. Math.
%V 82
%D 1985
%P 121-132

%A D. Fischer-Colbrie
%A R. Schoen
%T The structure of complete stable minimal surfaces in $3$-manifolds
of nonnegative scalar curvature
%J Comm. Pure Appl. Math.
%V 33
%D 1980
%P 199-211

%A H. Flanders
%T Remark on mean curvature
%J J. London Math. Soc.
%V 41
%D 1966
%P 364-366

%A P. Flaschel
%A W. Klingenberg
%T Riemannsche Hilbertmannigfaltigkeiten. Periodische Geod\"atische
%S Lecture Notes in Math.
%V 282
%D 1972
%I Springer
%C Berlin, Heidelberg, New York

%A G.B. Folland
%A J.J. Kohn
%T The Neumann problem for the Cauchy--Riemann complex
%S Ann. of Math. Stud.
%V 75
%I Princeton Univ. Press
%C Princeton
%D 1972

%A A.T. Fomenko
%T Realization of cycles in compact symmetric spaces by totally
geodesic submanifolds
%j Soviet Math. Dokl.
%v 11
%d 1970
%p 1583-1586
%J Dokl. Akad. Nauk SSSR
%V 195
%D 1970
%P 789-792

%A A.T. Fomenko
%T Some cases where elements of homotopy groups of homogeneous spaces
are realized by totally geodesic spheres
%j Soviet Math. Dokl.
%v 11
%d 1970
%p 219-222
%J Dokl. Akad. Nauk SSSR
%V 11
%D 1970
%P 792-795

%A A.T. Fomenko
%T Bott periodicity from the point of view of an $n$-dimensional
Dirichlet functional
%J Izv. Akad. Nauk SSSR Ser. Mat.
%V 35
%D 1971
%P 667-681
%j Math. USSR-Izv.
%v 5
%d 1971
%p 681-695

%A A.T. Fomenko
%T The multi-dimensional Plateau problem in extraordinary theories of
homology and cohomology
%j Soviet Math. Dokl.
%v 12
%d 1971
%p 1508-1512
%J Dokl. Akad. Nauk SSSR
%V 200
%D 1971
%P 797-800

%A A.T. Fomenko
%T Minimal compacta in Riemannian manifolds and Reifenberg's
conjecture
%j Math. USSR-Izv.
%v 6
%d 1972
%p 1037-1066
%V 36
%D 1972
%P 1048-1079
%J Izv. Akad. Nauk SSSR Ser. Mat.

%A A.T. Fomenko
%T The multidimensional Plateau problem in Riemannian manifolds
%j Math. USSR-Sb.
%v 18
%d 1972
%p 487-527
%V 89
%D 1972
%P 475-519
%J Mat. Sb.

%A A.T. Fomenko
%T Totally geodesic models of cycles
%J Trudy Sem. Vektor. Tenzor. Anal.
%V 16
%D 1972
%P 14-98
%O (Russian)

%A A.T. Fomenko
%T Geometric variational problems
%J Itogi Nauki Sovremennye Problemy Mat.
%V 1
%P 39-60
%D 1973
%j J. Soviet Math.
%v 3
%d 1975

%A A.T. Fomenko
%T Multidimensional Plateau problems on Riemannian manifolds, and
extraordinary homology and cohomology theories, I
%J Trudy Sem. Vektor. Tenzor. Anal.
%V 17
%D 1974
%P 3-176
%O (Russian)

%A A.T. Fomenko
%T Topologicheskie Variatsionnye Zadachi (Topological Variational
Problems)
%I Moscow Univ. Press
%C Moscow
%D 1974
%O (Russian)

%A A.T. Fomenko
%T Multidimensional Plateau problems on Riemannian manifolds, and
extraordinary homology and cohomology theories, II
%J Trudy Sem. Vektor. Tenzor. Anal.
%V 18
%D 1978
%P 4-93
%O (Russian)

%A A.T. Fomenko
%T Universal lower bound on the growth rate of globally minimal
solutions
%j Soviet Math. Dokl.
%v 21
%d 1980
%p 441-445
%V 251
%D 1980
%P 295-299
%J Dokl. Akad. Nauk SSSR

%A A.T. Fomenko
%T Multi-dimensional variational methods in the topology of extremals
%j Russian Math. Surveys
%v 36
%d 1981
%p 127-165
%V 36
%D 1981
%P 105-135
%J Uspekhi Mat. Nauk

%A A.T. Fomenko
%T On minimal volumes of topological globally minimal surfaces in
cobordisms
%j Math. USSR-Izv.
%v 18
%d 1982
%p 163-183
%V 45
%D 1981
%P 187-212
%J Izv. Akad. Nauk SSSR Ser. Mat.

%A A.T. Fomenko
%T Variatsionnie Metody v Topologii
%I Nauka
%C Moscow
%D 1982
%t Variational Principles in Topology
%i Kluwer
%d 1990

%A A.T. Fomenko
%T On the absolute minima of the volume functional and Dirichlet
functional on Riemannian manifolds
%J Vestnik Moskov. Univ. Ser. I Mat. Mekh.
%V 38
%D 1983
%P 87-94
%j Moscow Univ. Math. Bull.
%v 38
%d 1983
%p 103-111

%A A.T. Fomenko
%T The rate of growth and least volumes of globally minimal surfaces
in cobordism
%J Trudy Sem. Vektor. Tenzor. Anal.
%V 21
%D 1983
%P 3-12
%O (Russian)

%A A.T. Fomenko
%T On some properties of extremals of variational problems
%B Geometria i Topologia v Global'nykh Nelineinykh Zadachakh (Geometry
and Topology in Global Nonlinear Problems)
%S Novoe Global Anal.
%I Voronezh State University
%C Voronezh
%P 114-122
%D 1984

%A A.T. Fomenko
%T The Plateau problem. I
%I Gordon and Breach
%C New York
%D 1990

%A A.T. Fomenko
%T The Plateau problem. II
%I Gordon and Breach
%C New York
%D 1990

%A A.T. Fomenko
%T Minimization of length, area, and volume. Some solved and some
unsolved problems in the theory of minimal graphs and surfaces
%B Minimal surfaces
%E A.T. Fomenko
%S Adv. Soviet Math.
%V 15
%I Amer. Math. Soc.
%C Providence, RI
%D 1993
%P 1-13

%A A.T. Fomenko
%A Le~Hong~Van
%T Lagrangian manifolds and the Maslov index in the theory of minimal
surfaces
%J Soviet Math. Dokl.
%V 37
%D 1988
%P 330-333

%A A.T. Fomenko
%A A.A. Tuzhilin
%T Multivalued mappings, minimal surfaces and soap films
%J Vestnik Moskov. Univ. Ser. I Mat. Mekh.
%D 1986
%P 117-118
%j Moscow Univ. Math. Bull.
%d 1986
%p 1-12
%K incomplete: no vol

%A P. Forgacz
%A Z. Horvath
%A W.J. Zakrzewski
%T Classical solutions of ${\bf C}P^{n-1}$ models in $2+1$ dimensions
%J Nuclear Phys. B
%V 298
%D 1984
%P 187-208

%A M. Forger
%T Nonlinear $\sigma$-models on symmetric spaces
%B Nonlinear Partial Differential Operators and Quantization
procedures, Clausthal 1981
%E S.I. Andersson
%E H.-D. Doebner
%S Lecture Notes in Math.
%V 1037
%D 1983
%I Springer
%C Berlin, Heidelberg, New York

%A S. Frankel
%T Locally symmetric and rigid factors for complex manifolds via
harmonic maps
%J Ann. of Math.
%V 139
%D 1994
%P 285-300

%A T. Frankel
%T On the fundamental group of a compact minimal submanifold
%J Ann. of Math.
%V 83
%D 1966
%P 68-73

%A T. Frankel
%T On theorems of Hurwitz and Bochner
%J J. Math. Mech.
%V 15
%D 1966
%P 373-378

%A D.S. Freed
%T Flag manifolds and infinite dimensional K\"ahler geometry
%B Infinite dimensional groups with applications
%S MSRI Publ.
%V 4
%P 83-124
%E V. Kac
%I Springer
%C Berlin, Heidelberg, New York
%D 1985

%A D.S. Freed
%T The geometry of loop groups
%R M.I.T. Thesis
%D 1985

%A M. Freedman
%A J. Hass
%A P. Scott
%T Least area incompressible surfaces in $3$-manifolds
%J Invent. Math.
%V 71
%D 1983
%P 601-642

%A A. Freire
%T Uniqueness for the harmonic flow in two dimensions
%J Calc. Var. Partial Differential Equations
%V 3
%D 1995
%P 95-105

%A A. Freire
%T Uniqueness for the harmonic map flow from surfaces to general
targets
%J Comment. Math. Helv.
%V 70
%D 1995
%P 310-338

%A A. Freire
%T Correction to : Uniqueness for the harmonic map flow from surfaces
to general targets
%J Comment. Math. Helv.
%V 71
%D 1996
%P 330-337

%A H. Frid
%A F.J. Thayer
%T The Morse index theorem for elliptic problems with a constraint
%J An. Acad. Brasil. Ci\^enc.
%V 55
%D 1983
%P 9-10

%A H. Frid
%A F.J. Thayer
%T An abstract version of the Morse index theorem and its application
to hypersurfaces of constant mean curvature
%J Bol. Soc. Brasil. Mat.
%V 20
%D 1990
%P 59-68

%A T. Friedrich
%T On superminimal surfaces
%R preprint

%A T. Friedrich
%T An application of the twistor theory to surfaces in $4$-dimensional
manifolds
%B Proc. Conf. Differential Geometry and Applications, Part 1,
Nov{\'e} M{\v s}tona Morav{\v e}
%I Charles University
%C Prague
%D 1984
%P 43-45

%A T. Friedrich
%T On surfaces in four-spaces
%J Anal. Global Anal. Geom.
%V 2
%D 1984
%P 257-287

%A T. Friedrich
%T The geometry of $t$-holomorphic surfaces in $S^4$
%J Math. Nachr.
%V 137
%D 1988
%P 49-62

%A T. Friedrich
%A R. Grunewald
%T On Einstein metrics on the twistor space of a four-dimensional
Riemannian manifold
%J Math. Nachr.
%V 123
%D 1985
%P 55-60

%A Y. Frishman
%A J. Lukierski
%A W.J. Zakrzewski
%T Quantum group $\sigma$ models
%R Preprint
%D 1992

%A C. Frohman
%T Minimal surfaces and Heegaard slittings of the three-torus
%J Pacific J. Math.
%V 124
%D 1986
%P 119-130

%A C. Frohman
%T The topological uniqueness of triply-periodic minimal surface in
${\bf R}^3$
%J J. Differential Geom.
%V 31
%D 1990
%P 277-283

%A C. Frohman
%A J. Hass
%T Unstable minimal surfaces and Heegaard splittings
%J Invent. Math.
%V 95
%D 1989
%P 529-540

%A C. Frohman
%A W.H. Meeks
%T The topological uniqueness of complete one-ended minimal surfaces
and Heegaard surfaces in ${\bf R}^3$
%K incomplete: no details

%A J.X. Fu
%T Harmonicity of Riemannian maps and Gaussian maps
%O (Chinese)
%J J. Hangzhou Univ.
%V 23
%D 1996
%P 15--22

%A M. Fuchs
%T $p$-harmonic obstacle problems. Part IV: Unbounded side conditions
%R preprint

%A M. Fuchs
%T H\"older continuity of the gradient for degenerate variational
inequalities Nonlinear Analysis
%K incomplete: no details

%A M. Fuchs
%T Regularit\"atstheorie f\"ur Minimalstellen von degenerierten
Variationsintegralen mit nichtlinearen Nebenbedingen: $p$-harmonische
Hindernisprobleme
%K incomplete: no details

%A M. Fuchs
%T Some remarks on the boundary regularity for minima of variational
problems with obstacles
%J Manuscripta Math.
%V 54
%D 1985
%P 107-119

%A M. Fuchs
%T Variational inequalities for vector valued functions with
non-convex obstacles
%J Analysis
%V 5
%D 1985
%P 223-238

%A M. Fuchs
%T Ein Regularit\"atssatz for ein lineares System von
Variationsungleichen mit einer Halbraumnebenbedingung
%J Z. Anal. Anwendungen
%V 5
%D 1986
%P 47-57

%A M. Fuchs
%T An elementary partial regularity proof for vector valued obstacle
problems
%J Math. Ann.
%D 1987
%K incomplete: no vol; no pages

%A M. Fuchs
%T Everywhere regularity theorem for mappings which minimize
$p$-energy
%J Comment. Math. Univ. Carolin.
%V 28
%D 1987
%P 673-677

%A M. Fuchs
%T Liouville theorem for $p$-harmonic systems
%J Boll. Un. Mat. Ital. A
%V 1
%D 1987
%P 429-435

%A M. Fuchs
%T A Liouville theorem for mappings which minimize $p$-energy
%J Boll. Un. Mat. Ital.
%V 7
%D 1987
%P 429-435

%A M. Fuchs
%T A note on removable singularities for minima of certain
vector-valued obstacle problems
%J Arch. Math. (Basel)
%V 48
%D 1987
%P 521-525

%A M. Fuchs
%T A regularity theorem for energy minimizing maps of Riemannian
manifolds
%J Comm. Partial Differential Equations
%V 12
%D 1987
%P 1309-1321

%A M. Fuchs
%T $p$-harmonic obstacle problems, Part II
%D 1989
%P 381-419
%J Manuscripta Math.
%V 63

%A M. Fuchs
%T Some regularity theorems for mappings which are stationary points
for the $p$-energy functional
%J Analysis
%V 9
%D 1989
%P 127-143

%A M. Fuchs
%T $p$-harmonic obstacle problems, Part I
%J Ann. Mat. Pura Appl.
%V 156
%D 1990
%P 127-158

%A M. Fuchs
%T $p$-harmonic obstacle problems, Part III
%J Ann. Mat. Pura Appl.
%V 156
%D 1990
%P 159-180

%A M. Fuchs
%T Hypersurfaces of prescribed mean curvature enclosing a given body
%J Manuscripta Math.
%V 72
%D 1991
%P 131-140

%A M. Fuchs
%T Smoothness for system of degenerate variational inequalities with
natural growth
%J Comment. Math. Univ. Carolin.
%V 33
%D 1992
%P 33-41

%A M. Fuchs
%T The blow-up of $p$-harmonic maps
%J Manuscripta Math.
%V 81
%D 1993
%P 89-94

%A M. Fuchs
%A N. Fusco
%T Partial regularity results for vector valued functions which
minimize certain functionals having non quadratic growth under smooth
side conditions
%J J. Reine Angew. Math.
%V 390
%D 1988
%P 67-78

%A M. Fuchs
%A G. Seregin
%T H\"older continuity for weak extremals of some two-dimensional
variational problems related to nonlinear elasticity
%K incomplete: no details

%A B. Fuglede
%T Harmonic morphisms between Riemannian manifolds
%J Ann. Inst. Fourier (Grenoble)
%V 28
%D 1978
%P 107-144

%A B. Fuglede
%T Harmonic morphisms
%P 123-135
%B Complex Analysis Joensuu 1978
%E I. Laine
%E O. Lehto
%E T. Sorvali
%S Lecture Notes in Math.
%V 747
%D 1979
%I Springer
%C Berlin, Heidelberg, New York

%A B. Fuglede
%T A criterion of non-vanishing differential of a smooth map
%J Bull. London Math. Soc.
%V 14
%D 1982
%P 98-102

%A B. Fuglede
%T Finely holomorphic functions and finely harmonic morphisms
%J Aequationes Math.
%V 34
%D 1987
%P 167-173

%A B. Fuglede
%T Harmonic morphisms between semi-Riemannian manifolds
%J Ann. Acad. Sci. Fenn. Ser. A I Math.
%V 21
%D 1996
%P 31-50

%A K. Fujii
%T A classical solution of the non-linear complex Grassmann
$\sigma$-model with higher derivatives
%J Comm. Math. Phys.
%V 101
%D 1985
%P 207-211

%A K. Fujii
%T Classical solutions of higher dimensional non-linear sigma models
on spheres
%J Lett. Math. Phys.
%V 10
%D 1985
%P 49-54

%A K. Fujii
%T A relation between instantons of Grassmannian $\sigma$-models and
Toda equations: Comments to the paper of DJPT
%R Yokohama preprint
%D 1992

%A K. Fujii
%T A relation between instantons of Grassmannian $\sigma$-models and
Toda equations III
%R Yokohama preprint
%D 1992

%A K. Fujii
%T A relation between instantons of Grassmannian $\sigma$-models and
Toda equations II
%J Lett. Math. Phys.
%V 25
%D 1992
%P 203-211

%A K. Fujii
%T Nonlinear Grassmann $\sigma$-models, Toda equations and self-dual
Einstein equations: Supplements to the preceding papers
%J Lett. Math. Phys.
%V 27
%D 1993
%P 117-122

%A K. Fujii
%T CP-invariance and nonlinear sigma models: geometry and physics
%R Preprint
%D 1994

%A K. Fujii
%T Solutions of $A_{\infty}$ Toda equations based on non-compact group
$SU(1,1)$ and infinite dimensional Grassmann manifolds
%R Preprint
%D 1994

%A K. Fujii
%A T. Koikawa
%A R. Sasaki
%T Classical solutions for the supersymmetric Grassmannian sigma
models in two dimensions I
%J Progr. Theoret. Phys.
%V 71
%D 1984
%P 388-394

%A K. Fujii
%A R. Sasaki
%T Classical solutions for the supersymmetric Grassmannian sigma
models in two dimensions II
%J Progr. Theoret. Phys.
%V 71
%D 1984
%P 831-839

%A M. Fujiki
%T On the Gauss map of minimal surfaces immersed in $R^n$
%J Kodai Math. J.
%V 9
%D 1986
%P 44-49

%A H. Fujimoto
%T Modified defect relations for the Gauss map of minimal surfaces
%K incomplete: no details

%A H. Fujimoto
%T On the Gauss map of a complete minimal surface in ${\bf R}^m$
%J J. Math. Soc. Japan
%V 35
%D 1983
%P 279-288

%A H. Fujimoto
%T Value distribution of the Gauss maps of complete minimal surfaces
in ${\bf R}^m$
%J J. Math. Soc. Japan
%V 35
%D 1983
%P 663-681

%A H. Fujimoto
%T On the number of exceptional values of the Gauss map of minimal
surfaces
%J J. Math. Soc. Japan
%V 40
%D 1988
%P 235-247

%A H. Fujimoto
%T Unicity theorems for the Gauss maps of complete minimal surfaces II
%J Kodai Math. J.
%V 16
%D 1991
%P 335-354

%A H. Fujimoto
%T Some function-theoretic properties of the Gauss map of minimal
surfaces
%J S{\^u}rikaisekikenky{\^u}sho K{\^o}ky{\^u}roku
%V 819
%D 1993
%P 35-49

%A A. Fujioka
%T Minimizing tangent maps from 3-ball to complex projective spaces
%J J. Fac. Sci. Univ. Tokyo Sect. IA Math.
%V 40
%P 125-139
%K incomplete: no date

%A A. Fujioka
%T Harmonic maps and associated maps from a Riemann surface into the
$3$-dimensional space forms
%R Preprint
%D 1994

%A A. Fujioka
%T Harmonic maps and associated maps from simply connected Riemann
surfaces into the $3$-dimensional space forms
%J T\^ohoku Math. J.
%V 47
%D 1995
%P 431-439

%A F.B. Fuller
%T Harmonic mappings
%J Proc. Nat. Acad. Sci. U.S.A.
%V 40
%D 1954
%P 987-991

%A H. Furuhata
%T Construction and classification of isometric minimal immersions of
K\"ahler manifolds into Euclidean spaces
%J Bull. London Math. Soc.
%V 26
%D 1994
%P 487-496

%A M. Furuta
%A M.A. Guest
%A M. Kotani
%A Y. Ohnita
%T On the fundamental group of the space of harmonic $2$-spheres in
the $n$-sphere
%J Math. Z.
%V 215
%D 1994
%P 503-518

%A A. Futaki
%T Non-existence of minimizing harmonic maps from $2$-spheres
%J Proc. Japan Acad. Ser. A Math. Sci.
%V 56
%D 1980
%P 291-293

%A A. Futaki
%T On the uniqueness of the Dirichlet problem for harmonic maps
%J J. Fac. Sci. Univ. Tokyo Sect. IA Math.
%V 27
%D 1980
%P 181-192

%A F. Gackstatter
%T Lectures on minimal surfaces
%R Dept. Mat. U.S.P. S\~ao Paolo
%D 1980

%A F. Gackstatter
%A R. Kunert
%T Konstruktion vollst{\"a}ndiger Minimalfl{\"a}chen von endlicher
Gesamtkr{\"u}mmung
%J Arch. Rational Mech. Anal.
%V 65
%D 1977
%P 289-297

%A M. Gage
%T An isoparametric inequality with applications to curve shortening
%J Duke Math. J.
%V 50
%D 1983
%P 1225-1229

%A M. Gage
%T Curve shortening makes convex curves circular
%J Invent. Math.
%V 76
%D 1984
%P 357-364

%A M. Gage
%A R.S. Hamilton
%T The heat equation shrinking convex plane curves
%J J. Differential Geom.
%V 23
%D 1986
%P 69-96

%A G.J. Galloway
%T Some results on the occurence of compact minimal submanifolds
%J Manuscripta Math.
%V 35
%D 1981
%P 209-219

%A G.J. Galloway
%T Closed timelike geodesics
%J Trans. Amer. Math. Soc.
%V 285
%D 1984
%P 379-388

%A G.J. Galloway
%A L. Rodriguez
%T Intersections of minimal submanifolds
%J Geom. Dedicata
%V 39
%D 1991
%P 29-42

%A J.M. Gao
%T Some results on hyperbolic harmonic maps
%J C. R. Math. Rep. Acad. Sci. Canada
%V 15
%D 1993
%P 19-24

%A E. Garc{\'i}a-R{\'i}o
%A L. Vanhecke
%A M.E. Vazquez-Abal
%T Harmonic connections
%K incomplete: no details

%A E. Garc{\'i}a-R{\'i}o
%A L. Vanhecke
%A M.E. Vazquez-Abal
%T Harmonic endomorphism fields
%J Illinois J. Math.
%O (to appear)
%K incomplete: no vol; no date; no pages

%A E. Garc{\'i}a-R{\'i}o
%A L. Vanhecke
%A M.E. Vazquez-Abal
%T Tangent bundles of order $r$ and harmonicity of induced maps
%J Boll. Un. Mat. Ital.
%O (to appear)
%K incomplete: no vol; no date; no pages

%A A. Gastel
%T Regularity of minimizing harmonic mappings into ellipsoids and
similar other manifolds
%J Manuscripta Math.
%V 77
%D 1992
%P 97-104

%A H. Gauchman
%T Pinching theorems for totally real minimal submanifolds of ${\bf C}
P(c)$
%J T\^ohoku Math. J.
%V 41
%D 1989
%P 249-257

%A H. Gauchman
%A J.F. Glazebrook
%T Holomorphic maps of K{\"a}hler manifolds with constrained energy
density
%J Geom. Dedicata
%V 52
%D 1994
%P 221-226

%A H. Gauchman
%A G. Toth
%T Fine structure of the space of spherical minimal immersions
%K incomplete: no details

%A H. Gauchman
%A G. Toth
%T Constructions of harmonic polynomial maps between spheres
%J Geom. Dedicata
%V 50
%D 1994
%P 57-79

%A H. Gauchman
%A G. Toth
%T Real orthogonal multiplications in codimension two
%J Nova J. of Algebra and Geometry
%V 3
%D 1994
%O (to appear)
%K incomplete: no pages

%A P. Gauduchon
%T Les structures holomorphes du fibr{\'e} tangent vertical sur
l'espace des twisteurs d'und vari{\'e}t{\'e} conforme auto-duale {\`a}
premier nombre de Betti non-nul
%K incomplete: no details

%A P. Gauduchon
%T Twisteurs et applications harmoniques en dimension $4$
%B S{\'e}minaire de th{\'e}orie spectrale et g{\'e}om{\'e}trie,
Chamb{\'e}ry-Grenoble 1985-86
%P 35-93
%K incomplete: no publisher

%A P. Gauduchon
%T Pseudo-immersions superminimales d'une surface de Riemann dans une
vari\'et\'e riemannienne de dimension $4$
%J Bull. Soc. Math. France
%V 114
%D 1986
%P 447-508

%A P. Gauduchon
%T La correspondance de Bryant
%D 1987
%P 181-208
%B Th\'eorie des vari\'et\'es minimales et applications
%S Ast\'erisque
%V 154/5
%K incomplete: no publisher

%A P. Gauduchon
%T Les immersions super-minimales d'une surface compacte dans une
vari\'et\'e orient\'ee de dimension $4$
%D 1987
%P 151-180
%B Th\'eorie des vari\'et\'es minimales et applications
%S Ast\'erisque
%V 154/5
%K incomplete: no publisher

%A P. Gauduchon
%A H.B. Lawson
%T Topologically nonsingular minimal cones
%J Indiana Univ. Math. J.
%V 34
%D 1985
%P 915-927

%A B. Gaveau
%A E. Mazet
%T M\'ethode de plus grande descente pour la construction du
probl\`eme de Plateau
%J Bull. Soc. Math. France
%V 111
%D 1987
%P 111-187

%A F.W. Gehring
%A H. Haati
%T The transformations which preserve the harmonic functions
%J Ann. Acad. Sci. Fenn. Ser. A I Math.
%V A293
%D 1960
%P 3-12

%A C. Gerhardt
%T Evolutionary surfaces of prescribed mean curvature
%J J. Differential Equations
%V 36
%D 1980
%P 139-172

%A C. Gerhardt
%T Flow of nonconvex hypersurfaces into spheres
%J J. Differential Geom.
%V 32
%D 1990
%P 299-314

%A M. Gerstenhaber
%A H.E. Rauch
%T On extremal quasi-conformal mappings, I
%J Proc. Nat. Acad. Sci. U.S.A.
%V 40
%D 1954
%P 808-812

%A M. Gerstenhaber
%A H.E. Rauch
%T On extremal quasi-conformal mappings, II
%J Proc. Nat. Acad. Sci. U.S.A.
%V 40
%D 1954
%P 991-994

%A G. Ghika
%A M. Visinescu
%T Constraints of a generally covariant four dimensional sigma model
%J Phys. Lett. B
%V 93
%P 411-415
%D 1980

%A G. Ghika
%A M. Visinescu
%T Four dimensional sigma model coupled to the metric tensor field
%J Nuovo Cimento B
%V 59
%P 59-74
%D 1980

%A G. Ghika
%A M. Visinescu
%T Gribov vacuum copies in terms of harmonic maps
%J Phys. Rev. D
%V 21
%D 1980
%P 1538-1542

%A G. Ghika
%A M. Visinescu
%T Vacuum degeneracies in terms of harmonic maps
%J Phys. Rev. D
%D 1980
%K incomplete: no vol; no pages

%A G.  Ghika
%A M. Visinescu
%T Meron solution of the sigma model and singular harmonic maps
%J Z. Phys.
%V C11
%P 353-357
%D 1982

%A M. Giaquinta
%T The regularity problem of extremals of variational integrals
%B Systems of nonlinear P.D.E.
%I Oxford University Press
%D 1982
%K incomplete: no city

%A M. Giaquinta
%T Multiple integrals in the calculus of variations and nonlinear
elliptic systems
%S Ann. of Math. Stud.
%V 105
%D 1983
%I Princeton Univ. Press.
%C Princeton

%A M. Giaquinta
%T The problem of the regularity of minimizers
%B ICM Berkeley
%D 1986
%K incomplete: no publisher

%A M. Giaquinta
%T Growth conditions and regularity, a counterexample
%J Manuscripta Math.
%V 59
%D 1987
%P 245-248

%A M. Giaquinta
%T Quasiconvexity, growth conditions and partial regularity
%R Bonn preprint
%D 1987

%A M. Giaquinta
%A J. Sou{\v c}ek
%T Harmonic maps into a hemisphere
%J Ann. Scuola Norm. Sup. Pisa Cl. Sci.
%V 12
%D 1985
%P 81-90

%A M. Giaquinta
%A E. Giusti
%T Nonlinear elliptic systems with quadratic growth
%J Manuscripta Math.
%V 24
%D 1978
%P 323-349

%A M. Giaquinta
%A E. Giusti
%T Differentiablity of minima of non differentiable functionals
%R University of Firenze
%D 1982

%A M. Giaquinta
%A E. Giusti
%T On the regularity of the minima of variational integrals
%J Acta Math.
%V 148
%D 1982
%P 31-46

%A M. Giaquinta
%A E. Giusti
%T Sharp estimates for the derivatives of local minima of variational
integrals
%R University of Firenze
%D 1983

%A M. Giaquinta
%A E. Giusti
%T Researches on the statics of masonry structures
%R Univ. Firenze, preprint
%D 1983/84

%A M. Giaquinta
%A E. Giusti
%T Quasi minima
%J Ann. Inst. H. Poincar\'e. Anal. Non Lin\'eaire
%V 1
%D 1984
%P 79-107

%A M. Giaquinta
%A E. Giusti
%T The singular set of the minima of certain quadratic functionals
%J Ann. Scuola Norm. Sup. Pisa Cl. Sci.
%V 9
%D 1984
%P 45-55

%A M. Giaquinta
%A S. Hildebrandt
%T Estimations a priori des solutions faibles de certains syst\`emes
non lin\'eaires elliptiques
%R S\'eminaire Goulaouic--Meyer--Schwartz
%N 17
%D 1980-81

%A M. Giaquinta
%A S. Hildebrandt
%T A priori estimates of harmonic mappings
%J J. Reine Angew. Math.
%V 336
%D 1982
%P 124-164

%A M. Giaquinta
%A G. Modica
%T Regularity results for some classes of higher order non linear
elliptic systems
%D 1979
%P 145-169
%J J. Reine Angew. Math.
%V 311/312

%A M. Giaquinta
%A G. Modica
%T Partial regularity of minimizers of quasiconvex integrals
%J Ann. Inst. H. Poincar\'e. Anal. Non Lin\'eaire
%V 3
%D 1986
%P 185-208

%A M. Giaquinta
%A G. Modica
%T Remarks on the regularity of the minimizers of certain degenerate
functionals
%J Manuscripta Math.
%V 57
%D 1987
%P 55-99

%A M. Giaquinta
%A G. Modica
%A J. Sou{\v c}ek
%T Variational problems for the conformally invariant integral $\int
\vert du\vert^n$
%K incomplete: no details

%A M. Giaquinta
%A G. Modica
%A J. Sou{\v c}ek
%T Functionals with linear growth in the calculus of variations I
%J Comment. Math. Univ. Carolin.
%V 20
%D 1979
%P 143-172

%A M. Giaquinta
%A G. Modica
%A J. Sou{\v c}ek
%T Cartesian currents, weak diffeomorphisms and existence theorems in
nonlinear elasticity
%J Arch. Rational Mech. Anal.
%V 106
%D 1989
%P 97-159

%A M. Giaquinta
%A G. Modica
%A J. Sou{\v c}ek
%T Cartesian currents and variational problems for mappings into
spheres
%J Ann. Scuola Norm. Sup. Pisa Cl. Sci.
%V 16
%D 1989
%P 393-485

%A M. Giaquinta
%A G. Modica
%A J. Sou{\v c}ek
%T The Dirichlet energy of mappings with values into the sphere
%J Manuscripta Math.
%V 65
%D 1989
%P 489-507

%A M. Giaquinta
%A G. Modica
%A J. Sou{\v c}ek
%T Erratum/Addendum
%J Arch. Rational Mech. Anal.
%V 109
%D 1990
%P 385-392
%O (See 106 (1989) 97-159)

%A M. Giaquinta
%A G. Modica
%A J. Sou{\v c}ek
%T Liquid crystals: Relaxed energies, dipoles, singular lines and
singular points
%J Ann. Scuola Norm. Sup. Pisa Cl. Sci.
%V 17
%D 1990
%P 415-437

%A M. Giaquinta
%A G. Modica
%A J. Sou{\v c}ek
%T Cartesian currents and liquid crystals, dipoles, singular lines and
singular points
%B Nematics: Mathematical and Physical Aspects
%E J.-M. Coron
%E J.-M. Ghidaglia
%E F. H{\'e}lein
%S NATO Adv. Sci. Inst. Ser. C: Math. Phys. Sci.
%V 332
%I Kluwer
%C Dordrecht
%D 1991
%P 113-127

%A M. Giaquinta
%A G. Modica
%A J. Sou{\v c}ek
%T The gap phenomenon for variational integrals in Sobolev spaces
%D 1991
%R Preprint, Univ. Firenze

%A M. Giaquinta
%A G. Modica
%A J. Sou{\v c}ek
%T The Dirichlet integral for mappings between manifolds: Cartesian
currents and homology
%J Math. Ann.
%V 294
%D 1992
%P 325-386

%A M. Giaquinta
%A G. Modica
%A J. Sou{\v c}ek
%T Variational problems for maps of bounded variation with values in
$S^1$
%J Calc. Var. Partial Differential Equations
%V 1
%D 1993
%P 87-121

%A M. Giaquinta
%A M. Struwe
%T An optimal regularity result for a class of quasilinear parabolic
systems
%J Manuscripta Math.
%V 36
%D 1981
%P 223-239

%A G. Gigante
%T A note on harmonic morphisms
%I Preprint Univ. Camerino
%D 1983
%K incomplete: no city

%A G. Gigante
%T Remarks on subharmonic functions on Riemannian manifolds
%J Ann. Mat. Pura Appl.
%V 133
%D 1983
%P 257-266

%A P. Gilkey
%T Curvature and the eigenvalues of the Laplacian for elliptic
complexes
%J Adv. in Math.
%V 10
%D 1973
%P 344-382

%A P. Gilkey
%T Smooth invariants of a Riemannian manifold
%J Adv. in Math.
%V 28
%D 1978
%P 1-10

%A P. Gillis
%T Equations de Monge--Amp\`ere \`a quatre variables ind\'ependantes
%J Bull. Cl. Sc. Acad. Roy. Belg.
%V 36
%D 1950
%P 474-484

%A P. Gillis
%T Equations de Monge--Amp\`ere \`a six variables ind\'ependantes
%J Bull. Cl. Sc. Acad. Roy. Belg.
%V 37
%D 1951
%P 229-240

%A P. Gillis
%T Sur certaines \'equations de Monge--Amp\`ere du calcul des
variations
%J Bull. Soc. Math. Belg.
%D 1951
%P 38-50
%K incomplete: no vol

%A J. Ginibre
%A G. Velo
%T The Cauchy problem for the $0(N), {\bf C}P(n-1)$ and $G{\bf
C}(N,p)$-models
%J Ann. Physics
%V 142
%D 1982
%P 393-415

%A E. Giusti
%T Minimal surfaces and functions of bounded variation
%S Monographs Math.
%V 80
%I Birkh\"auser
%C Boston
%D 1984

%A V. Glaser
%A R. Stora
%T Regular solutions of the ${\bf C}P^n$ models and further
generalizations
%R CERN preprint
%D 1979

%A M. Glasner
%A L. Sario
%A M. Schiffer
%T The span and principal functions in Riemannian spaces
%J J. Analyse Math.
%V 15
%D 1965
%P 115-134

%A J.F. Glazebrook
%T Isotropic harmonic maps to complex hyperbolic space forms
%D 1983
%R Univ. Warwick preprint

%A J.F. Glazebrook
%T The construction of a class of harmonic maps to quaternionic
projective space
%J J. London Math. Soc.
%V 30
%D 1984
%P 151-159

%A J.F. Glazebrook
%T Harmonic maps of Rieman surfaces to indefinite complex
Grassmannians and the classical domains
%J Proc. London Math. Soc.
%V 48
%D 1984
%P 108-120

%A J.F. Glazebrook
%D 1984
%T Isotropic harmonic maps to K\"ahler manifolds and related
properties
%R Warwick Ph.D Thesis

%A J.F. Glazebrook
%T On isotropic harmonic maps to real and quaternionic Grassmannians
%S Contemp. Math.
%V 49
%B Complex differential geometry and non-linear differential equations
%E Y.T. Siu
%I Amer. Math. Soc.
%C Providence, RI
%D 1986
%P 51-61

%A J.F. Glazebrook
%T Harmonic maps of Riemann surfaces to quaternionic projective spaces
and Grassmannians
%B The Lefschetz centennial conference, Part III: proceedings on
differential equations
%E A. Verjovsky
%S Contemp. Math.
%V 58.3
%D 1987
%I Amer. Math. Soc.
%C Providence, RI
%P 107-121

%A J.F. Glazebrook
%T An inequality for harmonic maps of compact K\"ahler manifolds that
implies holomorphicity
%J Proc. Amer. Math. Soc.
%V 107
%D 1989
%P 261-269

%A J.F. Glazebrook
%T Pluriharmonic maps of compact K\"ahler manifolds to quaternionic
projective space
%J Tensor (N.S.)
%V 48
%D 1989
%P 143-148

%A J.F. Glazebrook
%T Strings, harmonic maps and hyperbolic systems
%J Comput. Math. Appl.
%V 19
%D 1990
%P 117-125

%A J.F. Glazebrook
%A G. Ronsse
%T On pluriharmonic maps to quaternionic projective spaces and totally
complex immersions
%J Tensor (N.S.)
%V 51
%D 1992
%P 48-52

%A S. Gleason
%A T.H. Wolff
%T Lewy's harmonic gradient maps in higher dimensions
%J Comm. Partial Differential Equations
%V 16
%D 1991
%P 1925-1968

%A H. Gluck
%T Geodesics in the unit tangent bundle of a round sphere
%J Enseign. Math.
%V 34
%D 1988
%P 233-246

%A H. Gluck
%A F. Morgan
%A W. Ziller
%T Calibrated geometries in Grassmann manifolds
%J Comment. Math. Helv.
%V 64
%D 1989
%P 256-268

%A H. Gluck
%A F. Warner
%A C.T. Yang
%T Division algebras, fibrations of spheres by great spheres and the
topolgoical determination of space by the gross behavior of its
geodesics
%J Duke Math. J.
%V 50
%D 1983
%P 1041-1076

%A H. Gluck
%A F. Warner
%A W. Ziller
%T Fibrations of spheres by parallel great spheres
%K incomplete: no details

%A H. Gluck
%A W. Ziller
%T On the volume of a unit vector field on the three-sphere
%J Comment. Math. Helv.
%V 41
%D 1986
%P 177-192

%A S.I. Goldberg
%T Liouville's theorem for a class of quasiconformal mappings
%B Greek Math. Soc. C. Caratheodory Symp.
%D 1973
%P 154-164
%K incomplete: no publisher

%A S.I. Goldberg
%T On the distance decreasing property of a class of real harmonic
mappings
%J Geom. Dedicata
%V 14
%D 1975
%P 61-69

%A S.I. Goldberg
%T Mappings of nonpositively curved manifolds
%J Nagoya Math. J.
%V 61
%D 1976
%P 73-84

%A S.I. Goldberg
%T Harmonic mappings of generalized dilation
%B Geometry Seminars. Sessions on topology and geometry of manifolds
%I University of Bologna
%D 1992
%P 39-53
%C Bologna

%A S.I. Goldberg
%A Z. Har'el
%T A general Schwarz lemma for Riemannian manifolds
%J Bull. Soc. Math. Gr\`ece
%V 12
%D 1977
%P 141-8

%A S.I. Goldberg
%A Z. Har'el
%T Mappings of almost Hermitian manifolds
%J J. Differential Geom.
%V 14
%D 1979
%P 67-80

%A S.I. Goldberg
%A T. Ishihara
%T Harmonic quasiconformal mappings of Riemannian manifolds
%J Amer. J. Math.
%V 98
%D 1976
%P 225-240

%A S.I. Goldberg
%A T. Ishihara
%T Riemannian submersions commuting with the Laplacian
%J J. Differential Geom.
%V 13
%D 1978
%P 144-149

%A S.I. Goldberg
%A T. Ishihara
%A N.C. Petridis
%T Mappings of bounded dilatation
%J J. Math. Tokushima Univ.
%V 8
%D 1974
%P 1-7

%A S.I. Goldberg
%A T. Ishihara
%A N.C. Petridis
%T Mappings of bounded dilatation of Riemannian manifolds
%J J. Differential Geom.
%V 10
%D 1975
%P 619-630

%A S.I. Goldberg
%A C. Mueller
%T Brownian motion, geometry, and generalizations of Picard's little
theorem
%J Bull. Amer. Math. Soc.
%V 7
%D 1982
%P 259-263

%A S.I. Goldberg
%A C. Mueller
%T Brownian motion, geometry, and generalizations of Picard's little
theorem
%J Ann. Probab.
%V 11
%D 1983
%P 833-846

%A S.I. Goldberg
%A G. Toth
%T Remarks on Wente's example of an immersed torus in $E^3$
%B Diff. Geom. and Appl. Brno
%I Reidel
%C Dordrecht
%D 1987
%P 71-78

%A S.I. Goldberg
%A G. Toth
%T On closed surfaces immersed in $E^3$ with constant mean curvature
%J J. London Math. Soc.
%V 38
%D 1989
%P 333-340

%A R.A. Goldstein
%T Stability of the boundary-value problem for harmonic mappings
%J J. Math. Anal. Appl.
%V 39
%D 1972
%P 346-359

%A W.B. Gordon
%T Convex functions and harmonic maps
%J Proc. Amer. Math. Soc.
%V 33
%D 1972
%P 433-437

%A C. Gorodski
%T Closed minimal hypersurfaces in compact symmetric spaces
%J Internat. J. Math.
%V 3
%D 1992
%P 629-651

%A C. Gorodski
%T Minimal sphere bundles in Euclidean spheres
%J Geom. Dedicata
%V 53
%D 1994
%P 75-102

%A V.P. Gorokh
%T Existence of $2$-dimensional minimal surfaces in $E^4$
%J Ukrain. Geom. Sb.
%V 31
%D 1988
%P 36-47

%A V.P. Gorokh
%T Minimal surfaces of constant Gauss curvature in a pseudo-Riemannian
sphere
%J Ukrain. Geom. Sb.
%V 32
%D 1989
%P 27-34
%j J. Soviet Math.
%v 59
%d 1992
%p 709-714

%A T. Gotoh
%T Compact minimal CR-submanifolds with the least nullity in a complex
projective space
%R Preprint
%D 1995

%A S. Granlund
%T An $L^p$-estimate for the gradients of extremals
%J Math. Scand.
%V 50
%D 1982
%P 66-72

%A S. Granlund
%A P. Linqvist
%A O. Martio
%T Conformally invariant variational integrals
%J Trans. Amer. Math. Soc.
%V 277
%D 1983
%P 43-73

%A J. Gravesen
%T On the topology of spaces of holomorphic maps
%J Acta Math.
%V 62
%D 1989
%P 247-286

%A J. Gravesen
%T Loop groups and Yang Mills theory in dimension $2$
%J Comm. Math. Phys.
%V 127
%D 1990
%P 597-605

%A A. Gray
%T Vector cross products, harmonic maps and the Cauchy--Riemann
equations
%P 57-74
%B Harmonic Maps
%E R.J. Knill
%E M. Kalka
%E H.C.J. Sealey
%S Lecture Notes in Math.
%V 949
%D 1982
%I Springer
%C Berlin, Heidelberg, New York

%A M. Grayson
%T The shape of a figure-eight under the curve shortening flow
%J Invent. Math.
%K incomplete: no vol; no date; no pages

%A M. Grayson
%T The heat equation shrinks embedded plane curves to round points
%J J. Differential Geom.
%V 26
%D 1987
%P 285-314

%A M. Grayson
%T Shortening embedded curves
%J Ann. of Math.
%V 129
%D 1989
%P 71-111

%A M. Grayson
%T A short note on the evolution of a surface by its mean curvature
%J Duke Math. J.
%V 58
%D 1989
%P 555-558

%A M. Grayson
%A R.S. Hamilton
%T The formation of singularities in the harmonic map heat flow
%K incomplete: no details

%A C. Greco
%T The Dirichlet problem for harmonic maps from the disc into a
Lorentzian warped product
%J Ann. Inst. H. Poincar\'e. Anal. Non Lin\'eaire
%V 10
%D 1993
%P 239-252

%A M.L. Green
%T Holomorphic maps to complex tori
%J Amer. J. Math.
%V 100
%D 1978
%P 615-620

%A R.E. Greene
%A K. Shiohama
%T Convex functions on complete noncompact manifolds: Differentiable
structure
%J Ann. Sci. \'Ecole Norm. Sup.
%V 14
%D 1981
%P 357-367

%A R.E. Greene
%A K. Shiohama
%T Convex functions on complete noncompact manifolds: Topological
structure
%J Invent. Math.
%V 63
%D 1981
%P 129-157

%A R.E. Greene
%A H.H. Wu
%T On the subharmonicity and plurisubharmonicity of geodesically
convex functions
%J Indiana Univ. Math. J.
%V 22
%D 1973
%P 641-653

%A R.E. Greene
%A H.H. Wu
%T Integrals of subharmonic functions on manifolds of nonnegative
curvature
%J Invent. Math.
%V 27
%D 1974
%P 265-298

%A R.E. Greene
%A H.H. Wu
%T Embedding of open Riemannian manifolds by harmonic functions
%J Ann. Inst. Fourier (Grenoble)
%V 25
%D 1975
%P 215-235

%A R.E. Greene
%A H.H. Wu
%T $C^{\infty}$ convex functions and manifolds of positive curvature
%J Acta Math.
%V 137
%D 1976
%P 209-245

%A R.E. Greene
%A H.H. Wu
%T Analysis on noncompact K\"ahler manifolds
%B Several Complex Variables
%E R.O. Wells
%I Amer. Math. Soc.
%C Providence, R.I.
%S Proc. Sympos. Pure Math.
%V 30
%D 1977
%P 69-100

%A R.E. Greene
%A H.H. Wu
%T $C^{\infty}$ approximations of convex, subharmonic, and
plurisubharmonic functions
%J Ann. Sci. \'Ecole Norm. Sup.
%V 12
%D 1979
%P 47-84

%A R.E. Greene
%A H.H. Wu
%T Function theory on manifolds which possess a pole
%S Lecture Notes in Math.
%V 699
%D 1979
%I Springer
%C Berlin, Heidelberg, New York

%A R.E. Greene
%A H.H. Wu
%T Harmonic forms on noncompact Riemannian and K\"ahler manifolds
%J Michigan Math. J.
%V 28
%D 1981
%P 63-81

%A P.A. Griffiths
%T Entire holomorphic mappings in one and several complex variables
%S Ann. of Math. Stud.
%V 85
%D 1976
%I Princeton Univ. Press
%C Princeton

%A P.A. Griffiths
%A J. Harris
%T Algebraic geometry and local differential geometry
%J Ann. Sci. \'Ecole Norm. Sup.
%V 12
%D 1979
%P 355-432

%A A.A. Grigoryan
%T Heat kernel on a non-compact Riemannian manifold
%K incomplete: no details

%A A.A. Grigoryan
%T A criterion for the existence on a Riemannian manifold of a
nontrivial bounded harmonic function with finite Dirichlet integral
%J Soviet Math. Dokl.
%V 35
%D 1987
%P 339-341

%A M. Gromov
%T Pseudo holomorphic curves in symplectic manifolds
%J Invent. Math.
%V 82
%D 1985
%P 307-347

%A M. Gromov
%T Foliated Plateau problem. I. Minimal varieties
%J Geom. Funct. Anal.
%V 1
%D 1991
%P 14-79

%A M. Gromov
%T Foliated Plateau problem. II. Harmonic maps of foliations
%J Geom. Funct. Anal.
%V 1
%D 1991
%P 253-320

%A M. Gromov
%T Sign and geometric meaning of curvature
%J Rend. Sem. Mat. Fis. Milano
%V 61
%D 1994
%P 9-123

%A M. Gromov
%A R. Schoen
%T Harmonic maps into singular spaces and $p$-adic superrigidity for
lattices in groups of rank one
%J Inst. Hautes \'Etudes Sci. Publ. Math.
%V 76
%D 1992
%P 165-246

%A K. Grosse-Brauchmann
%T Interior and boundary monotonicity formulas for stationary harmonic
maps
%J Manuscripta Math.
%V 77
%D 1992
%P 89-95

%A K. Grosse-Brauchmann
%T New surfaces of constant mean curvature
%J Math. Z.
%V 214
%D 1993
%P 527-565

%A K. Grosse-Brauckmann
%T Stable constant mean curvature surfaces minimize area
%R SFB 256 preprint
%D 1995

%A J.F. Grotowski
%T Partial and full regularity for restricted classes of $p$-harmonic
maps
%K incomplete: no details

%A J.F. Grotowski
%T Harmonic map heat flow for axially symmetric data
%J Manuscripta Math.
%V 73
%D 1991
%P 207-228
%M 92k:58064

%A J.F. Grotowski
%T Heat flow for harmonic maps
%B Nematics: Mathematical and Physical Aspects
%E J.-M. Coron
%E J.-M. Ghidaglia
%E F. H{\'e}lein
%S NATO Adv. Sci. Inst. Ser. C: Math. Phys. Sci.
%V 332
%I Kluwer
%C Dordrecht
%D 1991
%P 129-140
%M 93f:58042

%A J.F. Grotowski
%T Concentrated boundary data and axially symmetric harmonic maps
%J J. Geom. Anal.
%V 3
%D 1993
%P 279-292
%M 94c:58042

%A J.F. Grotowski
%T Finite time blow-up for the harmonic map heat flow
%J Calc. Var. Partial Differential Equations
%V 1
%D 1993
%P 231--236
%M 94k:58034

%A J.F. Grotowski
%T Boundary value problems for energy minimizing harmonic maps
%J S{\^u}rikaisekikenky{\^u}sho K{\^o}ky{\^u}roku
%V 951
%D 1996
%P 155--160
%O (Japanese)

%A J.F. Grotowski
%T Equivariant harmonic maps and pendulum type equations
%B Progress in partial differential equations: the Metz surveys
%V 345
%P 83-91
%S Pitman Res. Notes Math. Ser.
%I Longman
%C Harlow
%D 1996

%A J.F. Grotowski
%A Y. Shen
%A S. Yan
%T On various classes of harmonic maps
%J Arch. Math. (Basel)
%V 64
%D 1995
%P 353-358

%A A.M. Grundland
%A M. Kovalyov
%A M. Sussman
%T On the behavior of some explicit solutions of the harmonic maps
equation
%J Rocky Mountain J. Math.
%V 25
%D 1995
%P 231-347

%A M. Gr{\"u}ter
%T A remark on isolated singularites at the free boundary of harmonic
maps
%R Bonn preprint

%A M. Gr{\"u}ter
%T Ein Hebbarkeitsatz f\"ur isolierte Singularit\"aten
%R Bonn preprint
%D 1978

%A M. Gr{\"u}ter
%T Regularity of weak $H$-surfaces
%J J. Reine Angew. Math.
%V 329
%D 1981
%P 1-15

%A M. Gr{\"u}ter
%T A note on variational integrals which are conformally invariant
%R SFB 72, Bonn
%D 1982

%A M. Gr{\"u}ter
%T Conformally invariant variational integrals and the removability of
isolated singularities
%J Manuscripta Math.
%V 47
%D 1984
%P 85-104

%A M. Gr{\"u}ter
%T Optimal regularity for codimension one minimal surfaces with a free
boundary
%R Bonn preprint
%D 1985

%A M. Gr{\"u}ter
%T Regularity results for minimizing currents with a free boundary
%R Bonn preprint
%D 1985

%A M. Gr{\"u}ter
%T Eine Bemerkung zur Regularit\"at station\"arer Punkte von konform
invarianten Variationsintegralen
%J Manuscripta Math.
%V 55
%D 1986
%P 451-453

%A M. Gr{\"u}ter
%T Geometric measure theory and minimal surfaces
%R Bonn preprint
%D 1990

%A M. Gr{\"u}ter
%T A remark on isolated singularities at the free boundary of harmonic
maps
%J Anal. Global Anal. Geom.
%V 15
%D 1997
%P 173--178

%A M. Gr{\"u}ter
%A S. Hildebrandt
%A J.C.C. Nitsche
%T On the boundary behavior of minimal surfaces with a free boundary
which are not minima of the area
%J Manuscripta Math.
%V 35
%D 1981
%P 387-410

%A M. Gr{\"u}ter
%A S. Hildebrandt
%A J.C.C. Nitsche
%T Regularity for stationary surfaces of constant mean curvature with
free boundaries
%R SFB 72, Bonn
%D 1984

%A M. Gr{\"u}ter
%A J. Jost
%T Allard type regularity results for varifolds with free boundaries
%K incomplete: no details

%A M. Gr{\"u}ter
%A J. Jost
%T On embedded minimal discs in convex bodies
%J Ann. Inst. H. Poincar\'e. Anal. Non Lin\'eaire
%V 3
%D 1986
%P 345-390

%A C.H. Gu
%T A global study of extremal surfaces in $3$-dimensional Minkowski
space
%R Fudan preprint

%A C.H. Gu
%T Harmonic maps of manifolds with indefinite metric
%K incomplete: no details

%A C.H. Gu
%T On the Cauchy problem for harmonic maps defined on two-dimensional
Minkowski space
%J Comm. Pure Appl. Math.
%V 33
%D 1980
%P 727-737

%A C.H. Gu
%T On the initial-boundary value problem for harmonic maps from the
$2$-dimensional Minkowski space
%J Manuscripta Math.
%V 33
%D 1980
%P 51-58

%A C.H. Gu
%T On the motion of a string in a curved space-time
%B Proc. Third M. Grossmann meeting
%I North Holland
%D 1983
%P 139-142
%K incomplete: no city

%A C.H. Gu
%T Some problems on non-linear hyperbolic systems
%B Proc. 1980 Beijing Symposium. Differential Geometry and
Differential Equations, Vol. 1
%I Gordon and Breach
%D 1983
%P 467-479
%K incomplete: no city

%A C.H. Gu
%T On the harmonic maps from ${\bf R}^{1,1}$ to $S^{1,1}$
%J J. Reine Angew. Math.
%V 346
%D 1984
%P 101-109

%A C.H. Gu
%T The extremal surfaces in the $3$-dimensional Minkowski space
%J Acta Math. Sinica (N.S.)
%V 1
%D 1985
%P 171-180

%A C.H. Gu
%A H.S. Hu
%T Some developments of harmonic maps
%J Adv. in Sci. of China
%V 1
%D 1986
%P 109-127

%A C.H. Gu
%A H.S. Hu
%T Explicit construction of  harmonic maps from ${\bf R}^2$ to $U(N)$
%J Chinese Ann. Math.
%V 16B
%D 1995
%P 139-152

%A I.V. Guadalupe
%A R. Tribuzy
%T Minimal immersions of surfaces into $4$-dimensional space forms
%J Rend. Sem. Mat. Univ. Padova
%V 73
%D 1985
%P 1-13

%A I. Guadalupe
%A C. Gutierrez
%A J. Sotomayor
%A R. Tribuzy
%T Principal lines on surfaces minimally immersed in constantly curved
$4$-spaces
%B Dynamical Systems and Bifurcation Theory
%E M.I. Camacho
%E M.J. Pacifico
%E F. Takens
%S Pitman Res. Notes Math. Ser.
%V 160
%I Longman
%C Harlow
%P 91-120

%A B. Guan
%A J. Spruck
%T Boundary value problems on $S^n$ for surfaces of constant Gauss
curvature
%K incomplete: no details

%A S. Gudmundsson
%T The geometry of harmonic morphisms
%R PhD thesis, Leeds, 1992

%A S. Gudmundsson
%T On the existence of harmonic morphisms from symmetric spaces of
rank one
%J Manuscripta Math.
%O (to appear)
%K incomplete: no vol; no date; no pages

%A S. Gudmundsson
%T Harmonische $2$-Sph\"aren in komplexen Grassmann-Mannigfaltigkeiten
%R Diplomarbeit Bonn
%D 1988

%A S. Gudmundsson
%T On the geometry of harmonic morphisms
%J Math. Proc. Cambridge Philos. Soc.
%V 108
%D 1990
%P 461-466

%A S. Gudmundsson
%T On the geometry of certain harmonic two-spheres in complex
Grassmannians
%J Boll. Un. Mat. Ital.
%V 5
%D 1991
%P 653-664

%A S. Gudmundsson
%T Harmonic morphisms between spaces of constant curvature
%J Proc. Edinburgh Math. Soc.
%V 36
%D 1992
%P 133-143

%A S. Gudmundsson
%T Harmonic morphisms from complex projective spaces
%J Geom. Dedicata
%V 53
%D 1994
%P 155-161

%A S. Gudmundsson
%T Non-holomorphic harmonic morphisms from K\"ahler manifolds
%J Manuscripta Math.
%V 85
%D 1994
%P 67-78

%A S. Gudmundsson
%T Harmonic morphisms from quaternionic projective spaces
%J Geom. Dedicata
%V 56
%D 1995
%P 327-332

%A S. Gudmundsson
%T Minimal submanifolds of hyperbolic spaces via harmonic morphisms
%J Geom. Dedicata
%V 62
%D 1996
%P 269-279

%A S. Gudmundsson
%T Harmonic morphisms as sphere bundles over compact Riemann surfaces
%J Internat. J. Math.
%V 8
%D 1997
%O (to appear)
%K incomplete: no pages

%A S. Gudmundsson
%A R. Sigurdsson
%T A note on the classification of holomorphic harmonic morphisms
%J Potential Analysis
%V 2
%D 1993
%P 295-298

%A S. Gudmundsson
%A J.C. Wood
%T Multivalued harmonic morphisms
%J Math. Scand.
%V 73
%D 1993
%P 127-155

%A S. Gudmundsson
%A J.C. Wood
%T Harmonic morphisms between almost Hermitian manifolds
%J Boll. Un. Mat. Ital. B
%V 11
%D 1997
%P 30-58

%A M.A. Guest
%T Recent developments concerning harmonic maps from Riemann surfaces
into Lie groups
%K incomplete: no details

%A M.A. Guest
%T Topology of the space of absolute minima of the energy functional
%J Amer. J. Math.
%V 106
%D 1984
%P 21-42

%A M.A. Guest
%T Geodesics, harmonic maps and the Yang--Mills equations
%S Pitman Res. Notes Math. Ser.
%V 112
%B Topics in several complex variables
%E E. Ram{\'\i}rez~de~Arellano
%E D. Sundararaman
%I Pitman
%C London
%D 1985
%P 102-108

%A M.A. Guest
%T Instantons and harmonic maps
%B Infinite dimensional groups with applications
%S MSRI Publ.
%V 4
%P 137-156
%E V. Kac
%I Springer
%C Berlin, Heidelberg, New York
%D 1985

%A M.A. Guest
%T Geometry of maps between generalized flag manifolds
%J J. Differential Geom.
%V 25
%D 1987
%P 223-247

%A M.A. Guest
%T Orbits and harmonic maps
%B The Lefschetz centennial conference, Part III: Proceedings on
Differential Equations
%E A. Verjovsky
%S Contemp. Math.
%V 58
%D 1987
%P 161-171
%I Amer. Math. Soc.
%C Providence, R.I.

%A M.A. Guest
%T The energy of harmonic maps obtained by the twistor construction
%B Harmonic mappings, twistors and $\sigma$-models
%E P. Gauduchon
%I World Scientific
%C Singapore
%D 1988
%P 178-202

%A M.A. Guest
%T The energy function and homogeneous harmonic maps
%J Proc. London Math. Soc.
%V 62
%D 1991
%P 77-98

%A M.A. Guest
%T Harmonic two-spheres in complex projective spaces and some open
problems
%J Exposition. Math.
%V 10
%D 1992
%P 61-87

%A M.A. Guest
%T Instantons, rational maps and harmonic maps
%J Mat. Contemp.
%V 2
%D 1992
%P 113-155

%A M.A. Guest
%T Configuration spaces and the space of rational curves on a toric
variety
%J Bull. Amer. Math. Soc.
%V 31
%D 1994
%P 191-196

%A M.A. Guest
%T On the space of holomorphic maps from the Riemann sphere to the
quadric cone
%J Quart. J. Math. Oxford
%V 45
%D 1994
%P 57-75

%A M.A. Guest
%T The topology of the space of rational curves on a toric variety
%J Acta Math.
%V 174
%D 1995
%P 119-145

%A M.A. Guest
%T Harmonic Maps, Loop Groups, and Integrable Systems,
%I Cambridge University Press
%C Cambridge
%D 1997

%A M.A. Guest
%A Y. Ohnita
%T Group actions and deformations for harmonic maps
%J J. Math. Soc. Japan
%V 45
%D 1993
%P 671-704

%A M.A. Guest
%A Y. Ohnita
%T Actions of loop groups, deformations of harmonic maps, and their
applications
%J Sugaku
%V 46
%D 1994
%P 228-242
%j Sugaku Expositions

%A M.A. Guest
%A Y. Ohnita
%T Loop group actions on harmonic maps and their applications
%B Harmonic maps and integrable systems
%E A.P. Fordy
%E J.C. Wood
%S Aspects of Math.
%V 23
%I Vieweg
%C Braunschweig, Wiesbaden
%D 1994
%P 273-292

%A M.A. Guest
%A A.N. Pressley
%T Holomorphic curves in loop groups
%J Comm. Math. Phys.
%V 118
%D 1988
%P 511-527

%A V. Guillemin
%A D. Kazhdan
%T Some inverse spectral results for negatively curved $2$-manifolds
%J Topology
%V 19
%D 1980
%P 301-312

%A V. Guillemin
%A B. Kostant
%A S. Sternberg
%T Douglas' solution of the Plateau problem
%J Proc. Nat. Acad. Sci. U.S.A.
%V 85
%D 1988
%P 3277-3278

%A R. Gulliver
%T Minimal surfaces of finite index in manifolds of positive scalar
curvature
%B Calculus of variations and partial differential equations
(C.I.R.M.)
%O (to appear)
%K incomplete: no publisher

%A R. Gulliver
%T Surfaces of constant mean curvature which have a simple projection
%J Math. Z.
%V 129
%D 1972
%P 95-107

%A R. Gulliver
%T Existence of surfaces with prescribed mean curvature vector
%J Math. Z.
%V 131
%D 1973
%P 117-140

%A R. Gulliver
%T The Plateau problem for surfaces of prescribed mean curvature in a
Riemannian manifold
%J J. Differential Geom.
%V 8
%D 1973
%P 317-330

%A R. Gulliver
%T Regularity of minimizing surfaces of prescribed mean curvature
%J Ann. of Math.
%V 97
%D 1973
%P 275-305

%A R. Gulliver
%T On the nonexistence of a hypersurface of prescribed mean curvature
with a given boundary
%J Manuscripta Math.
%V 11
%D 1974
%P 15-39

%A R. Gulliver
%T Branched immersions of surfaces and reduction of topological type,
I
%J Math. Z.
%V 145
%D 1975
%P 267-288

%A R. Gulliver
%T On the variety of manifolds without conjugate
%J Trans. Amer. Math. Soc.
%V 210
%D 1975
%P 185-201

%A R. Gulliver
%T Finiteness of the ramified set for branched immersions of surfaces
%J Pacific J. Math.
%V 64
%D 1976
%P 153-165

%A R. Gulliver
%T Removability of singular points on surfaces of bounded mean
curvature
%J J. Differential Geom.
%V 11
%D 1976
%P 345-350

%A R. Gulliver
%T Branched immersions of surfaces and reduction of topological type,
II
%J Math. Ann.
%V 230
%D 1977
%P 25-48

%A R. Gulliver
%T Necessary conditions for submanifolds and currents with prescribed
mean curvature vector
%B Seminar on Minimal Submanifolds
%E E. Bombieri
%S Ann. of Math. Stud.
%V 103
%I Princeton Univ. Press
%C Princeton, N.J.
%D 1983
%P 225-242

%A R. Gulliver
%T Index and total curvature of complete minimal surfaces
%B Geometric measure theory and the calculus of variations
%E W.K. Allard
%E F.J. Almgren
%I Amer. Math. Soc.
%C Providence, RI
%S Proc. Sympos. Pure Math.
%V 44
%D 1986
%P 207-211

%A R. Gulliver
%T Minimal surfaces of finite index in manifolds of positive scalar
curvature
%D 1986
%R SFB72, Bonn

%A R. Gulliver
%T Convergence of minimal submanifolds to a singular variety
%D 1989
%R SFB256, Bonn

%A R. Gulliver
%T Fiber evolution in the heat flow of harmonic maps
%B Nematics: Mathematical and Physical Aspects
%E J.-M. Coron
%E J.-M. Ghidaglia
%E F. H{\'e}lein
%S NATO Adv. Sci. Inst. Ser. C: Math. Phys. Sci.
%V 332
%I Kluwer
%C Dordrecht
%D 1991
%P 173-178

%A R. Gulliver
%T Harmonic mappings, symmetry and computer graphics
%S MSRI Publ.
%V 17
%B Geometric Analysis and Computer Graphics
%E P. Concus
%E R. Finn
%E D.A. Hoffman
%I Springer
%C Berlin
%D 1991
%P 79-87

%A R. Gulliver
%A S. Hildebrandt
%T Boundary configurations spanning continua of minimal surfaces
%J Manuscripta Math.
%V 54
%D 1986
%P 323-347

%A R. Gulliver
%A J. Jost
%T Harmonic maps which solve a free boundary problem
%J J. Reine Angew. Math.
%V 381
%D 1987
%P 61-89

%A R. Gulliver
%A H.B. Lawson
%T The structure of stable minimal hypersurfaces near a singularity
%B Geometric measure theory and the calculus of variations
%E W.K. Allard
%E F.J. Almgren
%I Amer. Math. Soc.
%C Providence, RI
%S Proc. Sympos. Pure Math.
%V 44
%D 1986
%P 213-237

%A R. Gulliver
%A F.D. Lesley
%T On boundary branch points of minimizing surfaces
%J Arch. Rational Mech. Anal.
%V 52
%D 1973
%P 20-25

%A R. Gulliver
%A R. Osserman
%A H.L. Royden
%T A theory of branched immersions of surfaces
%J Amer. J. Math.
%V 95
%D 1973
%P 750-812

%A R. Gulliver
%A J. Spruck
%T The Plateau problem for surfaces of prescribed mean curvature in a
cylinder
%J Invent. Math.
%V 13
%D 1971
%P 169-178

%A R. Gulliver
%A J. Spruck
%T Existence theorems for parametric surface of prescribed mean
curvature
%J Indiana Univ. Math. J.
%V 22
%D 1972
%P 445-472

%A R. Gulliver
%A J. Spruck
%T Surfaces of constant mean curvature which have a simple projection
%J Math. Z.
%V 129
%D 1972
%P 95-107

%A R. Gulliver
%A J. Spruck
%T On embedded minimal surfaces
%J Ann. of Math.
%V 103
%D 1976
%P 331-347

%A R. Gulliver
%A F. Tomi
%T On false branch points of incompressible branched immersions
%J Manuscripta Math.
%V 63
%D 1989
%P 293-302

%A R. Gulliver
%A B. White
%T The rate of convergence of a harmonic map at a singular point
%J Math. Ann.
%V 283
%D 1989
%P 539-549

%A R. Gulliver
%A B. White
%T On convergence rates of harmonic maps near points of discontinuity
%V 220
%D 1991
%P 216-228
%B Coll\`ege de France, Seminar Vol.X.
%S Pitman Res. Notes Math. Ser.
%I Longman
%C Harlow

%A B.L. Guo
%A M.C. Hong
%T The Landau--Lifschitz equation of the ferromagnetic spin chain and
harmonic maps
%J Calc. Var. Partial Differential Equations
%V 1
%D 1993
%P 311-334

%A B.L. Guo
%A Y. Wang
%T Generalized Landau-Lifshitz systems and harmonic maps
%J Sci. China Ser. A
%V 39
%D 1996
%P 1242--1257

%A H.Y. Guo
%T Gauge theory and functional harmonic mapping
%J Acta Math. Sci.
%V 1
%D 1981
%P 257-259

%A H.Y. Guo
%T Models of harmonic mapping theory for the Beltrami space-time of
constant curvature
%J Kexue Tongbao
%V 27
%D 1982
%P 24-26

%A R. Guo
%T Some remarks on orthogonal multiplication
%J Acta Sci. Natur. Univ. Norm. Hunan.
%V 19
%D 1996
%P 7--10

%A M. G{\"u}rses
%A R. Jantzen
%A B.C. Xanthopoulos
%T Harmonic mappings and $SU(N)$ self-dual Yang--Mills fields
%J J. Phys. A
%V 16
%D 1983
%P L635-L637

%A F. G{\"u}rsey
%A H.C. Tze
%T Complex and quaternionic analyticity in chiral and gauge theories,
I
%J Ann. Physics
%V 128
%D 1980
%P 29-130

%A C.C. G{\'o}es
%A P.A.Q. Sim{\~o}es
%T The generalized Gauss map of minimal surfaces in $H^3$ and $H^4$
%J Bol. Soc. Brasil. Mat.
%V 18
%D 1987
%P 35-47

%A J. Hahn
%T Isoparametric hypersurfaces in the pseudo-Riemannian space forms
%K incomplete: no details

%A M. Halil
%A Y. Nutku
%T Colliding impulsive gravitational waves
%J Phys. Rev. Lett.
%V 39
%D 1977
%P 1379-1382

%A P. Hall
%T Regular homotopies of branched immersions
%K incomplete: no details

%A P. Hall
%T Uniqueness theorems for holomorphic curves
%K incomplete: no details

%A P. Hall
%T Topological properties of minimal surfaces
%R Warwick Thesis
%D 1983

%A P. Hall
%T A Picard theorem with an application to minimal surfaces I
%J Trans. Amer. Math. Soc.
%V 314
%D 1989
%P 597-603

%A P. Hall
%T A Picard theorem with an application to minimal surfaces II
%J Trans. Amer. Math. Soc.
%V 325
%D 1991
%P 895-902

%A R.S. Hamilton
%T Eternal solutions to the mean curvature flow
%R preprint

%A R.S. Hamilton
%T An isoperimetric estimate for the Ricci flow on the two-sphere
%R preprint

%A R.S. Hamilton
%T Isoperimetric estimates for the curve shrinking flow in the plane
%R preprint

%A R.S. Hamilton
%T Worn stones with flat sides
%K incomplete: no details

%A R.S. Hamilton
%T Harmonic maps of manifolds with boundary
%S Lecture Notes in Math.
%V 471
%D 1975
%I Springer
%C Berlin, Heidelberg, New York

%A R.S. Hamilton
%T Three-manifolds with positive Ricci curvature
%J J. Differential Geom.
%V 17
%D 1982
%P 255-306

%A R.S. Hamilton
%T The Ricci curvature equation
%B Seminar on nonlinear partial differential equations
%E S.S. Chern
%S MSRI Publ.
%V 2
%D 1984
%I Springer
%C Berlin, Heidelberg, New York
%P 47-72

%A R.S. Hamilton
%T Four-manifolds with positive curvature operator
%J J. Differential Geom.
%V 24
%D 1986
%P 153-179

%A R.S. Hamilton
%T The Ricci flow on surfaces
%B Mathematics and general relativity
%E J.A. Isenberg
%S Contemp. Math.
%V 71
%I Amer. Math. Soc.
%C Providence, RI
%D 1988
%P 237-262

%A R.S. Hamilton
%T Eternal solutions to the Ricci flow
%J J. Differential Geom.
%V 38
%D 1993
%P 1-11

%A R.S. Hamilton
%T The Harnack estimate for the Ricci flow
%J J. Differential Geom.
%V 37
%D 1993
%P 225-243

%A R.S. Hamilton
%T A matrix Harnack estimate for the heat equation
%J Comm. Anal. Geom.
%V 1
%D 1993
%P 113-126

%A R.S. Hamilton
%T Monotonicity formulae for parabolic flows on manifolds
%J Comm. Anal. Geom.
%V 1
%D 1993
%P 127-137

%A R.S. Hamilton
%T A compactness property for solutions of the Ricci flow
%J Amer. J. Math.
%V 117
%D 1995
%P 545-572

%A R.S. Hamilton
%T Harnack estimate for the mean curvature flow
%J J. Differential Geom.
%V 41
%D 1995
%P 215-226

%A Z.C. Han
%T Remarks on the geometric behavior of harmonic maps between surfaces
%B Elliptic and parabolic methods in geometry (Minneapolis, MN, 1994)
%I A.K. Peters
%C Wellesley, MA
%D 1996
%P 57--66

%A Z.C. Han
%A L.F. Tam
%A A. Treiberg
%A T. Wan
%T Harmonic maps from the complex plane into surfaces with nonpositive
curvature
%K incomplete: no details

%A T. Hangan
%T Variational problems connected with tensor fields
%J Rend. Sem. Fac. Sci. Univ. Cagliari
%V 52
%D 1982
%P 23-33

%A W. Hangartner
%A G. Schober
%T Univalent harmonic mappings onto parallel slit domains
%J Michigan Math. J.
%V 32
%D 1985
%P 131-134

%A J. Hano
%A K. Nomizu
%T Surfaces of revolution with constant mean curvature in
Lorentz-Minkowski space
%J T\^ohoku Math. J.
%V 36
%D 1984
%P 427-437

%A Z. Har'el
%T Harmonic maps and distorsion theorems
%J Tensor (N.S.)
%V 30
%D 1976
%P 47-54

%A Z. Har'el
%T Harmonic mappings of negatively curved manifolds
%J Canad. Math. Soc. J.
%V 30
%D 1978
%P 631-637

%A F. Hara
%A T. Ishihara
%T Surfaces of revolution in the Lorentzian $3$-space
%J J. Math. Tokushima Univ.
%V 22
%D 1988
%P 1-13

%A R. Hardt
%T Spaces of harmonic maps with fixed singular sets
%K incomplete: no details

%A R. Hardt
%T Spaces of harmonic maps with singular sets
%R preprint

%A R. Hardt
%T Singularities in some geometric variational problems
%B ICM Berkeley
%D 1986
%P 540-550
%K incomplete: no publisher

%A R. Hardt
%T Some new harmonic maps
%B Differential Geometry: partial differential equations on manifolds
%E R.E. Greene
%E S.T. Yau
%S Proc. Sympos. Pure Math
%V 54:1
%I American Math. Soc.
%C Providence RI
%D 1993
%P 141-146
%M 94b:58032

%A R.M. Hardt
%T Singularities of harmonic maps
%J Bull. Amer. Math. Soc.
%V 34
%D 1997
%P 15-34

%A R. Hardt
%A D. Kinderlehrer
%T Mathematical questions of liquid crystal theory
%B Theory and applications of liquid crystals
%E J.L. Ericksen
%E D. Kinderlehrer
%S IMA Vol. Math. Appl.
%V 5
%I Springer
%C Berlin
%D 1987

%A R. Hardt
%A D. Kinderlehrer
%A F.H. Lin
%T Energy bounds for minimizing maps
%R Preprint

%A R. Hardt
%A D. Kinderlehrer
%A F.H. Lin
%T Existence and partial regularity of static liquid crystal
configurations
%J Comm. Math. Phys.
%V 105
%D 1986
%P 547-570

%A R. Hardt
%A F.H. Lin
%T Singularities for harmonic maps
%J Bull. Amer. Math. Soc.
%O (to appear)
%K incomplete: no vol; no date; no pages

%A R. Hardt
%A F.H. Lin
%T A remark on $H^1$-mappings
%J Manuscripta Math.
%V 56
%D 1986
%P 1-10

%A R. Hardt
%A F.H. Lin
%T Mappings minimizing the $L^p$-norm of the gradient
%J Comm. Pure Appl. Math.
%V 40
%D 1987
%P 555-588

%A R. Hardt
%A F.H. Lin
%T Partially constrained boundary conditions with energy minimizing
mappings
%J Comm. Pure Appl. Math.
%V 42
%D 1989
%P 309-334
%M 90b:49060

%A R. Hardt
%A F.H. Lin
%T Stability of singularities of minimizing harmonic maps
%J J. Differential Geom.
%V 29
%D 1989
%P 113-123

%A R. Hardt
%A F.H. Lin
%T The singular set of energy minimizing map from $B^4\rightarrow S^2$
%J Manuscripta Math.
%V 69
%D 1990
%P 275-289

%A R. Hardt
%A F.H. Lin
%T Harmonic maps into round cones and singularities of nematic
crystals
%J Math. Z.
%V 213
%D 1993
%P 575-593

%A R. Hardt
%A F.H. Lin
%T Singularities for $p$-energy minimizing unit vectorfields on planar
domains
%J Calc. Var. Partial Differential Equations
%V 3
%D 1995
%P 311-341

%A R. Hardt
%A F.H. Lin
%A C.C. Poon
%T Axially symmetric harmonic maps minimizing a relaxed energy
%J Comm. Pure Appl. Math.
%V 45
%D 1992
%P 417-459
%M 93c:58054

%A R. Hardt
%A L. Mou
%T Harmonic maps with fixed singular sets
%J J. Geom. Anal.
%V 2
%D 1992
%P 445-488
%M 93h:58041

%A R. Hardt
%A H. Rosenberg
%T Open book structures and unicity of minimal submanifolds
%J Ann. Inst. Fourier (Grenoble)
%V 40
%D 1990
%P 701-708

%A R. Hardt
%A L. Simon
%T Boundary regularity and embedded minimal solutions for the oriented
Plateau problem
%J Ann. of Math.
%V 110
%D 1979
%P 439-486

%A R. Hardt
%A L. Simon
%T Area minimizing hypersurfaces with isolated singularities
%J J. Reine Angew. Math.
%V 362
%D 1985
%P 103-129

%A R. Hardt
%A L. Simon
%T Nodal sets for solutions of elliptic equations
%J J. Differential Geom.
%V 30
%D 1989
%P 505-522

%A J. Harnad
%A Y. Saint-Aubin
%A S. Shnider
%T B\"acklund transformations for nonlinear sigma models with values
in Riemannian symmetric spaces
%J Comm. Math. Phys.
%V 92
%D 1984
%P 329-367

%A J. Harris
%T Curves in projective space
%I Presses Univ. Montr\'eal
%D 1982
%K incomplete: no city

%A D. Hartley
%A R.W. Tucker
%T Extremal immersions and the extended frame bundles
%K incomplete: no details

%A P. Hartman
%T On homotopic harmonic maps
%J Canad. J. Math.
%V 19
%D 1967
%P 673-687

%A P. Hartman
%A A. Wintner
%T On the local behavior of solutions of nonparabolic partial
differential equations
%J Amer. J. Math.
%V 75
%D 1953
%P 449-476

%A P. Hartman
%A A. Wintner
%T On the local behavior of solutions of nonparabolic partial
differential equations, III. Approximations by spherical harmonics
%J Amer. J. Math.
%V 77
%D 1955
%P 453-474

%A R. Harvey
%A H.B. Lawson
%T Boundaries of complex analytic varieties
%J Bull. Amer. Math. Soc.
%V 80
%D 1974
%P 180-183

%A R. Harvey
%A H.B. Lawson
%T On boundaries of complex analytic varieties, I
%J Ann. of Math.
%V 102
%D 1975
%P 223-290

%A R. Harvey
%A H.B. Lawson
%T On boundaries of complex analytic varieties, II
%J Ann. of Math.
%V 106
%D 1977
%P 213-238

%A R. Harvey
%A H.B. Lawson
%T Calibrated geometries
%J Acta Math.
%V 148
%D 1982
%P 47-157

%A R. Harvey
%A H.B. Lawson
%T The minimal varieties associated to a closed form
%B Seminar on Minimal Surfaces
%E E. Bombieri
%S Ann. of Math. Stud.
%V 103
%D 1983
%I Princeton Univ. Press
%C Princeton
%P 217-223

%A T. Hasanis
%T Characterization of totally umbilic hypersurfaces
%J Proc. Amer. Math. Soc.
%V 81
%D 1981
%P 447-450

%A T. Hasanis
%T Minimal hypersurfaces of a manifold
%J Tensor (N.S.)
%V 35
%D 1981
%P 262-266
%M 83e:53057

%A T. Hasanis
%A T. Koufogiorgos
%T A characterization of a minimal hypersurface in ${\bf R}^{n+1}$
%J Rev. Roumaine Math. Pures Appl.
%V 24
%D 1979
%P 1213-1217

%A T. Hasanis
%A D. Koutroufiotis
%T A property of complete minimal surfaces
%J Trans. Amer. Math. Soc.
%V 281
%D 1984
%P 833-843

%A T. Hasegawa
%T Spectral geometry of closed minimal submanifolds in a space form,
real and complex
%J Kodai Math. J.
%V 3
%D 1980
%P 224-252

%A H.S. Hashiguchi
%T The uniton numbers of the harmonic $2$-spheres in $Gr_2({\bf C}^4)$
%J J. Math. Soc. Japan
%V 49
%D 1997
%P 81--105

%A J. Hass
%T Singular curves and the Plateau problem
%K incomplete: no details

%A J. Hass
%D 1981
%T Embedded minimal surfaces in three and four dimensional manifolds
%R Univ. California at Berkeley Thesis

%A J. Hass
%T Complete area minimizing surfaces which are not totally geodesic
%J Pacific J. Math.
%V 111
%D 1984
%P 35-38

%A J. Hass
%T Minimal surfaces in Siefert fibre spaces
%J Topology Appl.
%V 18
%D 1984
%P 145-151

%A J. Hass
%T Minimal surfaces in foliated manifolds
%J Comment. Math. Helv.
%V 61
%D 1986
%P 1-32

%A J. Hass
%T Singular curves and the Plateau problem
%J Internat. J. Math.
%V 2
%D 1991
%P 1-16

%A J. Hass
%A J.T. Pitts
%A J.H. Rubinstein
%T Existence of unstable minimal surfaces in manifolds with homology
and applications to triply periodic minimal surfaces
%P 147-162
%B Differential geometry
%E R.E. Greene
%E S.T. Yau
%S Proc. Sympos. Pure Math
%I Amer. Math. Soc.
%C Providence R.I.
%V 54:1
%D 1993

%A J. Hass
%A P. Scott
%T The existence of least area surfaces in $3$-manifolds
%J Trans. Amer. Math. Soc.
%V 310
%D 1988
%P 87-114

%A K. Hatsuse
%T Remarks on minimal immersions
%J Bull. Fac. Sci. Ibaraki Univ. Ser. A
%V 19
%D 1987
%P 47-48
%M 89c:53069

%A H. Hefter
%T Dehnungsuntersuchungen an Sph\"arenabbildungen
%J Invent. Math.
%V 66
%D 1982
%P 1-10

%A M. Heil
%T Numerical tools for the study of finite gap solutions of integrable
systems
%R TU-Berlin thesis
%D 1995

%A H. Heilbronn
%T On the representation of homotopy classes of regular functions
%J Bull. Acad. Polon. Sci. S\'er. Sci. Tech.
%V 6
%D 1958
%P 181-184

%A J. Heinonen
%A T. Kil{\"a}inen
%A O. Martio
%T Harmonic morphisms in non-linear potential theory
%J Nagoya Math. J.
%V 125
%D 1992
%P 115-140

%A E. Heinz
%T Uber die Regularit\"at schwacher L\"osungen nonlinearer
elliptischer Systeme
%J Nachr. Akad. Wiss. G\"ottingen Math.-Phys. Kl. II
%V 1986
%P 1-15
%K incomplete: no date

%A E. Heinz
%T \"Uber die Existenz einer Fl\"ache konstanter mittlerer Kr\"ummung
bei vorgegebener Berandung
%J Math. Ann.
%V 127
%D 1954
%P 258-287

%A E. Heinz
%T Existence theorems for one-to-one mappings associated with elliptic
systems of second order, I
%J J. Analyse Math.
%V 15
%D 1965
%P 325-352

%A E. Heinz
%T Existence theorems for one-to-one mappings associated with elliptic
systems of second order, II
%J J. Analyse Math.
%V 17
%D 1966
%P 145-184

%A E. Heinz
%T On the nonexistence of a surface of constant mean curvature of
finite area
%J Arch. Rational Mech. Anal.
%V 35
%D 1969
%P 249-252

%A E. Heinz
%T Ein regularit\"atssatz f\"ur schwache L\"osungen nonlinearer
elliptische Systeme
%J Nachr. Akad. Wiss. G\"ottingen Math.-Phys. Kl. II
%V 1
%D 1975
%P 1-13

%A E. Heinz
%A S. Hildebrandt
%T The number of branch points of surfaces of bounded mean curvature
%J J. Differential Geom.
%V 4
%D 1970
%P 227-235

%A E. Heinz
%A S. Hildebrandt
%T Some remarks on minimal surfaces in Riemannian manifolds
%J Comm. Pure Appl. Math.
%V 23
%D 1970
%P 371-377

%A H. Heinz
%T Uber Fl\"achen mit einendeutigen Projection auf eine Ebene deren
Kr\"ummung durch Ungleichungen eigeschr\"ankt sind
%J Math. Ann.
%V 129
%D 1955
%P 451-454

%A S. Helgason
%T Totally geodesic spheres in compact symmetric spaces
%J Math. Ann.
%V 165
%D 1966
%P 309-317

%A W. Hengartner
%A G. Schober
%T Harmonic mappings with given dilatation
%J J. London Math. Soc.
%V 33
%D 1986
%P 473-483

%A W. Hengartner
%A G. Schober
%T On the boundary behavior of orientation preserving harmonic
mappings
%J Complex Variables Theory Appl.
%V 5
%D 1986
%P 197-208

%A W. Hengartner
%A G. Schober
%T Curvature estimates for some minimal surfaces
%B Complex Anal.
%C Basel
%D 1988
%P 87-100
%K incomplete: no publisher

%A W. Hengartner
%A J. Sznal
%T Univalent harmonic ring mappings vanishing on the interior boundary
%K incomplete: no details

%A P. Hennebert
%T Minimisation de l'\'energie en th\'eorie math\'ematique des
cristaux liquides
%R Univ. Libre Bruxelles. M\'emoire
%D 1992/3

%A P. Hermann
%T Ein Beweis des Satzes von Ruh-Vilms
%K incomplete: no details

%A R. Hermann
%T Existence in the large of totally geodesic submanifolds of
Riemannian spaces
%J Bull. Amer. Math. Soc.
%V 66
%D 1960
%P 59-61

%A R. Hermann
%T On geodesics that are also orbits
%J Bull. Amer. Math. Soc.
%V 66
%D 1960
%P 91-93

%A R. Hermann
%T A sufficient condition that a map of Riemannian manifolds be a
fibre bundle
%J Proc. Amer. Math. Soc.
%V 11
%D 1960
%P 236-242

%A R. Hermann
%T Current algebras, the Sugawara model, and differential geometry
%J J. Math. Phys.
%V 11
%D 1970
%P 1825-1829

%A L. Hern{\'a}ndez
%T K\"ahler manifolds and $1/4$-pinching
%K incomplete: no details

%A J. Hersch
%T Quatre propri\'et\'es isop\'erim\'etriques de membranes
sph\'eriques homog\`enes
%J C. R. Acad. Sci. Paris
%V 270
%D 1970
%P 1645-1648

%A R.M. Herv{\'e}
%T Recherches axiomatiques sur la th{\'e}orie des fonctions
surharmoniques et du potentiel
%J Ann. Inst. Fourier (Grenoble)
%V 12
%D 1962
%P 415-571

%A H. Hess
%A R. Schrader
%A D.A. Uhlenbrock
%T Kato's inequality and the spectral distribution of Laplacians on
compact Riemannian manifolds
%J J. Differential Geom.
%V 15
%D 1980
%P 27-37

%A M. Higaki
%T The nullity of harmonic tori into Lie groups
%J J. Fac. Sci. Univ. Tokyo Sect. IA Math.
%V 40
%D 1993
%P 203-228

%A S. Hildebrandt
%T Boundary behavior of minimal surfaces
%J Arch. Rational Mech. Anal.
%V 35
%D 1969
%P 47-82

%A S. Hildebrandt
%T \"Uber Fl\"achen konstanter mittlerer Kr\"ummung
%J Math. Z.
%V 112
%D 1969
%P 107-144

%A S. Hildebrandt
%T On the Plateau problem for surfaces of constant mean curvature
%J Comm. Pure Appl. Math.
%V 23
%D 1970
%P 97-114

%A S. Hildebrandt
%T Maximum principles for minimal surfaces and for surfaces of
constant mean curvature
%J Math. Z.
%V 128
%D 1972
%P 253-269

%A S. Hildebrandt
%T Boundary behavior of minimal surfaces with free boundaries
%B Recent contributions to nonlinear partial differential equations
%S Pitman Res. Notes Math. Ser.
%V 50
%D 1981
%I Pitman
%C Boston, London, Melbourne
%P 77-102
%E H. Berestycki
%E H. Brezis

%A S. Hildebrandt
%T Nonlinear elliptic systems and harmonic mappings
%P 481-615
%B Proc. 1980 Beijing Symp. on Diff. Geom. and Diff. Equations
%E S.S. Chern
%E W.J. Wu
%I Gordon and Breach
%C New York
%D 1982

%A S. Hildebrandt
%T Euler und die Variationsrechnung
%R Bonn preprint
%D 1983

%A S. Hildebrandt
%T Liouville theorems for harmonic mappings, and an approach to
Bernstein theorems
%B Seminar on Minimal Submanifolds
%E E. Bombieri
%S Ann. of Math. Stud.
%V 103
%I Princeton Univ. Press
%C Princeton, NJ
%D 1983
%P 107-131

%A S. Hildebrandt
%T Partielle Differentialgleichungen und Differentialgeometrie
%R SFB 72 Bonn preprint
%D 1983

%A S. Hildebrandt
%T Quasilinear elliptic systems in diagonal form
%B Syst. Nonlinear P.E.D.
%E J.M. Ball
%I Reidel
%C Dortrecht, Boston, London
%D 1983
%P 173-217

%A S. Hildebrandt
%T Variationsrechnung -- ein dreihundertj\"ahriges mathematisches
Forschungsgebiet
%B Forsch. Bund. Deutschland
%D 1983
%P 481-488
%K incomplete: no publisher

%A S. Hildebrandt
%T Harmonic mappings of Riemannian manifolds
%P 1-117
%S Lecture Notes in Math.
%V 1161
%D 1985
%I Springer
%C Berlin, Heidelberg, New York
%B Harmonic Mappings and Minimal Immersions, Montecatini 1984
%E E. Giusti

%A S. Hildebrandt
%A J. Jost
%A K.O. Widman
%T Harmonic mappings and minimal submanifolds
%J Invent. Math.
%V 62
%D 1980
%P 269-298

%A S. Hildebrandt
%A W. J{\"a}ger
%T On the regularity of surfaces with prescribed mean curvature at a
free boundary
%J Math. Z.
%V 118
%D 1970
%P 289-308

%A S. Hildebrandt
%A H. Kaul
%T Two-dimensional variational problems...
%J Comm. Pure Appl. Math.
%V 25
%D 1972
%P 187-223

%A S. Hildebrandt
%A H. Kaul
%A K.O. Widman
%T Harmonic mappings into Riemannian manifolds with non-positive
sectional curvature
%J Math. Scand.
%V 37
%D 1975
%P 257-263

%A S. Hildebrandt
%A H. Kaul
%A K.O. Widman
%T Dirichlet's boundary value problem for harmonic mappings of
Riemannian manifolds
%J Math. Z.
%V 147
%D 1976
%P 225-236

%A S. Hildebrandt
%A H. Kaul
%A K.O. Widman
%T An existence theorem for harmonic maps of Riemannian manifolds
%J Acta Math.
%V 138
%D 1977
%P 1-16

%A S. Hildebrandt
%A J.C.C. Nitsche
%T Minimal surfaces with free boundaries
%J Acta Math.
%V 143
%D 1979
%P 251-272

%A S. Hildebrandt
%A J.C.C. Nitsche
%T A uniqueness theorem for surfaces of least area with partially free
boundaries on obstacles
%J Arch. Rational Mech. Anal.
%V 79
%D 1982
%P 189-218

%A S. Hildebrandt
%A F. Sauvigny
%T Embeddedness and uniqueness of minimal surfaces solving a partially
free boundary problem
%J J. Reine Angew. Math.
%V 422
%D 1991
%P 69-89

%A S. Hildebrandt
%A F. Sauvigny
%T On one-to-one harmonic mappings and minimal surfaces
%J Nachr. Akad. Wiss. G\"ottingen Math.-Phys. Kl. II
%V 3
%D 1992
%P 73-93

%A S. Hildebrandt
%A A.J. Tromba
%T Panoptimum
%C Heidelberg
%D 1987
%K incomplete: no details

%A S. Hildebrandt
%A K.-O. Widman
%T Some regularity results for quasilinear elliptic systems of second
order
%J Math. Z.
%V 142
%D 1975
%P 67-86

%A T. Hirschmann
%A R. Schimming
%T Harmonic maps from spacetime and their coupling to gravitation
%J Astronom. Nachr.
%V 309
%D 1988
%P 311-321

%A N.J. Hitchin
%T Monopoles and geodesics
%J Comm. Math. Phys.
%V 83
%P 579-602
%D 1982

%A N.J. Hitchin
%T Monopoles, minimal surfaces and algebraic curves
%D 1987
%S S\'em. Math. Sup.
%I Presses Univ. Montr\'eal
%C Montr\'eal
%V 105

%A N.J. Hitchin
%T The self-duality equations on a Riemann surface
%J Proc. London Math. Soc.
%V 55
%D 1987
%P 59-126

%A N.J. Hitchin
%T Harmonic maps from $T^2$ to $S^3$
%B Harmonic mappings, twistors, and $\sigma$-models
%E P. Gauduchon
%I World Scientific
%C Singapore
%D 1988
%P 103-112

%A N.J. Hitchin
%T Harmonic maps from a $2$-torus to the $3$-sphere
%J J. Differential Geom.
%V 31
%D 1990
%P 627-710

%A N.J. Hitchin
%T Lie groups and Teichm\"uller space
%J Topology
%V 31
%D 1992
%P 449-473

%A N.J. Hitchin
%T Integrable systems in Riemannian geometry
%R Preprint
%D 1996

%A D.A. Hoffman
%T New examples of singly-periodic minimal surfaces and their
qualitative behaviour
%K incomplete: no details

%A D.A. Hoffman
%T Surfaces of constant mean curvature in manifolds of constant
curvature
%J J. Differential Geom.
%V 8
%D 1973
%P 161-176

%A D.A. Hoffman
%T When is a map a Gauss map?
%J I.M.P.A.
%D 1982
%P 27-38
%K incomplete: no vol

%A D.A. Hoffman
%T Embedded minimal surfaces, computer graphics and elliptic functions
%B Global differential geometry and global analysis 1984
%E D. Ferus
%E R.B. Gardner
%E S. Helgason
%E U. Simon
%S Lecture Notes in Math.
%V 1156
%D 1985
%C Berlin, Heidelberg, New York
%I Springer
%P 204-215

%A D.A. Hoffman
%T Some basic facts, old and new, about triply periodic embedded
minimal surfaces
%J Colloque de Physique C7 Suppl. 23
%V 51
%D 1990
%P 197-208

%A D.A. Hoffman
%A H. Karcher
%A H. Rosenberg
%T Embedded minimal annuli in ${\bf R}^3$ bounded by a pair of
straight lines
%K incomplete: no details

%A D.A. Hoffman
%A H. Karcher
%A F.S. Wei
%T Adding handles to the helicoid
%J Bull. Amer. Math. Soc.
%V 29
%D 1993
%P 77-84

%A D.A. Hoffman
%A H. Karcher
%A F.S. Wei
%T The genus one helicoid and the minimal surfaces that led to its
discovery
%B Global analysis in modern mathematics
%I Publish or Perish
%C Houston TX
%D 1993
%P 119-170

%A D.A. Hoffman
%A W.H. Meeks
%T Minimal surfaces based on the catenoid
%K incomplete: no details

%A D.A. Hoffman
%A W.H. Meeks
%T One parameter families of embedded complete minimal surfaces of
finite topology
%K incomplete: no details

%A D.A. Hoffman
%A W.H. Meeks
%T A complete embedded minimal surface in ${\bf R}^3$ with genus one
and three ends
%J J. Differential Geom.
%V 21
%D 1985
%P 109-127

%A D.A. Hoffman
%A W.H. Meeks
%T Complete embedded minimal surfaces of finite total curvature
%J Bull. Amer. Math. Soc.
%V 12
%D 1985
%P 134-136

%A D.A. Hoffman
%A W.H. Meeks
%T Properties of properly embedded minimal surfaces of finite topology
%J Bull. Amer. Math. Soc.
%V 17
%D 1987
%P 296-300

%A D.A. Hoffman
%A W.H. Meeks
%T A variational approach to the existence of complete embedded
minimal surfaces
%J Duke Math. J.
%V 57
%D 1988
%P 877-893

%A D.A. Hoffman
%A W.H. Meeks
%T The asymptotic behavior of properly embedded minimal surfaces of
finite topology
%J J. Amer. Math. Soc.
%V 2
%D 1989
%P 667-682

%A D.A. Hoffman
%A W.H. Meeks
%T Embedded minimal surfaces of finite topology
%J Ann. of Math.
%V 131
%D 1990
%P 1-34

%A D.A. Hoffman
%A W.H. Meeks
%T Limits of minimal surfaces and Scherk's second surface
%J Arch. Rational Mech. Anal.
%V 111
%D 1990
%P 181-195

%A D.A. Hoffman
%A W.H. Meeks
%T The strong halfspace theorem for minimal surfaces
%J Invent. Math.
%V 101
%D 1990
%P 373-377

%A D.A. Hoffman
%A R. Osserman
%T The geometry of the generalized Gauss map
%S Mem. Amer. Math. Soc.
%V 236
%D 1980
%I Amer. Math. Soc.
%C Providence, R.I.

%A D.A. Hoffman
%A R. Osserman
%T The area of the generalized Gaussian image and the stability of
minimal surfaces in $S^n$ and ${\bf R}^n$
%J Math. Ann.
%V 260
%D 1982
%P 437-452

%A D.A. Hoffman
%A R. Osserman
%T The Gauss map of surfaces in ${\bf R}^n$
%J J. Differential Geom.
%V 18
%D 1983
%P 733-754

%A D.A. Hoffman
%A R. Osserman
%T The Gauss map of surfaces in ${\bf R}^3$ and ${\bf R}^4$
%J Proc. London Math. Soc.
%V 50
%D 1985
%P 27-56

%A D.A. Hoffman
%A R. Osserman
%T Minimal surfaces based on the catenoid
%J Amer. Math. Monthly
%V 97
%D 1990
%P 702-730

%A D.A. Hoffman
%A R. Osserman
%A R. Schoen
%T On the Gauss map of surfaces of constant mean curvature in ${\bf
R}^3$ and ${\bf R}^4$
%J Comment. Math. Helv.
%V 57
%D 1982
%P 519-531

%A J. Hohrein
%T Existence of unstable minimal surfaces of higher genus in manifolds
of nonpositive curvature
%R Thesis
%C Heidelberg
%D 1994

%A J.Q. Hong
%A Y.H. Yang
%T Some results on exponentially harmonic maps
%J Chinese Ann. Math. Ser. A
%V 14
%D 1993
%P 686-691
%O (Chinese)
%M 95d:58036

%A J.X. Hong
%T Harmonic maps defined on a manfold with a degenerate metric
%J Proc. Amer. Math. Soc.
%V 106
%D 1989
%P 471-479
%M 89k:58068

%A J.X. Hong
%A J.Q. Lin
%T On existence and nonexistence of some harmonic maps
%J Acta Math. Sinica
%V 6
%D 1990
%P 1-9

%A M.C. Hong
%T The equator map and the negative exponential function
%K incomplete: no details

%A M.C. Hong
%T Liouville theorems for exponentially harmonic functions on
Riemannian manifolds
%J Manuscripta Math.
%V 77
%D 1992
%P 41-46

%A M.C. Hong
%T On the conformal equivalence of harmonic maps and exponentially
harmonic maps
%J Bull. London Math. Soc.
%V 24
%D 1992
%P 488-492

%A M.C. Hong
%A L. Lemaire
%T Multiple solutions of the static Landau-Lipschitz equation from
$B^2$ into $S^2$
%J Math. Z.
%V 220
%D 1995
%P 295-306

%A H. Hopf
%T \"Uber Fl\"achen mit einer Relation zwischen den Hauptkr\"ummungen
%J Math. Nachr.
%V 4
%D 1950/51
%P 232-249

%A J. Hoppe
%A H. Nicolai
%T Relativistic minimal surfaces
%J Phys. Lett. B
%V 196
%D 1987
%P 451-455

%A H. Horihata
%A K. Kikuchi
%T A construction of solutions satisfying a Cacciopoli inequality for
nonlinear parabolic equations associated to a variational functional
of harmonic type
%K incomplete: no details

%A R. Horiuchi
%T On the existence of meromorphic functions with certain lower order
on non-hyperelliptic Riemann surfaces
%J J. Math. Kyoto Univ.
%K incomplete: no vol; no date; no pages

%A T. Horsin-Molinaro
%T Long-time existence for a solution of the equation of evolution of
harmonic maps into an ellipsoid
%J Manuscripta Math.
%V 78
%D 1993
%P 317-339
%M 94c:58043

%A Z.X. Hou
%T On harmonic maps between generalized flag manifolds
%J Acta Math. Sinica
%V 8
%D 1992
%P 1-16

%A A. Howard
%A B. Smyth
%T K\"ahler surfaces of nonnegative curvature
%J J. Differential Geom.
%V 5
%D 1971
%P 491-502

%A A. Howard
%A B. Smyth
%A H.H. Wu
%T On compact K\"ahler manifolds of nonnegative bisectional curvature
I
%J Acta Math.
%V 147
%D 1981
%P 51-56

%A R. Howard
%T The non-existence of stable submanifolds, varifolds and harmonic
maps in sufficiently pinched simply connected Riemannian manifolds
%J Michigan Math. J.
%V 32
%D 1985
%P 321-334

%A R. Howard
%A S.W. Wei
%T Non-existence of stable harmonic maps to and from certain
homogeneous spaces and submanifolds of Euclidean space
%J Trans. Amer. Math. Soc.
%V 294
%D 1986
%P 319-331

%A P.S. Howe
%A G. Papadopoulos
%T Further remarks on the geometry of two-dimensional non-linear
$\sigma$ models
%J Classical Quantum Gravity
%V 5
%D 1988
%P 1647-1661

%A W.T. Hsiang
%A W.Y. Hsiang
%T Examples of codimension-one closed minimal submanifold in some
symmetric spaces I
%J J. Differential Geom.
%D 1980
%V 15
%P 543-551

%A W.T. Hsiang
%A W.Y. Hsiang
%T On the existence of codimension-one minimal spheres in compact
symmetric spaces of rank $2$. II
%J J. Differential Geom.
%V 17
%D 1982
%P 583-594

%A W.T. Hsiang
%A W.Y. Hsiang
%T On the construction of constant mean curvature imbeddings of exotic
and/or knotted spheres into $S^n(1)$
%J Invent. Math.
%V 82
%D 1985
%P 423-445

%A W.T. Hsiang
%A W.Y. Hsiang
%T On the construction of codimension two minimal immersions of exotic
spheres into Euclidean spheres II
%J Math. Z.
%V 195
%D 1987
%P 301-313

%A W.T. Hsiang
%A W.Y. Hsiang
%A I. Sterling
%T On the construction of codimension two minimal immersions of exotic
spheres into Euclidean spheres
%J Invent. Math.
%V 82
%D 1985
%P 447-460

%A W.T. Hsiang
%A W.Y. Hsiang
%A P. Tomter
%T On the construction of infinitely many mutually noncongruent
examples of minimal embeddings of $S^{2n-1}$ into $CP^n$, $n\geq 2$
%J Bull. Amer. Math. Soc.
%V 8
%D 1983
%P 463-465

%A W.T. Hsiang
%A W.Y. Hsiang
%A P. Tomter
%T On the existence of minimal hyperspheres in compact symmetric
spaces
%J Ann. Sci. \'Ecole Norm. Sup.
%V 21
%D 1988
%P 287-305

%A W.T. Hsiang
%A Z.H. Teng
%A W.C. Yu
%T New examples of constant mean curvature immersions of
$(2k-1)$-spheres into Euclidean $2k$-space
%J Ann. of Math.
%V 117
%D 1983
%P 609-625

%A W.Y. Hsiang
%T On the construction of infinitely many congruence classes of
imbedded closed minimal hypersurfaces in $S^n(1)$ for all $n\geq 3$
%J Duke Math. J.
%V 55
%P 361-367
%K incomplete: no date

%A W.Y. Hsiang
%T On the compact homogeneous minimal submanifolds
%J Proc. Nat. Acad. Sci. U.S.A.
%V 56
%D 1966
%P 5-6

%A W.Y. Hsiang
%T Remarks on closed minimal submanifolds in the standard Riemannian
$m$-sphere
%J J. Differential Geom.
%V 1
%D 1967
%P 257-267

%A W.Y. Hsiang
%T Generalized rotational hypersurfaces of constant mean curvature in
the euclidean spheres, I
%J J. Differential Geom.
%V 17
%D 1982
%P 337-356
%M 84h:53009

%A W.Y. Hsiang
%T On generalizations of theorems of A.D. Alexandrov and C. Delaunay
on hypersurfaces of constant mean curvature
%J Duke Math. J.
%V 49
%D 1982
%P 485-496

%A W.Y. Hsiang
%T Minimal cones and the spherical Bernstein problem. I
%J Ann. of Math.
%V 118
%D 1983
%P 61-73

%A W.Y. Hsiang
%T Minimal cones and the spherical Bernstein problem. II
%J Invent. Math.
%V 74
%D 1983
%P 351-369

%A W.Y. Hsiang
%T On soap bubbles and isoperimetric regions in noncompact symmetric
spaces I
%J T\^ohoku Math. J.
%V 44
%D 1992
%P 151-175

%A W.Y. Hsiang
%T Closed minimal surfaces in the spheres
%P 163-173
%B Differential geometry
%E R.E. Greene
%E S.T. Yau
%S Proc. Sympos. Pure Math
%I Amer. Math. Soc.
%C Providence R.I.
%V 54:1
%D 1993

%A W.Y. Hsiang
%A H.L. Huynh
%T On spherical soap bubbles in non-compact symmetric spaces of rank
$\leq 2$
%K incomplete: no details

%A W.Y. Hsiang
%A H.L. Huynh
%T Generalized rotational hypersurfaces of constant mean curvature in
the Euclidean spaces II
%J Pacific J. Math.
%V 130
%D 1987
%P 75-95

%A W.Y. Hsiang
%A H.B. Lawson
%T Minimal submanifolds of low cohomogeneity
%J J. Differential Geom.
%V 5
%D 1971
%P 1-38

%A W.Y. Hsiang
%A R.S. Palais
%A C.L. Terng
%T Topology of isoparametric submanifolds of Euclidean space
%R preprint

%A W.Y. Hsiang
%A R.S. Palais
%A C.L. Terng
%T The topology of isoparametric submanifolds
%J J. Differential Geom.
%V 27
%D 1988
%P 423-460

%A W.Y. Hsiang
%A I. Sterling
%T On the construction of non-equatorial minimal hyperspheres in $S^n
(1)$ with stable cones in ${\bf R}^{n+1}$
%J Proc. Nat. Acad. Sci. U.S.A.
%V 81
%D 1984
%P 8035-8036

%A W.Y. Hsiang
%A I. Sterling
%T Minimal cones and the spherical Bernstein problem III
%J Invent. Math.
%V 85
%D 1986
%P 223-247

%A W.Y. Hsiang
%A Z.H. Teng
%A W. Yu
%T Examples of constant mean curvature immersions of $3$-sphere into
euclidean $4$-space
%J Proc. Nat. Acad. Sci. U.S.A.
%V 79
%D 1982
%P 3931-3932

%A W.Y. Hsiang
%A Z.H. Teng
%A W.C. Yu
%T New examples of constant mean curvature immersions of
$(2k-1)$-spheres into Euclidean $2k$-space
%J Ann. of Math.
%V 117
%D 1983
%P 609-625

%A W.Y. Hsiang
%A P. Tomter
%T Minimal immersions of spheres and the Almgren--Calabi theorem
%K incomplete: no details

%A W.Y. Hsiang
%A P. Tomter
%T On minimal immersions of $S^{n-1}$ in $S^n(1)$, $n\geq 4$
%J Ann. Sci. \'Ecole Norm. Sup.
%V 20
%D 1987
%P 201-214

%A W.Y. Hsiang
%A W. Yu
%T A generalization of a theorem of Delaunay
%J J. Differential Geom.
%V 16
%D 1981
%P 161-177

%A C.C. Hsieh
%A A.N. Wang
%T Minimal tori in $S^2\times S^3$
%J Proc. Amer. Math. Soc.
%V 122
%D 1994
%P 323-324
%M 94k:53074

%A C.C. Hsiung
%A L.R. Mugridge
%T Conformal invariants of submanifolds
%J Proc. Amer. Math. Soc.
%V 62
%D 1977
%P 316-318

%A A.C.L. Hsu
%T A characterization of the Hopf map by stretch
%J Math. Z.
%V 129
%D 1972
%P 195-206

%A A.C.L. Hsu
%T Stretch and degree
%J Tamkang J. Math.
%V 31
%D 1972
%P 181-190

%A P. Hsu
%A P. March
%T The limiting angle of certain Riemannian Brownian motions
%J Comm. Pure Appl. Math.
%V 38
%D 1985
%P 755-768

%A Y.J. Hsu
%T A global pinching theorem for compact minimal surfaces in $S^3$
%J Proc. Amer. Math. Soc.
%V 113
%D 1991
%P 1041-1044

%A H.S. Hu
%T The geometry of the sine-Laplace and sinh Laplace equation
%B Proc. Third Grossmann Symposium
%K incomplete: no publisher

%A H.S. Hu
%T Sine-Laplace equation and sinh-Laplace equation and harmonic maps
%J Manuscripta Math.
%V 40
%D 1982
%P 205-216

%A H.S. Hu
%T A nonexistence theorem for harmonic maps with slowly divergent
energy
%J Chinese Ann. Math.
%V 5
%D 1984
%P 737-740

%A H.S. Hu
%T Some nonexistence theorems for massive Yang--Mills fields and
harmonic maps
%B Gravitational Geometry and Relativistic Physics, Aussois 1984
%S Lecture Notes in Phys.
%V 212
%D 1984
%P 107-116
%I Springer
%C Berlin

%A H.S. Hu
%T The construction of hyperbolic surfaces in $3$-dimensional
Minkowski space and sinh-Laplace equation
%J Acta Math. Sinica
%V 1
%D 1985
%P 79-86
%M 87e:53020

%A H.S. Hu
%T Some nonlinear PDEs and harmonic maps
%B Sympl. geo. and mechanics
%S Travaux en Cours
%I Hermann
%C Paris
%D 1985
%P 76-85

%A H.S. Hu
%T Nonexistence theorems for Yang--Mills fields and harmonic maps in
the Schwarschild space-time I
%J Lett. Math. Phys.
%V 14
%D 1987
%P 253-262

%A H.S. Hu
%A Y.L. Pan
%T A theorem of Liouville's type on harmonic maps with finite or
slowly diverging energy
%J Chinese Ann. Math. Ser. B
%V 7
%D 1986
%P 345-349

%A H.S. Hu
%A Y.L. Pan
%A Y.B. Shen
%T Harmonic maps and a pinching theorem for positively curved
hypersurfaces
%J Proc. Amer. Math. Soc.
%V 99
%D 1987
%P 182-186

%A H.S. Hu
%A S.Y. Wu
%T Nonexistence theorems for Yang--Mills fields and harmonic maps in
the Schwarschild space-time II
%J Lett. Math. Phys.
%V 14
%D 1987
%P 343-351

%A H. Huang
%T $\Gamma$-martingale and harmonic maps
%K incomplete: no details

%A H. Huang
%A W.S. Kendall
%T Correction note to ``Martingales on manifolds and harmonic maps''
%J Stochastics
%V 37
%D 1991
%P 253-257

%A X.G. Huang
%T Closed surfaces with prescribed mean curvature in ${\bf R}^3$
%J Sci. China Ser. A
%V 34
%D 1991
%P 1162-1173

%A X.G. Huang
%T A maximum principle on complete Riemannian manifolds
%J Chinese Ann. Math.
%V 14
%D 1993
%P 175-186

%A L.P. Hughston
%A W.T. Shaw
%T Classical strings in $10$ dimensions
%K incomplete: no details

%A L.P. Hughston
%A W.T. Shaw
%T Real strings in $4$ dimensions
%K incomplete: no details

%A L.P. Hughston
%A W.T. Shaw
%T Minimal curves in six dimensions
%J Classical Quantum Gravity
%V 4
%D 1987
%P 869-892

%A G. Huisken
%T Flow by mean curvature of convex surfaces into spheres
%J J. Differential Geom.
%V 20
%D 1984
%P 237-266

%A G. Huisken
%T Asymptotic behaviour for singularities of the mean curvature flow
%J J. Differential Geom.
%V 31
%D 1990
%P 285-299

%A G. Huisken
%T Local and global behaviour of hypersurfaces moving by mean
curvature
%P 175-191
%B Differential geometry
%E R.E. Greene
%E S.T. Yau
%S Proc. Sympos. Pure Math
%I Amer. Math. Soc.
%C Providence R.I.
%V 54:1
%D 1993

%A N. Hungerb{\"u}hler
%T The weak solutions to the evolution problem of $p$-harmonic maps
into spheres
%K incomplete: no details

%A J.K. Hunter
%A R. Saxton
%T Dynamics of director fields
%J SIAM J. Appl. Math.
%V 51
%D 1991
%P 1498-1521

%A J.C. Hurtubise
%T Holomorphic maps of a Riemann surface into a flag manifold
%J J. Differential Geom.
%V 43
%D 1996
%P 99--118

%A M.D. Hvidsten
%T Volume and energy stability for isometric minimal immersions
%J Illinois J. Math.
%V 33
%D 1989
%P 488-494

%A M.D. Hvidsten
%A P. Tondeur
%T Minimal submanifolds and convex functions
%J T\^ohoku Math. J.
%V 24
%D 1972
%P 571-579

%A M.D. Hvidsten
%A P. Tondeur
%T A characterization of harmonic foliations by variations of the
metric
%J Proc. Amer. Math. Soc.
%V 98
%D 1986
%P 359-362

%A J.F. Hwang
%T Comparison principles and Liouville theorems for prescribed mean
curvature equations in unbounded domain
%J Ann. Scuola Norm. Sup. Pisa Cl. Sci.
%V 3
%D 1988
%P 341-355
%M 90m:35019

%A J.F. Hwang
%T Growth properties for the minimal surface equation in unbounded
domains
%J Proc. Amer. Math. Soc.
%V 121
%D 1994
%P 1027-1037
%M 94j:35019

%A S. Hyde
%T Triply periodic minimal surfaces and crystallography
%R Thesis. Canberra
%D 1986

%A S.T. Hyde
%A S. Lidin
%T A construction algorithm for minimal surfaces
%J J. Physique
%V 48
%D 1987
%P 1585-1590

%A F. H{\'e}lein
%T Diff\'eomorphismes harmoniques, formule de la coaire et
calibrations
%R preprint

%A F. H{\'e}lein
%T Ecoulement stationnaire et irrotationel d'un fluide incompressible
dans un canal bidimensionnel {\`a} fond presque plat
%K incomplete: no details

%A F. H{\'e}lein
%T In{\'e}galit{\'e} isoperim{\'e}trique et calibration
%J Ann. Inst. Fourier (Grenoble)
%K incomplete: no vol; no date; no pages

%A F. H{\'e}lein
%T Probl\`eme de Dirichlet pour les applications harmoniques avec
donn\'ees aux bords constantes
%R preprint

%A F. H{\'e}lein
%T Minima de la fonctionnelle \'energie libre des cristaux liquides
%J C. R. Acad. Sci. Paris
%V 305
%D 1987
%P 565-568

%A F. H{\'e}lein
%T Hom\'eomorphismes quasi conformes entre surfaces riemanniennes
%J C. R. Acad. Sci. Paris
%V 307
%D 1988
%P 725-730

%A F. H{\'e}lein
%T Regularity and uniqueness of harmonic maps into an ellipsoid
%J Manuscripta Math.
%V 60
%D 1988
%P 235-257

%A F. H{\'e}lein
%T Applications harmoniques et applications minimisantes entre
vari\'et\'es riemanniennes
%R Th\`ese. Ecole Polytechnique
%D 1989

%A F. H{\'e}lein
%T Approximations of Sobolev maps between an open set and an Euclidean
sphere, boundary data, and singularities
%J Math. Ann.
%V 285
%D 1989
%P 125-140

%A F. H{\'e}lein
%T Diff\'eomorphismes harmoniques entre un ouvert de ${\bf R}^3$ et
une vari\'et\'e riemannienne
%J C. R. Acad. Sci. Paris
%V 308
%D 1989
%P 237-240

%A F. H{\'e}lein
%T Minimizing harmonic maps, harmonic diffeomorphisms and rotational
symmetry
%J Compositio Math.
%V 69
%D 1989
%P 175-228

%A F. H{\'e}lein
%T Harmonic diffeomorphisms between Riemannian manifolds
%B Variational Methods
%E H. Berestycki
%E J.-M. Coron
%E I. Ekeland
%S Progr. Nonlinear Differential Equations Appl.
%V 4
%I Birkh\"auser
%C Boston
%D 1990
%P 309-318

%A F. H{\'e}lein
%T R\'egularit\'e des applications faiblement harmoniques entre une
surface et une sph\`ere
%J C. R. Acad. Sci. Paris
%V 311
%D 1990
%P 519-524

%A F. H{\'e}lein
%T Harmonic diffeomorphisms with rotational symmetries
%J J. Reine Angew. Math.
%V 414
%D 1991
%P 45-49

%A F. H{\'e}lein
%T Regularity of weakly harmonic maps from a surface into a manifold
with symmetries
%J Manuscripta Math.
%V 70
%D 1991
%P 203-218

%A F. H{\'e}lein
%T R\'egularit\'e des applications faiblement harmoniques entre une
surface et une vari\'et\'e riemannienne
%J C. R. Acad. Sci. Paris
%V 312
%D 1991
%P 591-596

%A F. H{\'e}lein
%T On weakly harmonic maps and Noether harmonic maps from a Riemann
surface into a Riemannian manifold
%J Banach Center Publ.
%V 27
%D 1992
%P 175-181

%A F. H{\'e}lein
%T Applications harmoniques, lois de conservation et rep{\`e}res
mobiles
%I Diderot Editeur
%C Paris
%D 1996

%A S. Ianus
%A M. Visinescu
%T Spontaneous compactification induced by nonlinear scalar dynamics,
gauge fields and submersions
%J Classical Quantum Gravity
%V 3
%P 889-896
%D 1986

%A S. Ianus
%A M. Visinescu
%T Kaluza-Klein theory with scalar fields and generalized Hopf
manifolds
%J Classical Quantum Gravity
%V 4
%P 1317-1325
%D 1987

%A K. Ii
%T Minimal submanifolds and convex functions
%J T\^ohoku Math. J.
%V 24
%D 1972
%P 571-579

%A O. Ikawa
%T On stability of a certain minimal submanifold in $SU(3)/SO(3)$
%J Tsukuba J. Math.
%V 16
%D 1992
%P 335-352

%A O. Ikawa
%T Equivariant minimal immersions of compact Riemannian homogeneous
spaces into compact Riemannian homogeneous spaces
%J Tsukuba J. Math.
%V 17
%D 1993
%P 169-188

%A O. Ikawa
%T Harmonic mappings, minimal and totally geodesic immersions of
compact Riemannian homegeneous spaces into Grassmann manifolds
%J Kodai Math. J.
%V 16
%D 1993
%P 295-305

%A T. Ikegami
%T On the boundary behaviour of harmonic morphisms at the boundary of
compactifications of Martin type
%J Osaka J. Math.
%V 25
%D 1988
%P 729-736

%A S. Ilias
%T Quelques r\'esultats d'isolement pour les applications harmoniques
%R Univ. Tours, preprint

%A S. Ilias
%T In\'egalit\'es de Sobolev et r\'esultats d'isolement pour les
applications harmoniques
%J J. Funct. Anal.
%V 139
%D 1996
%P 182--195

%A T. Ilmanen
%T The level-set flow on a manifold
%P 193-204
%B Differential geometry
%E R.E. Greene
%E S.T. Yau
%S Proc. Sympos. Pure Math
%I Amer. Math. Soc.
%C Providence R.I.
%V 54:1
%D 1993

%A H. Imai
%T The value distribution of harmonic mappings between Riemannian
$n$-space
%J Nagoya Math. J.
%V 59
%D 1975
%P 45-58

%A Y. Inoue
%T Twistor spaces of even dimensional Riemannian manifolds
%J J. Math. Kyoto Univ.
%V 32
%D 1992
%P 101-134

%A M. Ishida
%T The existence of $p$-harmonic maps between spheres
%J Math. J. Okayama Univ.
%V 37
%D 1995
%P 187--200

%A S. Ishihara
%A T. Ishihara
%T Notes on relatively harmonic immersions
%J Hokkaido Math. J.
%V 4
%D 1975
%P 234-246

%A S. Ishihara
%A K. Yano
%T Submanifolds with parallel mean curvature vector
%J J. Differential Geom.
%V 6
%D 1971
%P 95-118

%A S. Ishihara
%A K. Yano
%T Harmonic and relatively affine mappings
%J J. Differential Geom.
%V 10
%D 1975
%P 501-509

%A T. Ishihara
%T Complete nonorientable minimal surfaces in ${\bf R}^3$
%K incomplete: no details

%A T. Ishihara
%T The Gauss map of immersions into self-immersed manifolds
%K incomplete: no details

%A T. Ishihara
%T The Gauss map of pseudo-Riemannian immersions in submanifolds of
pseudo-Euclidean spaces
%K incomplete: no details

%A T. Ishihara
%T A remark on harmonic quasiconformal mappings
%J J. Math. Tokushima Univ.
%V 5
%D 1971
%P 17-23

%A T. Ishihara
%T The index of a holomorphic mapping and the index theorem
%J Proc. Amer. Math. Soc.
%V 66
%D 1977
%P 169-174

%A T. Ishihara
%T Harmonic sections of tangent bundles
%J J. Math. Tokushima Univ.
%V 13
%D 1979
%P 23-27

%A T. Ishihara
%T A mapping of Riemannian manifolds which preserves harmonic
functions
%J J. Math. Kyoto Univ.
%V 19
%D 1979
%P 215-229

%A T. Ishihara
%T The harmonic Gauss maps in a generalized sense
%J J. London Math. Soc.
%V 26
%D 1982
%P 104-112

%A T. Ishihara
%T The Gauss map and non-holomorphic harmonic maps
%J Proc. Amer. Math. Soc.
%V 89
%D 1983
%P 661-665

%A T. Ishihara
%T The Gauss map of K\"ahler immersions into complex hyperbolic spaces
%J J. Math. Tokushima Univ.
%V 17
%D 1983
%P 11-14

%A T. Ishihara
%T Maximal spacelike submanifolds of a pseudoriemannian space of
constant curvature
%J Michigan Math. J.
%V 35
%D 1988
%P 345-352

%A T. Ishihara
%T Complete M\"obius strips minimally immersed in ${\bf R}^3$
%J Proc. Amer. Math. Soc.
%V 107
%D 1989
%P 803-806

%A T. Ishihara
%T Harmonic maps of non-orientable surfaces to four dimensional
manifolds
%J T\^ohoku Math. J.
%V 45
%D 1993
%P 1-12

%A T. Ishihara
%T Harmonic maps of nonorientable surfaces to four-manifolds
%J T\^ohoku Math. J.
%V 45
%D 1993
%P 1-12

%A T. Ishihara
%T Harmonic maps of nonorientable surfaces into complex Grassmann
manifolds
%J J. Math. Tokushima Univ.
%V 28
%D 1994
%P 29-37

%A S. Ishikawa
%T Some properties of generalized Gauss maps
%K incomplete: no details

%A S. Ishikawa
%T On some extensions of the Ruh-Vilms theorem
%J Tensor (N.S.)
%V 39
%D 1982
%P 113-116
%M 87c:53113

%A S. Ishikawa
%T On Gauss maps of immersions into space form
%J Rep. Fac. Sci. Engrg. Saga Univ. Math.
%V 16
%D 1988
%P 1-11
%M 89c:53043

%A T. Isobe
%T Optimal regularity of harmonic maps from a Riemannian manifold into
a static Lorentzian manifold
%J Pacific J. Math.
%V 178
%D 1997
%P 71--93

%A M. Itoh
%T Higgs fields and harmonic maps
%B Geometry and its applications
%D 1993
%P 59-71
%I World Scientific
%C Singapore

%A M. Itoh
%A H. Manabe
%T Yang--Mills--Higgs fields and harmonicity of limit maps
%J Proc. Japan Acad. Ser. A Math. Sci.
%V 65
%D 1989
%P 113-115

%A M. Itoh
%A S. Murakami
%T Flatness of holomorphic connections
%K incomplete: no details

%A T. Itoh
%T Complete constant mean curvature surfaces in $E^4$
%J Kodai Math. Sem.
%V 22
%D 1970
%P 150-158

%A T. Itoh
%T Minimal surfaces in a Riemannian manifold of constant curvature
%J Kodai Math. Sem.
%V 25
%D 1973
%P 202-214

%A T. Itoh
%T A characterization of the generalized Veronese surface
%J Proc. Amer. Math. Soc.
%V 104
%D 1988
%P 571-576

%A T. Itoh
%T Isotropic minimal submanifolds in a space form
%J Tsukuba J. Math.
%V 12
%D 1988
%P 497-505

%A A.O. Ivanov
%T Globally minimal symmetric surfaces in a Euclidean space
%B Geometry, differential equations and mechanics (Moscow 1985)
%O (Russian)
%I Moscow State Univ. Mekh.-Mat. Fak.
%C Moscow
%D 1986
%P 69-71
%M 89c:53070

%A A.O. Ivanov
%T Gauge forms and new examples of stable and globally minimal
surfaces
%J Mat. Sb.
%D 1990
%P 1443-1463
%O (Russian)
%K incomplete: no vol

%A T.A. Ivanova
%T Euler equations in models of theoretical physics
%J Mat. Zametki
%V 52
%D 1992
%P 44-52, 156
%j Math. Notes
%v 52
%p 784-790
%d 1993
%M 93i:58032

%A T.A. Ivanova
%T Octonians, self-duality and strings
%J Phys. Lett. B
%V 315
%D 1993
%P 277-228

%A T. Ivey
%A J.M. Landsberg
%T On minimal isometric embeddings
%R Preprint
%D 1995

%A O.V. Ogievetski{\u i}
%T Harmonic representatives of instantons and self-dual monopoles
%B Group theoretical methods in physics (Varna 1987)
%S Lecture Notes in Phys.
%V 313
%I Springer
%C Berlin
%D 1988
%P 548-554

%A I.A. Ta{\u i}manov
%T Closed geodesics on non simply-connected manifolds
%J Uspekhi Mat. Nauk
%V 40
%D 1985
%P 157-158

%A I. Jack
%A H. Osborn
%T Green functions for the Dirac equation for general classical
solutions of the $CP^{n-1}$ model
%J J. Phys. A
%V 15
%D 1982
%P 245-252

%A W. Jaco
%A J.H. Rubinstein
%T $PL$ minimal surfaces in $3$-manifolds
%J J. Differential Geom.
%V 27
%D 1988
%P 493-524

%A M. Jacques
%A Y. Saint-Aubin
%T Infinite dimensional Lie algebras acting on the solution space of
various $\sigma$-models
%J J. Math. Phys.
%V 28
%D 1987
%P 2463-2479
%M 89c:58027

%A C. Jaggy
%T On the classification of constant mean curvature tori in ${\bf
R}^3$
%J Comment. Math. Helv.
%V 69
%D 1994
%P 640-658

%A H. Jenkins
%A J. Serrin
%T The Dirichlet problem for the minimal surface equation in higher
dimensions
%J J. Reine Angew. Math.
%V 229
%D 1968
%P 170-187

%A G.R. Jensen
%A R. Liao
%T Totally real, flat minimal surfaces in complex projective space
%K incomplete: no details

%A G.R. Jensen
%A R.J. Liao
%T Families of flat minimal tori in ${\bf {C}}{P}^n$
%J J. Differential Geom.
%V 42
%D 1995
%P 113-132

%A G.R. Jensen
%A M. Rigoli
%T Neutral surfaces in neutral 4-spaces
%J Matematiche (Catania)
%V 45
%D 1990
%P 407-443

%A G. Jensen
%A M. Rigoli
%T Codazzi surfaces in $4$-manifolds
%K incomplete: no details

%A G. Jensen
%A M. Rigoli
%T Harmonic maps, twistor spaces, and twistor lifts
%B Proc. Conf. sur les espaces fibr{\'e}s et leur utilization en
Physique
%E J.T. Ezin
%E A. Verjovski
%I World Scientific
%C Singapore

%A G. Jensen
%A M. Rigoli
%T Lagrangian surfaces in K\"ahler--Einstein surfaces
%R Preprint

%A G. Jensen
%A M. Rigoli
%T Quantization of curvature of harmonic two spheres into complex
projective space
%K incomplete: no details

%A G. Jensen
%A M. Rigoli
%T A class of harmonic maps into real Grassmannians
%B Differential Geometry on Homogeneous Spaces, Torino 1983
%S Rend. Sem. Mat. Univ. Politec. Torino
%D 1983
%P 99-116
%K incomplete: no publisher

%A G. Jensen
%A M. Rigoli
%T Minimal surfaces in spheres
%B Differential Geometry on Homogeneous Spaces, Torino 1983
%S Rend. Sem. Mat. Univ. Politec. Torino
%D 1983
%P 75-98
%K incomplete: no publisher

%A G. Jensen
%A M. Rigoli
%T Minimal surfaces in spheres by the method of moving frames
%J S\'em. Geom. Diff. Nancy
%D 1983
%K incomplete: no vol; no pages

%A G. Jensen
%A M. Rigoli
%T Harmonically immersed surfaces of ${\bf R}^n$
%J Trans. Amer. Math. Soc.
%V 307
%D 1988
%P 363-372
%M 89g:53006

%A G. Jensen
%A M. Rigoli
%T Harmonically immersed surfaces of ${\bf R}^n$ (correction)
%J Trans. Amer. Math. Soc.
%V 311
%D 1989
%P 425-428
%M 89m:53009

%A G. Jensen
%A M. Rigoli
%T Harmonic Gauss maps
%J Pacific J. Math.
%V 136
%D 1989
%P 261-282

%A G. Jensen
%A M. Rigoli
%T On the isotropy of compact minimal surfaces in $CP^n$
%J Math. Z.
%V 200
%D 1989
%P 169-180

%A G. Jensen
%A M. Rigoli
%T Twistor and Gauss lifts of surfaces in four-manifolds
%B Recent developments in geometry
%E S.Y. Cheng
%E H. Choi
%E R.E. Greene
%S Contemp. Math.
%I Amer. Math. Soc.
%C Providence, RI
%V 101
%D 1989
%P 197-232

%A G. Jensen
%A M. Rigoli
%A K. Yang
%T Holomorphic curves in the complex quadric
%J Bull. Austral. Math. Soc.
%V 35
%D 1987
%P 125-148

%A M.J. Jeon
%T Construction of harmonic maps between pseudospheres
%J J. Korean Math. Soc.
%V 31
%D 1994
%P 157-167

%A M.J. Jeon
%T Existence of homotopic harmonic maps into metric space of
nonpositive curvature
%J Comm. Korean Math. Soc.
%V 10
%D 1995
%P 931--941

%A Z.R. Jhi
%T Liouville theorems for harmonic maps
%J Invent. Math.
%V 108
%D 1992
%P 1-10

%A M. Ji
%T Minimal annuli in Riemannian manifolds
%J Acta Math. Sinica
%K incomplete: no vol; no date; no pages

%A M. Ji
%T Multiple solution to the Douglas problem in $S^n$
%K incomplete: no details

%A M. Ji
%T Minimal surfaces in Riemannian manifolds
%R Thesis. Acad. Sinica
%D 1987

%A M. Ji
%T An apriori estimate for Douglas problem in Riemannian manifolds
%D 1989
%P 235-249
%J Acta Math. Sinica (N.S.)
%K incomplete: no vol

%A M. Ji
%T Minimal surfaces of Riemannian manifolds
%J Chinese Sci. Bull.
%V 34
%D 1989
%P 444-447

%A M. Ji
%T A remark on perturbation method
%D 1989
%P 628-631
%J Acta Math. Sinica
%V 32

%A M. Ji
%A G.Y. Wang
%T Generalized Ljusternik--Schnirelmann theories for Lie group actions
with an application to the Plateau problem
%K incomplete: no details

%A M. Ji
%A G.Y. Wang
%T Minimal surfaces in Riemannian manifolds
%S Mem. Amer. Math. Soc.
%I Amer. Math. Soc.
%C Providence, RI
%V 495
%D 1993

%A G.Y. Jiang
%T Harmonic and totally geodesic mappings
%J Chinese Ann. Math. Ser. A
%V 4
%D 1983
%P 577-586
%O (Chinese)
%t English summary
%j Chinese Ann. Math. Ser. B
%v 4
%d 1983
%p 526
%M 85i:53060

%A G.Y. Jiang
%T Curvature restrictions on a minimal submanifold with constant
curvature immersed in a manifold with constant positive curvature
%J J. Fudan Univ. Natur. Sci.
%V 23
%D 1984
%P 171-178
%M 86g:53067
%O (Chinese with English summary)

%A G.Y. Jiang
%T Relatively harmonic mappings and variations of smooth mappings
%J Chinese Ann. Math. Ser. A
%V 6
%D 1985
%P 103-114
%O (Chinese)
%t English summary
%j Chinese Ann. Math. Ser. B
%v 6
%d 1985
%p 128-129
%M 87a:58050

%A G.Y. Jiang
%T $2$-harmonic isometric immersions between Riemannian manifolds
%J Chinese Ann. Math. Ser. A
%V 7
%D 1986
%P 130-144
%O (Chinese)
%t English summary
%j Chinese Ann. Math. Ser. B
%v 7
%d 1986
%p 255
%M 87k:53140

%A G.Y. Jiang
%T $2$-harmonic maps and their first and second variational formulas
%J Chinese Ann. Math. Ser. A
%V 7
%D 1986
%P 389-402
%O (Chinese)
%t English summary
%j Chinese Ann. Math. Ser. B
%v 7
%d 1986
%p 523
%M 88i:58039

%A G.Y. Jiang
%T The conservation law for $2$-harmonic maps between Riemannian
manifolds
%J Acta Math. Sinica
%V 30
%D 1987
%P 220-225
%M 88k:58028
%O (Chinese)

%A G.Y. Jiang
%T Some nonexistence theorems on $2$-harmonic and isometric immersions
in Euclidean space
%J Chinese Ann. Math. Ser. A
%V 8
%D 1987
%P 377-383
%O (Chinese)
%t English summary
%j Chinese Ann. Math. Ser. B
%v 8
%d 1987
%p 389
%M 89a:53071

%A G.Y. Jiang
%T Identity maps and harmonic maps
%O (Chinese)
%J Chinese Ann. Math. Ser. A
%V 17
%D 1996
%P 285--294

%A Z. Jin
%T Liouville theorem for harmonic maps
%J Invent. Math.
%K incomplete: no vol; no date; no pages

%A Z. Jin
%A J.L. Kazdan
%T On the rank of harmonic maps
%J Math. Z.
%V 207
%D 1991
%P 535-537

%A G.D. Johnson
%T An intrinsic characterization of a class of minimal surfaces in
constant curvature manifolds
%J Pacific J. Math.
%V 113
%D 1991
%P 1041-1044

%A P.W. Jones
%T A complete bounded complex submanifold of ${\bf C}^3$
%J Proc. Amer. Math. Soc.
%V 76
%D 1979
%P 305-306

%A L. Jorge
%A W.H. Meeks
%T The topology of complete minimal surfaces of finite total Gaussian
curvature
%J Topology
%V 22
%D 1983
%P 203-221

%A L. Jorge
%A F. Mercuri
%T Minimal immersions into space forms with two principal curvatures
%J Math. Z.
%V 187
%D 1984
%P 325-333

%A L. Jorge
%A F. Xavier
%T A complete minimal surface in ${\bf R}^3$ between two parallel
planes
%J Ann. of Math.
%V 12
%D 1980
%P 204-206

%A L. Jorge
%A F. Xavier
%T An inequality between the exterior diameter and the mean curvature
of bounded immersion
%J Math. Z.
%V 178
%D 1981
%P 77-82

%A J. Jost
%T Generalized harmonic maps between metric spaces
%K incomplete: no details

%A J. Jost
%T Strings with boundary: A quantization of Plateau's problem
%K incomplete: no details

%A J. Jost
%T Eine geometrische Bemerkung zur S\"atzen \"uber harmonische
Abbildungen, die ein Dirichletproblem l\"osen
%J Manuscripta Math.
%V 32
%D 1980
%P 51-57

%A J. Jost
%T Eindeutigkeit harmonischer Abbildungen zwischen Riemannschen
Fl\"achen
%S Bonner Math. Schriften
%V 129
%I Univ. Bonn
%C Bonn
%D 1981

%A J. Jost
%T Ein Existenzbeweis f\"ur harmonische Abbildungen, die ein
Dirichletproblem l\"osen, mittels der Methode des W\"armeflusses
%J Manuscripta Math.
%V 34
%D 1981
%P 17-25

%A J. Jost
%T Univalency of harmonic mappings between surfaces
%J J. Reine Angew. Math.
%V 324
%D 1981
%P 141-153

%A J. Jost
%T A maximum principle for harmonic mappings which solve a Dirichlet
problem
%J Manuscripta Math.
%V 38
%D 1982
%P 129-130

%A J. Jost
%T Existence proofs for harmonic mappings with the help of a maximum
principle
%J Math. Z.
%V 184
%D 1983
%P 489-496

%A J. Jost
%T Harmonic mappings between Riemannian manifolds
%I A.N.U. Press
%C Canberra
%B Proc. Centre Math. Analysis
%D 1983

%A J. Jost
%T The Dirichlet problem for harmonic maps from a surface with
boundary onto a $2$-sphere with nonconstant boundary values
%J J. Differential Geom.
%V 19
%D 1984
%P 393-401

%A J. Jost
%T Global Variationsmethoden in der Theorie der harmonischen und
konformen Abbildungen in zwei Dimensionen nebst Anwendungen auf
Minimalfl\"achers
%R Bonn Habitat. Thesis
%D 1984

%A J. Jost
%T Harmonic maps between surfaces
%S Lecture Notes in Math.
%V 1062
%D 1984
%I Springer
%C Berlin, Heidelberg, New York

%A J. Jost
%T Conformal mappings and the Plateau--Douglas problem in Riemannian
manifolds
%J J. Reine Angew. Math.
%V 359
%D 1985
%P 37-54

%A J. Jost
%T Lectures on harmonic maps
%S Lecture Notes in Math.
%V 1161
%D 1985
%I Springer
%C Berlin, Heidelberg, New York
%B Harmonic Mappings and Minimal Immersions, Montecatini 1984
%E E. Giusti
%P 118-192

%A J. Jost
%T A note on harmonic maps between surfaces
%J Ann. Inst. H. Poincar\'e. Anal. Non Lin\'eaire
%V 2
%D 1985
%P 397-405

%A J. Jost
%T Existence results for embedded minimal surfaces of controlled
topological type, I
%J Ann. Scuola Norm. Sup. Pisa Cl. Sci.
%V 13
%D 1986
%P 15-50

%A J. Jost
%T Existence results for embedded minimal surfaces of controlled
topological type, II
%J Ann. Scuola Norm. Sup. Pisa Cl. Sci.
%V 13
%D 1986
%P 401-426

%A J. Jost
%T On the existence of harmonic maps from a surface into the real
projective plane
%J Compositio Math.
%V 59
%D 1986
%P 15-19

%A J. Jost
%T On the regularity of minimal surfaces with free boundaries in
Riemannian manifolds
%J Manuscripta Math.
%V 56
%D 1986
%P 279-291

%A J. Jost
%T Two-dimensional geometric variational problems
%B Proc. Internat. Congress of Math. (Berkeley, Calif. 1986)
%I Amer. Math. Soc.
%C Providence RI
%D 1986
%P 1180-1189
%M 89g:58045

%A J. Jost
%T Continuity of minimal surfaces with piecewise smooth free
boundaries
%J Math. Ann.
%V 276
%D 1987
%P 599-614

%A J. Jost
%T Existence results for embedded minimal surfaces of controlled
topological type, III
%J Ann. Scuola Norm. Sup. Pisa Cl. Sci.
%V 14
%D 1987
%P 165-167

%A J. Jost
%T On the existence of embedded minimal surfaces of higher genus with
free boundaries in Riemannian manifolds
%B Variational methods for free surface interfaces
%E P. Concus
%E R. Finn
%I Springer
%C Berlin, Heidelberg, New York
%D 1987
%P 65-75

%A J. Jost
%T Embedded minimal disks with a free boundary on a polyhedron in
${\bf R}^3$
%J Math. Z.
%V 199
%D 1988
%P 311-320

%A J. Jost
%T Das Existenzproblem f\"ur Minimalfl\"achen
%J J. Deutsch. Math. Verein.
%V 91
%D 1988
%P 1-32

%A J. Jost
%T The geometric calculus of variations: A short survey and a list of
open problems
%J Exposition. Math.
%V 6
%D 1988
%P 111-143

%A J. Jost
%T Harmonic maps -- Analytic theory and geometric significance
%B Partial differential equations and the calculus of variations
%E S. Hildebrandt
%E R. Leis
%S Lecture Notes in Math.
%V 1357
%D 1988
%P 264-296
%K incomplete: no publisher

%A J. Jost
%T Nonlinear methods in Riemannian and K\"ahlerian geometry
%S DMV Sem.
%V 10
%D 1988
%I Birkh\"auser
%K incomplete: no city

%A J. Jost
%T Embedded minimal surfaces in manifolds diffeomorphic to the
three-dimensional ball or sphere
%J J. Differential Geom.
%V 30
%D 1989
%P 555-577

%A J. Jost
%T A nonparametric proof of the theorem of Lusternik and Schnirelmann
%J Arch. Math. (Basel)
%V 53
%D 1989
%P 497-505
%O (Correction in Arch. Math. 56 (1991) 624)

%A J. Jost
%T Harmonic maps and curvature computations in Teichm\"uller theory
%J Ann. Acad. Sci. Fenn. Ser. A I Math.
%V 16
%D 1991
%P 13-46

%A J. Jost
%T Two-dimensional geometric variational problems
%I Wiley
%D 1991
%K incomplete: no city

%A J. Jost
%T Minimal Surfaces and Teichm{\"u}ller Theory
%D 1993
%S Vorlesungsreihe SFB 256
%V 1993:31
%I Universit{\"a}t Bonn
%C Bonn

%A J. Jost
%T Unstable solutions of two dimensional geometric variational
problems
%B Differential Geometry
%E R.E. Greene
%E S.T. Yau
%S Proc. Sympos. Pure Math.
%V 54
%I Amer. Math. Soc.
%C Providence RI
%D 1993
%P 205-244

%A J. Jost
%T Equilibrium maps between metric spaces
%J Calc. Var. Partial Differential Equations
%V 2
%D 1994
%P 173-204

%A J. Jost
%T Convex functionals and generalized harmonic maps into spaces of non
positive curvature
%J Comment. Math. Helv.
%V 70
%D 1995
%P 659-673

%A J. Jost
%T Orientable and nonorientable minimal surfaces
%B World Congress of Nonlinear Analysts '92, Vol. I-IV (Tampa, FL,
1992)
%P 819-826
%I de Gruyter
%C Berlin
%D 1996

%A J. Jost
%T Generalized Dirichlet forms and harmonic maps
%J Calc. Var. Partial Differential Equations
%V 5
%D 1997
%P 1--19

%A J. Jost
%A H. Karcher
%T Geometrische Methoden zur Gewinnung von a priori-Schranken f\"ur
harmonische Abbildungen
%J Manuscripta Math.
%V 40
%D 1982
%P 27-77

%A J. Jost
%A H. Karcher
%T Almost linear functions and a priori estimates for harmonic maps
%P 148-155
%B Global Riemannian Geometry
%E T.J. Willmore
%E N.J. Hitchin
%S Ellis Horwood Ser. Math. Appl.
%D 1984
%I E. Horwood
%C Chichester

%A J. Jost
%A X.Q. Li-Jost
%A X.W. Peng
%T Correction to "Bifurcation of minimal surfaces in Riemannian
manifolds"
%J Trans. Amer. Math. Soc.
%O (to appear)
%K incomplete: no vol; no date; no pages

%A J. Jost
%A X.Q. Li-Jost
%A X.W. Peng
%T Bifurcation of minimal surfaces in Riemannian manifolds
%J Trans. Amer. Math. Soc.
%V 347
%D 1995
%P 51-62

%A J. Jost
%A M. Meier
%T Boundary regularity for minima of certain quadratic functionals
%J Math. Ann.
%V 262
%D 1983
%P 549-561

%A J. Jost
%A X.W. Peng
%T The geometry of moduli spaces of stable vector bundles over Riemann
surfaces
%R SFB237 Bochum

%A J. Jost
%A X.W. Peng
%T Group actions, gauge transformations and the calculus of variations
%R SFB237 Bochum

%A J. Jost
%A R. Schoen
%T On the existence of harmonic diffeomorphisms between surfaces
%J Invent. Math.
%V 66
%D 1982
%P 353-359

%A J. Jost
%A M. Struwe
%T Morse--Conley theory for minimal surfaces of varying topological
type
%J Invent. Math.
%V 102
%D 1990
%P 465-499

%A J. Jost
%A C.J. Xu
%T Subelliptic harmonic maps
%J Trans. Amer. Math. Soc.
%O (to appear)
%K incomplete: no vol; no date; no pages

%A J. Jost
%A S.T. Yau
%T Harmonic mappings and K\"ahler manifolds
%J Math. Ann.
%V 262
%D 1983
%P 145-166

%A J. Jost
%A S.T. Yau
%T A strong rigidity theorem for a certain class of compact complex
analytic surfaces
%J Math. Ann.
%V 271
%D 1985
%P 143-152

%A J. Jost
%A S.T. Yau
%T The strong rigidity of locally symmetric complex manifolds of rank
one and finite volume
%J Math. Ann.
%V 275
%D 1986
%P 291-304

%A J. Jost
%A S.T. Yau
%T On the rigidity of certain discrete groups and algebraic varieties
%J Math. Ann.
%V 278
%D 1987
%P 481-496

%A J. Jost
%A S.T. Yau
%T Harmonic maps and group representations
%B Differential Geometry
%S Pitman Monographs Surveys Pure Appl. Math.
%V 52
%I Longman Sci.
%C Harlow
%D 1991
%P 241-260

%A J. Jost
%A S.T. Yau
%T Harmonic maps and K\"ahler geometry
%B Prospects in complex geometry. Katata Symp. (1989)
%S Lecture Notes in Math.
%I Springer
%C Berlin, Heidelberg, New York
%V 1468
%D 1991
%P 340-370

%A J. Jost
%A S.T. Yau
%T Applications of quasilinear PDE to algebraic geometry and
arithmetic lattices
%B Algebraic geometry and related topics (Inchon, 1992)
%S Conf. Proc. Lecture Notes Algebraic Geom.
%V 1
%I Internat. Press
%C Cambridge, MA
%D 1993
%P 169-193

%A J. Jost
%A S.T. Yau
%T Harmonic mappings and algebraic varieties over function fields
%J Amer. J. Math.
%V 115
%D 1993
%P 1197-1227

%A J. Jost
%A S.T. Yau
%T Harmonic maps and superrigidity
%P 245-280
%B Differential Geometry
%E R.E. Greene
%E S.T. Yau
%S Proc. Sympos. Pure Math.
%V 54
%I Amer. Math. Soc.
%C Providence RI
%D 1993

%A J. Jost
%A S.T. Yau
%T A nonlinear elliptic system for maps from Hermitian to Riemannian
manifolds and rigidity theorems in Hermitian geometry
%J Acta Math.
%V 170
%D 1993
%P 221-254

%A J. Jost
%A S.T. Yau
%T A nonlinear elliptic system for maps from Hermitian to Riemannian
manifolds and rigidity theorems in Hermitian geometry (correction)
%J Acta Math.
%V 173
%D 1994
%P 307

%A J. Jost
%A K. Zuo
%T Harmonic maps into Tits buildings and factorization of non rigid
arithmetic representations of $\Pi_1$ of algebraic varieties
%K incomplete: no details

%A J. Jost
%A K. Zuo
%T Harmonic maps of infinite energy and rigidity results for
archimedean and nonarchimedean representations of fundamental groups
of quasiprojective varieties
%R preprint

%A J. Jost
%A K. Zuo
%T Harmonic maps of infinite energy and rigidity results for
quasiprojective varieties
%J Math. Res. Lett.
%V 1
%D 1994
%P 631-638

%A J. Jost
%A K. Zuo
%T Harmonic maps and $Sl(r,{\bf C})$-representations of fundamental
groups of quasiprojective manifolds
%J J. Algebraic Geom.
%V 5
%D 1996
%P 77-106

%A S.H. Jun
%T Curvature estimates for minimal surfaces
%J Proc. Amer. Math. Soc.
%V 114
%D 1992
%P 527-533

%A W. J{\"a}ger
%T Behaviour of minimal surfaces with free boundaries
%J Comm. Pure Appl. Math.
%V 23
%D 1970
%P 803-818

%A W. J{\"a}ger
%A H. Kaul
%T Uniqueness and stability of harmonic maps, and their Jacobi fields
%J Manuscripta Math.
%V 28
%D 1979
%P 269-291

%A W. J{\"a}ger
%A H. Kaul
%T Uniqueness of harmonic mappings and of solutions of elliptic
equations on Riemannian manifolds
%J Math. Ann.
%V 240
%D 1979
%P 231-250

%A W. J{\"a}ger
%A H. Kaul
%T Rotationally symmetric harmonic maps from a ball into a sphere and
the regularity problem for weak solutions of elliptic systems
%J J. Reine Angew. Math.
%V 343
%D 1983
%P 146-161

%A K. J{\"o}rgens
%T Harmonische Abbildungen und die Differentialgleichung $rt-s^2 = 1$
%J Math. Ann.
%V 129
%D 1955
%P 330-344

%A K.Duggal
%A S.Ianus
%A A.M.Pastore
%T Harmonic maps on $f$-manifold with semi-Riemannian metrics
%B Proceedings of the Conference on Geometry and Topology, Sept.26-29,
1993, Cluj-Napoca Univ., Romania
%D 1994
%P 47-55
%K incomplete: no publisher

%A M. Kalka
%T Deformation of submanifolds of strongly negatively curved manifolds
%J Math. Ann.
%V 251
%D 1980
%P 243-248

%A M. Kalka
%T Harmonic maps in K\"ahler geometry and deformation theory
%P 75-86
%B Harmonic Maps
%E R.J. Knill
%E M. Kalka
%E H.C.J. Sealey
%S Lecture Notes in Math.
%V 949
%D 1982
%I Springer
%C Berlin, Heidelberg, New York

%A F.W. Kamber
%A E.A. Ruh
%A P. Tondeur
%T Comparing Riemannian foliations with transversally symmetric
foliations
%R Preprint

%A F.W. Kamber
%A E.A. Ruh
%A P. Tondeur
%T Almost transversally symmetric foliations
%P 184-189
%B Differential Geometry, Pe\~niscola 1985
%E A.M. Naveira
%E A. Ferr{\'a}ndez
%E F. Mascar{\'o}
%S Lecture Notes in Math.
%V 1209
%D 1986
%I Springer
%C Berlin, Heidelberg, New York

%A F.W. Kamber
%A P. Tondeur
%T The second variation formula for harmonic foliations
%K incomplete: no details

%A F.W. Kamber
%A P. Tondeur
%T Feuilletages harmoniques
%J C. R. Acad. Sci. Paris
%V 291
%D 1980
%P 409-411

%A F.W. Kamber
%A P. Tondeur
%T Dualit\'e de Poincar\'e pour les feuilletages harmoniques
%J C. R. Acad. Sci. Paris
%V 294
%D 1982
%P 357-359

%A F.W. Kamber
%A P. Tondeur
%T Harmonic foliations
%P 87-121
%B Harmonic Maps
%E R.J. Knill
%E M. Kalka
%E H.C.J. Sealey
%S Lecture Notes in Math.
%V 949
%D 1982
%I Springer
%C Berlin, Heidelberg, New York

%A F.W. Kamber
%A P. Tondeur
%T Infinitesimal automorphisms and second variation of the energy for
harmonic foliations
%J T\^ohoku Math. J.
%V 34
%D 1982
%P 525-538

%A F.W. Kamber
%A P. Tondeur
%T Duality for Riemannian foliations
%S Proc. Sympos. Pure Math.
%B Singularities
%E P. Orlik
%I Amer. Math. Soc.
%C Providence, R.I.
%V 40
%D 1983
%P 609-618

%A F.W. Kamber
%A P. Tondeur
%T Foliations and metrics
%B Proc. of the 1981-82 year in differential geometry, University of
Maryland
%I Birkh\"auser
%S Progr. Math.
%V 32
%D 1983
%P 103-152
%K incomplete: no city

%A F.W. Kamber
%A P. Tondeur
%T The index of harmonic foliations on spheres
%J Trans. Amer. Math. Soc.
%V 275
%D 1983
%P 257-263

%A F.W. Kamber
%A P. Tondeur
%T Curvature properties of harmonic foliations
%J Illinois J. Math.
%V 28
%D 1984
%P 458-471

%A F.W. Kamber
%A P. Tondeur
%T Duality theorems for foliations
%J Ast{\'e}risque
%V 116
%D 1984
%P 108-116

%A F.W. Kamber
%A P. Tondeur
%T The Bernstein problem for foliations
%B Global differential geometry and global analysis 1984
%E D. Ferus
%E R.B. Gardner
%E S. Helgason
%E U. Simon
%S Lecture Notes in Math.
%V 1156
%D 1985
%C Berlin, Heidelberg, New York
%I Springer
%P 216-218

%A F.W. Kamber
%A P. Tondeur
%A G. Toth
%T Transversal Jacobi fields for harmonic foliations
%J Michigan Math. J.
%V 34
%D 1987
%P 261-266

%A T.H. Kang
%A J.S. Pak
%T On the spectal geometry for the Jacobi operators of harmonic maps
into a quaternionic projective space
%J Geom. Dedicata
%V 60
%D 1996
%P 153-161

%A N. Kapouleas
%T Constant mean curvature surfaces in Euclidean three-space
%J Bull. Amer. Math. Soc.
%V 17
%D 1987
%P 318-320

%A N. Kapouleas
%T Complete constant mean curvature surfaces in Euclidean three-space
%J Ann. of Math.
%V 131
%D 1990
%P 239-330

%A N. Kapouleas
%T Compact constant mean curvature surfaces in Euclidean three-space
%J J. Differential Geom.
%V 33
%D 1991
%P 683-715

%A N. Kapouleas
%T Constant mean curvature surfaces constructed by fusing Wente tori
%J Invent. Math.
%V 119
%D 1995
%P 443-518

%A H. Karcher
%T Families of triply-periodic surfaces of constant mean curvature
%K incomplete: no details

%A H. Karcher
%T New examples of periodic minimal surfaces
%K incomplete: no details

%A H. Karcher
%T Embedded minimal surfaces derived from Scherk's examples
%J Manuscripta Math.
%V 62
%D 1988
%P 83-114

%A H. Karcher
%T Construction of minimal surfaces
%D 1989
%R Vorles. 12 Bonn

%A H. Karcher
%T The triply-periodic minimal surfaces of Alan Schoen and their
constant mean curvature companions
%J Manuscripta Math.
%V 64
%D 1989
%P 291-357

%A H. Karcher
%A U. Pinkall
%A I. Sterling
%T New minimal surfaces in $S^3$
%J J. Differential Geom.
%V 28
%D 1988
%P 169-185

%A H. Karcher
%A J.C. Wood
%T Non-existence results and growth properties for harmonic maps and
forms
%J J. Reine Angew. Math.
%V 353
%D 1984
%P 165-180

%A L. Karp
%T On Stokes' theorem for noncompact manifolds
%J Proc. Amer. Math. Soc.
%V 82
%D 1981
%P 487-490

%A L. Karp
%T Subharmonic functions, harmonic mappings, and isometric immersions
%P 133-142
%B Seminar on Differential Geometry
%E S.T. Yau
%S Ann. of Math. Stud.
%V 102
%D 1982
%I Princeton Univ. Press
%C Princeton

%A L. Karp
%T Subharmonic functions on real and complex manifolds
%J Math. Z.
%V 179
%D 1982
%P 535-554

%A L. Karp
%T The growth of harmonic functions and mappings
%D 1983
%B Diff. Geo. Proc. Special Year 1981-2. Maryland
%S Progr. Math.
%V 32
%I Birkh\"auser
%C Boston
%P 153-161

%A L. Karp
%T Differential inequalities on complete Riemannian manifolds and
applications
%J Math. Ann.
%V 272
%D 1985
%P 449-459

%A A. Kasue
%T Measured Hausdorff convergence of Riemannian manifolds
%R preprint

%A A. Kasue
%T On Riemannian manifolds admitting certain convex functions
%J Osaka J. Math.
%V 18
%D 1981
%P 577-582

%A A. Kasue
%T Estimates for solutions of Poisson equation and their applications
to submanifolds
%B Differential geometry of submanifolds
%E K. Kenmotsu
%S Lecture Notes in Math.
%I Springer
%C Berlin, Heidelberg, New York
%V 1090
%D 1984
%P 1-14

%A A. Kasue
%T Gap theorems for minimal submanifolds of Euclidean space
%J J. Math. Soc. Japan
%V 38
%D 1986
%P 473-492

%A A. Kasue
%T A compactification of a manifold with asymptotically nonnegative
curvature
%J Ann. Sci. \'Ecole Norm. Sup.
%V 21
%D 1988
%P 593-622

%A A. Kasue
%T Harmonic functions with growth conditions on a manifold with
asymptotically nonnegative curvature I
%D 1988
%V 1339
%B Geometry and analysis on manifolds
%E T. Sunada
%S Lecture Notes in Math.
%I Springer
%C Berlin, Heidelberg, New York
%P 158-181

%A A. Kasue
%T Harmonic functions with growth conditions on a manifold with
asymptotically nonnegative curvature II
%J Adv. Stud. Pure Math.
%D 1990
%V 18-I
%P 283-301

%A A. Kasue
%T Harmonic functions of polynomial growth on complete manifold
%P 281-290
%B Differential geometry
%E R.E. Greene
%E S.T. Yau
%S Proc. Sympos. Pure Math
%I Amer. Math. Soc.
%C Providence R.I.
%V 54:1
%D 1993

%A A. Kasue
%A T. Washio
%T Growth of equivariant harmonic maps and harmonic morphisms
%J Osaka J. Math.
%V 27
%D 1990
%P 899-928

%A A. Kasue
%A T. Washio
%T Errata to Growth of equivariant harmonic maps and harmonic
morphisms
%J Osaka J. Math.
%V 29
%D 1992
%P 419-420

%A Y. Katsurada
%T Generalized Minkowski formulas for closed hypersurfaces in Riemann
space
%J Ann. Mat. Pura Appl.
%V 57
%D 1962
%P 283-293

%A H. Kaul
%T Ein Einschlossungssatz f\"ur $H$-Fl\"achen in Riemannschen
Mannigfaltigkeiten
%J Manuscripta Math.
%V 5
%D 1971
%P 103-112

%A H. Kaul
%T On minimal surfaces in a Riemannian manifold
%J Math. J. Okayama Univ.
%V 32
%D 1974
%P 19-38

%A H. Kaul
%T Der Dirichletproblem f\"ur elliptische Differentialoperatoren mit
Variationsstruktur auf Riemannschen Mannigfaltigkeiten
%J Bonn. Math. Schriften
%V 94
%D 1977
%K incomplete: no pages

%A S. Kawai
%T On the instability of a minimal surface in a $4$-manifold whose
curvature lies in the interval $(1/4,1]$
%J Publ. Res. Inst. Math. Sci.
%V 18
%D 1982
%P 1067-1075

%A S. Kawai
%T A theorem of Bernstein type for minimal surfaces in ${\bf R}^4$
%J T\^ohoku Math. J.
%V 36
%D 1984
%P 377-384

%A S. Kawai
%A N. Nakauchi
%A H. Takeuchi
%T A remark on the existence of $n$-harmonic spheres
%K incomplete: no details

%A B. Kawohl
%T From $p$-Laplace to mean curvature operator and related questions
%B Progress in Partial Differential Equations: the Metz surveys
%S Pitman Res. Notes Math. Ser.
%V 249
%D 1991
%I Longman
%C Harlow
%P 40-56

%A J.L. Kazdan
%T Some applications of partial differential equations to problems in
geometry
%B Surveys in Geometry
%S University of Tokyo Lecture Notes
%D 1983
%K incomplete: no publisher

%A J.L. Kazdan
%T Unique continuation in geometry
%J Comm. Pure Appl. Math.
%V 41
%D 1988
%P 667-681

%A G. Keller
%A R. Silvotti
%T Quantum measure and Weyl anomaly of two-dimensional bosonic
nonlinear $\sigma$-models
%J Ann. Physics
%V 183
%D 1988
%P 269-308

%A J.B. Keller
%A J. Rubenstein
%A P. Sternberg
%T Reaction-diffusion processes and evolution to harmonic maps
%J SIAM J. Appl. Math.
%V 49
%D 1989
%P 1722-1733

%A J. Keller
%A J. Rubenstein
%A P. Sternberg
%T Reaction-diffusion processes and evolution of harmonic maps
%K incomplete: no details

%A E. Kelly
%T Cohomology of compact minimal submanifolds
%J Michigan Math. J.
%V 19
%D 1973
%P 133-135

%A W.S. Kendall
%T Brownian motion, negative curvature, and harmonic maps
%B Stochastic Integrals
%E D. Williams
%S Lecture Notes in Math.
%V 851
%D 1981
%P 479-491
%I Springer
%C Berlin, Heidelberg, New York

%A W.S. Kendall
%T Brownian motion and a generalized little Picard theorem
%J Trans. Amer. Math. Soc.
%V 275
%D 1983
%P 751-760

%A W.S. Kendall
%T Nonnegative Ricci curvature and the Brownian coupling property
%J Stochastics
%V 19
%D 1986
%P 111-129

%A W.S. Kendall
%T Stochastic differential geometry, a coupling property, and harmonic
maps
%J J. London Math. Soc.
%V 33
%D 1986
%P 554-566

%A W.S. Kendall
%T Stochastic differential geometry: An introduction
%J Acta Appl. Math.
%V 9
%D 1987
%P 29-60

%A W.S. Kendall
%T Martingales on manifolds and harmonic maps
%B Geometry of random motion
%E R. Durrett
%E M.A. Pinsky
%S Contemp. Math.
%V 73
%I Amer. Math. Soc.
%C Providence, RI
%D 1988
%P 121-157
%O (See H. Huang and W.S. Kendall for correction)

%A W.S. Kendall
%T Probability, convexity and harmonic maps with small image I:
uniqueness and fine existence
%J Proc. London Math. Soc.
%V 61
%D 1990
%P 371-406

%A W.S. Kendall
%T Convexity and the hemisphere
%J J. London Math. Soc.
%V 43
%D 1991
%P 567-576

%A W.S. Kendall
%T Brownian motion and partial differential equations: from the heat
equation to harmonic maps
%B Proc. ISI 49th session
%C Firenze
%D 1993
%P 85-101
%K incomplete: no publisher

%A W.S. Kendall
%T Probability, convexity and harmonic maps II: smoothness via
probabilistic gradient inequalities
%J J. Funct. Anal.
%V 126
%D 1994
%P 228-257

%A K. Kenmotsu
%T The classification of minimal surfaces with constant Gaussian
curvature in a space form
%K incomplete: no details

%A K. Kenmotsu
%T On a paramatrization of minimal immersions of ${\bf R}^2$ into
$S^5$
%J T\^ohoku Math. J.
%V 27
%D 1975
%P 83-90

%A K. Kenmotsu
%T On minimal immersions of ${\bf R}^2$ into $S^n$
%J J. Math. Soc. Japan
%V 28
%D 1976
%P 182-191

%A K. Kenmotsu
%T Weierstrass formula for surfaces of prescribed mean curvature
%J Math. Ann.
%V 245
%D 1979
%P 89-99

%A K. Kenmotsu
%T Surfaces of revolution with prescribed mean curvature
%J T\^ohoku Math. J.
%V 32
%D 1980
%P 147-153

%A K. Kenmotsu
%T Minimal surfaces with constant curvature in $4$-dimensional space
forms
%J Proc. Amer. Math. Soc.
%V 89
%D 1983
%P 133-138

%A K. Kenmotsu
%T Gauss maps of surfaces with constant mean curvature
%B Differential Geometry of Submanifolds
%E K. Kenmotsu
%S Lecture Notes in Math.
%V 1090
%D 1984
%P 129-132
%I Springer
%C Berlin, Heidelberg, New York

%A K. Kenmotsu
%T On minimal immersions of ${\bf R}^2$ into $P^n({\bf C})$
%J J. Math. Soc. Japan
%V 37
%D 1985
%P 665-682

%A K. Kenmotsu
%T The mean curvature vector of surfaces in ${\bf R}^4$
%J Bull. London Math. Soc.
%V 19
%D 1987
%P 458-462

%A K. Kenmotsu
%T Minimal surfaces of constant curvature in complex projective spaces
%B Geo. and its Appl.
%I World Sci.
%D 1993
%P 85-92
%K incomplete: no city

%A K. Kenmotsu
%T An intrinsic characterization of H-deformable surfaces
%J J. London Math. Soc.
%V 49
%D 1994
%P 555-568

%A P. Kersten
%A R. Martini
%T The harmonic map and Killing fields for self-dual $SU(3)$
Yang--Mills equations
%J J. Phys. A
%V 17
%D 1984
%P L227-230

%A N. Kikuchi
%T On the nonlinear parabolic equation of Eells--Sampson and a
harmonic mapping with boundary condition
%J Keio Math. Sem. Report
%V 6
%D 1981
%P 33-40

%A T.P. Killingback
%T Nonlinear $\sigma$-models on compact Riemann surfaces
%J Analysis
%V 5
%D 1985
%P 251-274

%A T.P. Killingback
%T Nonlinear $\sigma$-models on compact Riemann surfaces
%J Comm. Math. Phys.
%V 100
%D 1985
%P 481-494

%A Y.H. Kim
%A J,W. Yim
%T Harmonic maps into open manifolds with nonnegative curvature
%J Comm. Korean Math. Soc.
%V 11
%D 1996
%P 789--796

%A F. Kirwan
%T On spaces of maps from Riemann surfaces to Grassmannians and
applications to the cohomology of moduli of vector bundles
%J Ark. Mat.
%V 24
%D 1986
%P 221-275

%A T. Kiss-T{\'o}th
%T Exact solutions of nonlinear $SU(N)$ principal $\sigma$-models
%J Internat. J. Modern Phys. A
%V 3
%D 1988
%P 665-702

%A W. Klingenberg
%T Lectures on closed geodesics
%D 1978
%S Grundlehren Math. Wiss.
%C Berlin, Heidelberg, New York
%I Springer
%V 230

%A T. Klotz
%T Surfaces harmonically immersed in $E^3$
%J Pacific J. Math.
%V 21
%D 1967
%P 79-87

%A T. Klotz
%A R. Osserman
%T Complete surfaces in $E^3$ with constant mean curvature
%P 313-318
%J Comment. Math. Helv.
%V 41
%D 1966/67

%A T. Klotz
%A L. Sario
%T Gauss mapping of arbitrary minimal surfaces
%J J. Analyse Math.
%V 17
%D 1966
%P 209-217

%A H. Kneser
%T Die kleinste Bedeckungszahl innerhalb einer Klasse von
Fl\"achenabbildungen
%J Math. Ann.
%V 103
%D 1930
%P 347-358

%A R.J. Knill
%A W.R. Stoeger
%A A.P. Whitman
%T The harmonic mapping character of Rosen's bi-metric theory of
gravity and the geometry of its harmonic mapping space
%J J. Math. Phys.
%V 26
%D 1985
%P 2032-2038

%A R.J. Knill
%A W.R. Stoeger
%A A.P. Whitman
%T The decomposition and superposition of rank-one gravitational
potential tensors
%B Nonlinear problems in geometry
%E D. DeTurck
%S Contemp. Math.
%V 51
%I Amer. Math. Soc.
%C Providence, RI
%D 1986
%P 81-91

%A R.J. Knill
%A W.R. Stoeger
%A A.P. Whitman
%T Some harmonic maps on pseudo-Riemannian manifolds
%J Internat. J. Theoret. Phys.
%V 25
%D 1986
%P 1139-1153

%A H. Kn{\"o}rrer
%T Geodesics on the ellipsoid
%J Invent. Math.
%V 59
%D 1980
%P 119-143

%A H. Kn{\"o}rrer
%T Geodesics on quadrics and a mechanical problem of C. Neumann
%J J. Reine Angew. Math.
%V 334
%D 1982
%P 69-78

%A H. Kn{\"o}rrer
%T Integrable Hamiltonsche Systeme und algebraische Geometrie
%J J. Deutsch. Math. Verein.
%V 88
%D 1986
%P 82-103

%A P.Z. Kobak
%T Quaternionic geometry and harmonic maps
%R Oxford D. Phil. thesis
%D 1993

%A P.Z. Kobak
%T Birational correspondences between twistor spaces
%J Bull. London Math. Soc.
%V 26
%D 1994
%P 186-190

%A P.Z. Kobak
%T Twistors, nilpotent orbits and harmonic maps
%B Harmonic maps and integrable systems
%E A.P. Fordy
%E J.C. Wood
%S Aspects of Math.
%V 23
%I Vieweg
%C Braunschweig, Wiesbaden
%D 1994
%P 295-319

%A P.Z. Kobak
%A B. Loo
%T Moduli of quaternionic superminimal immersions of $2$-spheres into
quaternionic projective spaces
%R Preprint
%D 1996

%A P.Z. Kobak
%A A. Swann
%T Quaternionic geometry of the nilpotent variety
%J Math. Ann.
%V 297
%D 1993
%P 747-764

%A S. Kobayashi
%T Canonical forms on frame bundles of higher order contact
%B Differential Geometry
%E C.B. Allendoefer
%S Proc. Sympos. Pure Math.
%V 3
%I Amer. Math. Soc.
%C Providence RI
%D 1961
%P 186-193

%A S. Kobayashi
%T Hyperbolic manifolds and holomorphic mappings
%I Dekker
%C New York
%D 1970

%A S. Kobayashi
%T Intrinsic distances, measures and geometric function theory
%J Bull. Amer. Math. Soc.
%V 82
%D 1976
%P 357-416

%A S. Kobayashi
%T Complex manifolds with nonpositive holomorphic sectional curvature
and hyperbolicity
%J T\^ohoku Math. J.
%V 30
%D 1978
%P 487-489

%A S. Kobayashi
%A H.H. Wu
%T On holomorphic sections of certain Hermitian vector bundles
%J Math. Ann.
%V 189
%D 1970
%P 1-4

%A S. Kobayashi
%A K. Yano
%T Prolongations of tensor fields and connections to tangent bundles
I: general theory
%J J. Math. Soc. Japan
%V 18
%D 1966
%P 195-210

%A S.E. Koh
%T A Liouville type theorem for harmonic maps
%K incomplete: no details

%A S.E. Koh
%T Another nonexistence theorem for stable harmonic maps
%J Hak-sul Chi
%V 35
%D 1991
%P 19-25

%A S.E. Koh
%T The stability of complete noncompact surfaces with constant mean
curvature
%J Math. J. Toyama Univ.
%V 16
%D 1993
%P 15-17

%A J.J. Kohn
%A H. Rossi
%T On the extension of holomorphic functions from the boundary of a
complex manifold
%J Ann. of Math.
%V 81
%D 1965
%P 451-472

%A M. Koiso
%T Stability of surfaces with constant mean curvature in ${\bf R}^3$
%K incomplete: no details

%A M. Koiso
%T The uniqueness for minimal surfaces in $S^3$
%J Manuscripta Math.
%D 1986
%P 193-207
%K incomplete: no vol

%A M. Koiso
%T A uniqueness result for minimal surfaces in $S^3$
%B Progress in Differential Geometry
%S Adv. Stud. Pure Math.
%V 22
%I Kinokuniya
%C Tokyo
%D 1993
%P 117-122

%A N. Koiso
%T Variation of harmonic mappings caused by a deformation of
Riemannian metrics
%J Hokkaido Math. J.
%V 8
%D 1979
%P 199-213

%A N. Koiso
%T On the space of minimal surfaces with boundaries
%J Osaka J. Math.
%V 20
%D 1983
%P 911-921

%A N. Koiso
%T On the stability of minimal surfaces in ${\bf R}^3$
%J J. Math. Soc. Japan
%V 36
%D 1984
%P 523-541

%A N. Koiso
%T The stability and the Gauss map of minimal surfaces in ${\bf R}^3$
%B Differential Geometry of Submanifolds
%E K. Kenmotsu
%S Lecture Notes in Math.
%V 1090
%D 1984
%P 77-92
%I Springer
%C Berlin, Heidelberg, New York

%A N. Koiso
%T Elasticae in a Riemannian manifold
%J Osaka J. Math.
%V 29
%D 1992
%P 539-543

%A J.J. Konderak
%T Construction of harmonic maps between pseudo-Riemannian spheres and
hyperbolic spaces
%J Proc. Amer. Math. Soc.
%V 109
%D 1990
%P 469-476
%M 90i:58032

%A J.J. Konderak
%T Hurwitz theorem for seminormal algebras
%J Atti Sem. Mat. Fis. Univ. Modena
%V 39
%D 1991
%P 403-411
%M 93b:17083

%A J.J. Konderak
%T On natural first order Lagrangians
%J Bull. London Math. Soc.
%V 23
%D 1991
%P 169-174
%M 92i:58050

%A J.J. Konderak
%T On equivariant harmonic maps between pseudo-Riemannian manifolds
%J Bull. Math. Soc. Sci. Math. R. S. Roumanie (N.S.)
%V 36
%D 1992
%P 143-145

%A J.J. Konderak
%T On harmonic vector fields
%J Publ. Mat.
%V 36
%D 1992
%P 217-228
%M 93f:53025

%A J.J. Konderak
%A L. di~Terlizzi
%T On some construction of harmonic maps between pseudo-Riemannian
manifolds
%V 56
%D 1989
%P 215-222
%S Colloq. Math. Soc. J\'anos Bolyai
%B Differential Geometry and its Applications (Eger, 1989)
%I North Holland
%C Amsterdam
%M 94e:58031

%A N.J. Korevaar
%A R. Kusner
%T The global structure of constant mean curvature surfaces
%J Invent. Math.
%V 114
%D 1993
%P 311-332

%A N.J. Korevaar
%A R. Kusner
%T The structure of constant mean curvature embeddings in Euclidean
three space
%P 291-297
%B Differential geometry
%E R.E. Greene
%E S.T. Yau
%S Proc. Sympos. Pure Math
%I Amer. Math. Soc.
%C Providence R.I.
%V 54 part 1
%D 1993

%A N.J. Korevaar
%A R. Kusner
%A B. Solomon
%T The structure of complete embedded surfaces with constant mean
curvature
%J J. Differential Geom.
%V 30
%D 1989
%P 465-503

%A N.J. Korevaar
%A J. Lewis
%T Convex solutions to certain elliptic equations having constant rank
Hessians
%J Arch. Rational Mech. Anal.
%V 97
%D 1987
%P 19-32

%A N.J. Korevaar
%A R.M. Schoen
%T Sobolev spaces and harmonic maps for metric space targets
%J Comm. Anal. Geom.
%V 1
%D 1993
%P 561-659

%A D.A. Korotkin
%T On some integrable cases in surface theory
%R Berlin preprint

%A J.L. Koszul
%T Lectures on fibre bundles and differential geometry
%S Tata Inst. Fund. Res. Lectures on Math. and Phys.
%V 20
%I Tata Inst. Fund. Res.
%C Bombay
%D 1960

%A J.L. Koszul
%A B. Malgrange
%T Sur certaines structures fibr\'ees complexes
%J Arch. Math. (Basel)
%V 9
%D 1958
%P 102-109

%A M. Kotani
%T Connectedness of the space of minimal $2$-spheres in $S^n(1)$
%J Proc. Amer. Math. Soc.
%V 120
%D 1994
%P 803-810

%A M. Kotani
%T Harmonic $2$-spheres with $r$ pairs of extra eigenfunctions
%J Proc. Amer. Math. Soc.
%V 125
%D 1997
%P 2083--2092

%A T. Koufogiorgos
%T A characterization of a minimal submanifold of ${\bf R}^{n+p}$
%J Ann. Polon. Math.
%V 40
%D 1983
%P 233-237

%A M. Kourouma
%T About the regularity of energy minimizing maps with values in a
metric space of curvature bounded above
%K incomplete: no details

%A M. Kourouma
%T Harmonic section of Riemannian fiber bundles
%K incomplete: no details

%A M. Kovalyov
%T Singularity of harmonic maps on Minkowski space
%B Differential Equations and Applications Vol. I, II
%I Ohio Univ. Press
%C Athens OH
%P 44-48
%D 1989
%M 91d:58051

%A M. Kozlowski
%A U. Simon
%T Minimal immersions of $2$-manifolds into spheres
%J Math. Z.
%V 186
%D 1984
%P 377-382
%M 85m:53073

%A W. Kr{\'o}likowski
%T Fueter regular mappings and harmonicity
%J Ann. Polon. Math.
%V 64
%D 1996
%P 97-114

%A H. Kumura
%T The Dirichlet problem at infinity on Hadamard manifolds
%J Nagoya Math. J.
%V 138
%D 1995
%P 1-18

%A A. Kundu
%T Construction of non-linear $\sigma$-models in two and higher space
dimensions
%K incomplete: no details

%A A. Kundu
%T Gauge equivalence of $\sigma$ models with noncompact Grassmannian
manifolds
%J J. Phys. A
%V 19
%D 1986
%P 1303-1313

%A R. Kusner
%T Conformal geometry and complete minimal surfaces
%J Bull. Amer. Math. Soc.
%V 17
%D 1987
%P 291-295

%A R. Kusner
%A N. Schmitt
%T The spinor representation of minimal surfaces
%K incomplete: no details

%A E.C. Kuwert
%T Embedded solutions for exterior minimal surface problems
%K incomplete: no details

%A E.C. Kuwert
%T Minimizing the energy of maps from a surface into a $2$-sphere with
prescribed degree and boundary values
%J Manuscripta Math.
%V 83
%D 1994
%P 31-38

%A E.C. Kuwert
%T Harmonic maps between flat surfaces with conical singularities
%J Math. Z.
%V 221
%D 1996
%P 421-436

%A A. K{\"u}ster
%T An optimal estimate of the free boundary of a minimal surface
%J J. Reine Angew. Math.
%V 349
%D 1984
%P 55-62

%A M.N. L'vovskii
%T On the theory of harmonic maps with bounded dilatations
%j Soviet Math. Dokl.
%v 19
%d 1978
%p 960-962
%J Dokl. Akad. Nauk SSSR
%V 241
%D 1978
%P 1024-1026

%A F. Labourie
%T Existence d'applications harmoniques tordues \`a valeurs dans les
vari\'et\'es \`a courbure n\'egative
%J Proc. Amer. Math. Soc.
%V 111
%D 1991
%P 877-882

%A A. Lada
%T Global analyticity of solutions of the Cauchy problem for harmonic
maps on two-dimensional Minkowski space
%J Bull. Polish Acad. Sci. Math.
%V 34
%D 1986
%P 669-673
%M 89c:58030

%A O.A. Ladyzhenskaya
%T Triviality of harmonic mappings of finite energy of the Euclidean
space ${\bf R}^m, m\geq 3$ into Riemannian manifolds
%J Algebra i Analiz
%V 1
%D 1989
%P 114-115

%A I. Laine
%T Harmonic morphisms and non-linear potential theory
%J Banach Center Publ.
%V 27
%D 1992
%P 271-275

%A K.Y. Lam
%T Construction of nonsingular bilinear maps
%J Topology
%V 6
%D 1967
%P 423-426

%A K.Y. Lam
%T Some interesting examples of nonsingular bilinear maps
%J Topology
%V 16
%D 1977
%P 185-188

%A K.Y. Lam
%T Topological methods for studying the composition of quadratic forms
%J Can. Math. Soc. Conf. Proc.
%V 4
%D 1984
%P 173-192

%A K.Y. Lam
%T Some new results in compositions of quadratic forms
%J Invent. Math.
%V 79
%D 1985
%P 467-474

%A K.Y. Lam
%A P.Yiu
%T Beyond the impossibility of a 16-square identity
%K incomplete: no details

%A T.Y. Lam
%A T.L. Smith
%T On Yuzvinsky's monomial pairing
%J Quart. J. Math. Oxford
%V 44
%D 1993
%P 215-237

%A D. Lambert
%A P. Tombal
%T Hyperbolic complex numbers and nonlinear sigma models
%J Internat. J. Theoret. Phys.
%V 26
%D 1987
%P 943-950

%A J.M. Landsberg
%T Minimal submanifolds of $E^{2n+1}$ arising from degenerate $SO(3)$
orbits on the Grassmannian
%J Trans. Amer. Math. Soc.
%V 325
%D 1991
%P 101-117

%A J.M. Landsberg
%T Minimal submanifolds defined by first-order systems of PDE
%J J. Differential Geom.
%V 36
%D 1992
%P 369-415

%A U. Lang
%T The existence of complete minimizing hypersurfaces in hyperbolic
manifolds
%J Internat. J. Math.
%V 6
%D 1995
%P 45-58

%A R. Langevin
%T Energies et g\'eom\'etrie int\'egrale
%B Differential Geometry
%E A.M. Naveira
%S Lecture Notes in Math.
%V 1045
%D 1984
%P 95-103
%I Springer
%C Berlin, Heidelberg, New York

%A R. Langevin
%A H. Rosenberg
%T A maximum principle at infinity for minimal surfaces and
applications
%J Duke Math. J.
%V 57
%D 1988
%P 819-828

%A B. Lasell
%A M. Ramachandran
%T Observations on harmonic maps and singular varieties
%J Ann. Sci. \'Ecole Norm. Sup.
%V 29
%D 1996
%P 135-148

%A H.B. Lawson
%T Geometric aspects of the generalized Plateau problem
%R preprint

%A H.B. Lawson
%T Local rigidity theorems for minimal hypersurfaces
%J Ann. of Math.
%V 89
%D 1969
%P 187-197

%A H.B. Lawson
%T Complete minimal surfaces in $S^3$
%J Ann. of Math.
%V 92
%D 1970
%P 335-374

%A H.B. Lawson
%T The global behavior of minimal surfaces in $S^n$
%J Ann. of Math.
%V 92
%D 1970
%P 224-237

%A H.B. Lawson
%T Lectures on minimal submanifolds, Volume I
%S IMPA Mono. de Mat.
%V 14
%D 1970
%i Publish or Perish
%d 1980
%o Second edition
%K incomplete: no details

%A H.B. Lawson
%T Rigidity theorems in rank-1 symmetric spaces
%J J. Differential Geom.
%V 4
%D 1970
%P 349-357

%A H.B. Lawson
%T The unknottedness of minimal embeddings
%J Invent. Math.
%V 11
%D 1970
%P 183-7

%A H.B. Lawson
%T The Riemannian geometry of holomorphic curves
%J Bol. Soc. Brasil. Mat.
%V 2
%D 1971
%P 45-62

%A H.B. Lawson
%T Minimal varieties in real and complex geometry
%I Presses de Univ. Montr\'eal
%D 1973
%K incomplete: no city

%A H.B. Lawson
%T Minimal varieties
%B Differential Geometry
%E S.S. Chern
%E R. Osserman
%S Proc. Sympos. Pure Math.
%V 27
%D 1975
%P 143-175
%I Amer. Math. Soc.
%C Providence, R.I.

%A H.B. Lawson
%T Surfaces minimales et la construction de Calabi--Penrose
%D 1985
%J Ast{\'e}risque
%V 121--122
%P 197-211

%A H.B. Lawson
%T Sous-vari\'et\'es associatives et courbes holomorphes dans $S^6$
%D 1987
%P 209-220
%B Th\'eorie des vari\'et\'es minimales et applications
%S Ast\'erisque
%V 154/5
%K incomplete: no publisher

%A H.B. Lawson
%A R. Osserman
%T Non-existence, non-uniqueness and irregularity of solutions to the
minimal surface system
%J Acta Math.
%V 139
%D 1977
%P 1-17

%A H.B. Lawson
%A J. Simons
%T On stable currents and their applications to global problems in
real and complex geometry
%J Ann. of Math.
%V 98
%D 1973
%P 427-450

%A H.B. Lawson
%A R. Tribuzy
%T On the mean curvature function for compact functions
%R preprint

%A C. LeBrun
%T Spaces of complex null geodesics in complex-Riemannian geometry
%J Trans. Amer. Math. Soc.
%D 1983
%V 278
%P 209-231

%A C. Lebrun
%T Twistor CR manifolds and three-dimensional conformal geometry.
%J Trans. Amer. Math. Soc.
%V 284
%D 1984
%P 601-616

%A A.J. Ledger
%A L. Vanhecke
%T Symmetries on Riemannian manifolds
%J Math. Nachr.
%V 136
%D 1988
%P 81-90

%A A. Lee
%A G. Toth
%T On variation spaces of harmonic maps into spheres
%J Acta Sci. Math. Hung.
%V 46
%D 1983
%P 127-141

%A Y.I. Lee
%A D. Wu
%T On the existence of harmonic diffeomorphisms between complete
surfaces
%K incomplete: no details

%A C. Lefter
%A V. R{\v a}dulescu
%T The renormalized energy associated to a harmonic map
%J Panamer. Math. J.
%V 5
%D 1995
%P 1-17

%A M.-L. Leite
%T Harmonic mappings of surfaces with respect to degenerate metrics
%J Amer. J. Math.
%V 110
%D 1988
%P 399-412

%A J. Lelong-Ferrand
%T Constructions de modules de continuit\'e dans le cas limite de
Soboleff et applications \`a la g\'eom\'etrie diff\'erentielle
%J Arch. Rational Mech. Anal.
%V 52
%D 1973
%P 297-311

%A L. Lemaire
%T Applications harmoniques de vari\'et\'es \`a bord
%J C. R. Acad. Sci. Paris
%V 279
%D 1974
%P 925-927

%A L. Lemaire
%T Applications harmoniques de surfaces
%J C. R. Acad. Sci. Paris
%V 280
%D 1975
%P 897-899

%A L. Lemaire
%T Applications harmoniques de vari\'et\'es produits
%J Comment. Math. Helv.
%V 52
%D 1977
%P 11-24

%A L. Lemaire
%T Harmonic mappings of uniformly bounded dilatation
%J Topology
%V 16
%D 1977
%P 199-201

%A L. Lemaire
%T Applications harmoniques de surfaces riemanniennes
%J J. Differential Geom.
%V 13
%D 1978
%P 51-78

%A L. Lemaire
%T Harmonic nonholomorphic maps from a surface to a sphere
%J Proc. Amer. Math. Soc.
%V 71
%D 1978
%P 299-304

%A L. Lemaire
%T Existence des applications harmoniques et courbure des vari\'et\'es
%B S\'eminaire Bourbaki 553 (1979/80). Exp. 543--560
%S Lecture Notes in Math.
%V 842
%D 1981
%P 174-195
%I Springer
%C Berlin, Heidelberg, New York

%A L. Lemaire
%T Minima and critical points of the energy in dimension two
%B Global Differential Geometry and Global Analysis
%E D. Ferus
%E W. K{\"u}hnel
%E U. Simon
%E B. Wegner
%S Lecture Notes in Math.
%V 838
%P 187-193
%I Springer
%C Berlin, Heidelberg, New York
%D 1981

%A L. Lemaire
%T Boundary value problems for harmonic and minimal maps of surfaces
into manifolds
%J Ann. Scuola Norm. Sup. Pisa Cl. Sci.
%V 9
%D 1982
%P 91-103

%A L. Lemaire
%T Harmonic maps of finite energy from a complete surface to a compact
manifold
%J Sympos. Math.
%V 26
%D 1982
%P 23-26

%A L. Lemaire
%T The existence of harmonic maps
%J Curso de Mat. Recife
%V 23
%D 1985
%K incomplete: no pages

%A L. Lemaire
%T A note on exponentially harmonic maps
%B Proc. Shangai Symp. 1991
%P 120-123
%I World Sci.
%C Singapore
%D 1993

%A L. Lemaire
%T On the non-existence of harmonic maps and solutions of an equation
of Landau and Lifshitz
%B Geometry and Global Analysis
%E T. Kotake
%E S. Nishikawa
%E R. Schoen
%I T\^ohoku Univ.
%C Sendai
%D 1993
%P 273-280

%A L. Lemaire
%A J.C. Wood
%T On the space of harmonic 2-spheres in ${\bf C} P^2$
%J Internat. J. Math.
%V 7
%D 1996
%P 211-225

%A D. Lerner
%A I. Sterling
%T Construction of constant mean curvature surfaces using the DPW
representation of harmonic maps
%K incomplete: no details

%A R.A. Lesse
%A M. Peyrard
%A W.J. Zakrzewski
%T Soliton stability in the $O(3)$\ $\sigma$-model in $(2+1)$
dimensions
%K incomplete: no details

%A M.C. Leung
%T Liouville theorem for harmonic maps on asymptotically hyperbolic
manifolds
%R preprint

%A M.C. Leung
%T Positive solutions of second order quasilinear equations
corresponding to $p$-harmonic maps
%R preprint

%A M.C. Leung
%T Rotationally symmetric $p$-harmonic maps
%R preprint dg-ga/9604006

%A P.F. Leung
%D 1981
%T On stable currents, minimal submanifolds, and harmonic maps
%R Notre Dame Ph.D Thesis

%A P.F. Leung
%T On the stability of harmonic maps
%P 122-129
%B Harmonic Maps
%E R.J. Knill
%E M. Kalka
%E H.C.J. Sealey
%S Lecture Notes in Math.
%V 949
%D 1982
%I Springer
%C Berlin, Heidelberg, New York

%A P.F. Leung
%T Minimal submanifolds in a sphere
%J Math. Z.
%V 183
%D 1983
%P 75-86

%A P.F. Leung
%T A note on stable harmonic maps
%J J. London Math. Soc.
%V 29
%D 1984
%P 380-384

%A P.F. Leung
%T Minimal submanifolds in a sphere II
%J Bull. London Math. Soc.
%V 23
%D 1991
%P 387-390

%A H. Lewy
%T On the non-vanishing of the Jacobian in certain one-to-one mappings
%J Bull. Amer. Math. Soc.
%V 42
%D 1936
%P 689-692

%A H. Lewy
%T On minimal surfaces with partially free boundaries
%J Comm. Pure Appl. Math.
%V 4
%D 1951
%P 1-13

%A H. Lewy
%T On the boundary behavior of minimal surfaces
%J Proc. Nat. Acad. Sci. U.S.A.
%V 37
%D 1951
%P 103-110

%A H. Lewy
%T On the non-vanishing of the jacobian of a homeomorphism by harmonic
gradients
%J Ann. of Math.
%V 88
%D 1968
%P 518-529

%A Le~Hong~Van
%T Minimal surfaces in homogeneous spaces
%B Diff. Geo. \& Appl. Brno (1986)
%I Univ. J.E. Purkyn{\v e}
%C Brno
%D 1987
%P 199-212

%A Le~Hong~Van
%T Absolutely minimal surfaces and calibrations on the orbits of the
adjoint representation of classical Lie groups
%J Dokl. Akad. Nauk SSSR
%V 298
%D 1988
%P 1308-1311
%j Soviet Math. Dokl.
%v 37
%d 1988
%p 251-254

%A Le~Hong~Van
%T Minimal surfaces in homogeneous spaces
%J Izv. Akad. Nauk SSSR Ser. Mat.
%V 52
%D 1988
%P 408-423, 447
%M 89f:53092
%j Math. USSR-Izv.
%v 32
%d 1989
%p 413-427

%A Le~Hong~Van
%T Volumes of minimal surfaces and the curvature tensor of Riemannian
manifolds
%J Dokl. Akad. Nauk SSSR
%V 300
%D 1988
%P 1308-1312
%j Soviet Math. Dokl.
%v 373
%d 1988
%p 817-820
%M 89j:53041

%A Le~Hong~Van
%T Each globally minimal surface in a compact homogeneous space has an
invariant calibration
%J Dokl. Akad. Nauk SSSR
%V 310
%D 1990
%P 66-69
%j Math. USSR-Sb.
%v 67
%d 1990
%p 379-391

%A Le~Hong~Van
%T Jacobi equations on minimal homogeneous submanifolds in homogeneous
Riemannian spaces
%J Funktsional. Anal. i Prilozhen
%V 24
%D 1990
%P 50-62
%j Functional Anal. Appl.
%v 24
%d 1990
%p 125-135

%A Le~Hong~Van
%T Relative calibrations and the problem of stability of minimal
surfaces
%B Global Analysis - Studies and Applications IV
%E Y.G. Borisovich
%E Y.E. Gliklikh
%S Lecture Notes in Math.
%V 1453
%I Springer
%C Berlin
%D 1990
%P 246-262

%A Le~Hong~Van
%T Applications of integral geometry to minimal surfaces
%J Internat. J. Math.
%V 4
%D 1993
%P 89-111

%A Le~Hong~Van
%T Curvature estimate for the volume growth of globally minimal
surfaces
%J Math. Ann.
%V 296
%D 1993
%P 103-118

%A A.M. Li
%T An extrinsic rigidity theorem for minimal surfaces in $S^3$
%J Math. Z.
%V 190
%D 1985
%P 221-224

%A A.M. Li
%A G.S Zhao
%T Totally real minimal submanfolds in $CP^n$
%J Arch. Math. (Basel)
%V 62
%D 1994
%P 562-568

%A J.F. Li
%T Cauchy problem of harmonic maps defined on $S^{1,1}$
%K incomplete: no details

%A J.F. Li
%T The existence of closed geodesics on a complete Riemannian manifold
%J Chinese Ann. Math. Ser. B
%V 10
%D 1989
%P 85-93

%A J.Y. Li
%T The heat flow and harmonic maps from complete manifolds into
generalized regular balls
%K incomplete: no details

%A J.Y. Li
%T Heat flows and harmonic maps with a free boundary
%K incomplete: no details

%A J.Y. Li
%T The heat flow and harmonic maps of complete noncompact Riemannian
manifolds
%J Math. Z.
%V 212
%D 1993
%P 161-173

%A J.Y. Li
%T Monotonicity formulas for $p$-harmonic maps from rotationally
symmetric manifolds
%B Differential Geometry (Shanghai, 1991)
%I World Sci. Publishing
%C River Edge, NJ
%D 1993
%P 124-136

%A J.Y. Li
%T Heat flows and harmonic maps with a free boundary
%J Math. Z.
%V 217
%D 1994
%P 487-495

%A J.Y. Li
%A S. Wang
%T Existence of harmonic functions with finite energy on complete
Riemannian manifolds
%J J. Partial Differential Equations
%V 7
%D 1994
%P 257-263

%A J.Y. Li
%A S.L. Wang
%T The heat flow of harmonic maps from noncompact manifolds
%K incomplete: no details

%A P. Li
%T Minimal immersions of compact irreducible homogeneous Riemannian
manifolds
%J J. Differential Geom.
%V 16
%D 1981
%P 105-115

%A P. Li
%T Uniqueness of $L^1$ solutions for the Laplace equation and the heat
equation on Riemannian manifolds
%J J. Differential Geom.
%V 20
%D 1984
%P 447-457

%A P. Li
%T Function theory on complete Riemannian manifolds
%J Ast{\'e}risque
%V 137
%D 1985
%P 227-284

%A P. Li
%T Large time behavior of the heat equation on complete manifolds with
non-negative Ricci curvature
%J Ann. of Math.
%V 124
%D 1986
%P 1-21

%A P. Li
%T Harmonic maps of complete manifolds
%B Analysis and geometry
%D 1989
%I Korea Inst. Tech.
%C Taejon
%P 67-82
%M 91e:58050

%A P. Li
%T Lecture notes on geometric analysis
%S Lecture Notes Series, Seoul.
%I Seoul Nat. Univ.
%C Seoul, Korea
%V 6
%D 1993

%A P. Li
%T The theory of harmonic functions and its relation to geometry
%P 307-315
%B Differential geometry
%E R.E. Greene
%E S.T. Yau
%S Proc. Sympos. Pure Math
%I Amer. Math. Soc.
%C Providence R.I.
%V 54:1
%D 1993

%A P. Li
%A R. Schoen
%T $L^p$ and mean value properties of subharmonic functions on
Riemannian manifolds
%J Acta Math.
%V 153
%D 1984
%P 279-301

%A P. Li
%A R. Schoen
%A S.T. Yau
%T On the isoperimetric inequality for minimal surfaces
%J Ann. Scuola Norm. Sup. Pisa Cl. Sci.
%V 11
%D 1984
%P 237-244

%A P. Li
%A L.F. Tam
%T Positive harmonic functions on complete manifolds with non-negative
curvature outside a compact set
%J Ann. of Math.
%V 125
%D 1987
%P 171-207

%A P. Li
%A L.F. Tam
%T Linear growth harmonic functions on a complete manifold
%J J. Differential Geom.
%V 29
%D 1989
%P 421-425

%A P. Li
%A L.F. Tam
%T The heat equation and harmonic maps of complete manifolds
%J Invent. Math.
%V 105
%D 1991
%P 1-46

%A P. Li
%A L.F. Tam
%T Harmonic functions and the structure of complete manifolds
%J J. Differential Geom.
%V 35
%D 1992
%P 359-383

%A P. Li
%A L.F. Tam
%T Uniqueness and regularity of proper harmonic maps I
%J Ann. of Math.
%V 137
%D 1993
%P 167-201

%A P. Li
%A L.F. Tam
%T Uniqueness and regularity of proper harmonic maps II
%J Indiana Univ. Math. J.
%V 42
%D 1993
%P 591-635

%A P. Li
%A L.F. Tam
%T Green's function, Harmonic function, and volume comparison
%J J. Differential Geom.
%V 41
%D 1995
%P 277-318

%A P. Li
%A L.F. Tam
%A J.P. Wang
%T Harmonic diffeomorphisms between Hadamard manifolds
%J Trans. Amer. Math. Soc.
%V 347
%D 1995
%P 3645-3658

%A P. Li
%A S.T. Yau
%T A new conformal invariant and its applications to the Willmore
conjecture and the first eigenvalue of compact surfaces
%J Invent. Math.
%V 69
%D 1982
%P 269-291

%A P. Li
%A S.T. Yau
%T On the parabolic kernel of Schr\"odinger operator
%J Acta Math.
%V 156
%D 1986
%P 153-201

%A X.X. Li
%T Minimal immersions of $S^2$ into $S^{2m}(1)$ with degree $2m+2$
%J Kodai Math. J.
%V 18
%D 1995
%P 351-364

%A X.Y. Li
%T Construction of homogeneous harmonic maps from irreducible
Hermitian symmetric spaces of compact type to quaternionic projective
space
%K incomplete: no details

%A X.Y. Li
%T Relation between Uhlenbeck's uniton and Chern and Wolfson's
$\partial$-transform
%K incomplete: no details

%A X.Y. Li
%T Structure of pseudoholomorphic curves in complex Grassmann
manifolds
%K incomplete: no details

%A X.Y. Li
%T Harmonic maps from the two-sphere to a complex Grassmann manifold
%J Acta Math. Sinica
%V 37
%D 1994
%P 387-392

%A Y.Y. Li
%T Lagrangian minimal surfaces in K{\"a}hler-Einstein surfaces of
negative curvature
%J Comm. Anal. Geom.
%D 1994
%P 579-592
%K incomplete: no vol

%A Y.Y. Li
%A G. Tian
%T Regularity of harmonic maps with prescribed singularities
%J Comm. Math. Phys.
%V 149
%D 1992
%P 1-30
%M 94f:58036

%A Y.Y. Li
%A G. Tian
%T Harmonic maps with prescribed singularities
%B Differential Geometry
%S Proc. Sympos. Pure Math.
%E R.E. Greene
%E S.T. Yau
%V 54
%I American Math. Soc.
%D 1993
%P 317-326
%K incomplete: no city

%A X. Liang
%T Some results on pseudo-embedded minimal surfaces in ${\bf R}^3$
%J Acta Math. Sinica
%V 3
%D 1987
%P 116-124

%A G.J. Liao
%T A regularity theorem for harmonic maps with small energy
%J J. Differential Geom.
%V 22
%D 1985
%P 233-241

%A G.J. Liao
%T A study of regularity problem of harmonic maps
%J Pacific J. Math.
%V 131
%D 1988
%P 291-302
%M 89g:58055

%A G.J. Liao
%A L.F. Tam
%T On the heat equation for harmonic maps from non-compact manifolds
%J Pacific J. Math.
%V 153
%D 1992
%P 129-145

%A G. Liao
%A N. Smale
%T Harmonic maps with nontrivial higher-dimensional singularities
%B Geometric analysis and nonlinear partial differential equations
%E I.J. Bakelman
%S Lecture Notes in Pure and Appl. Math.
%V 144
%I Dekker
%D 1993
%C New York, Basel, Hong Kong
%P 79-89

%A R.J. Liao
%T Cyclic properties of the harmonic sequence of surfaces in $CP^n$
%J Math. Ann.
%V 296
%D 1993
%P 363-384

%A M. Libin
%A Y. Paul
%T Regularity of $n$-harmonic maps
%J J. Geom. Anal.
%V 6
%D 1996
%P 91-112

%A A. Lichnerowicz
%T Quelques th\'eor\`emes de g\'eom\'etrie diff\'erentielle globale
%J Comment. Math. Helv.
%V 22
%D 1949
%P 271-301

%A A. Lichnerowicz
%T Vari\'et\'es k\"ahl\'eriennes et premi\`ere classe de Chern
%J J. Differential Geom.
%V 1
%D 1967
%P 195-223

%A A. Lichnerowicz
%T Sur les applications harmoniques
%J C. R. Acad. Sci. Paris
%V 267
%D 1968
%P 548-553

%A A. Lichnerowicz
%T Applications harmoniques dans un tore
%J C. R. Acad. Sci. Paris
%V 269
%D 1969
%P 912-916

%A A. Lichnerowicz
%T Applications harmoniques et vari\'et\'es k\"ahl\'eriennes
%J Rend. Sem. Mat. Fis. Milano
%V 39
%D 1969
%P 186-195

%A A. Lichnerowicz
%T Vari\'et\'es k\"ahl\'eriennes \`a premi\`ere classe de Chern
positive ou nulle
%J C. R. Acad. Sci. Paris
%V 268
%D 1969
%P 876-880

%A A. Lichnerowicz
%T Applications harmoniques et vari\'et\'es k\"ahl\'eriennes
%J Sympos. Math.
%D 1970
%P 341-402
%K incomplete: no vol

%A A. Lichnerowicz
%T Vari\'et\'es k\"ahl\'eriennes \`a premi\`ere classe de Chern non
n\'egative et vari\'et\'es riemanniennes \`a courbure de Ricci
g\'en\'eralis\'ee non n\'egative
%J J. Differential Geom.
%V 6
%D 1971
%P 47-94

%A G.M. Lieberman
%T On the regularity of the minimizer of a functional with exponential
growth
%J Comment. Math. Univ. Carolin.
%V 33
%D 1992
%P 45-49

%A F.H. Lin
%T On the Dirichlet problem for minimal graphs in hyperbolic space
%J Invent. Math.
%V 96
%P 593-612
%K incomplete: no date

%A F.H. Lin
%T Plateau's problem for $H$-convex curves
%J Manuscripta Math.
%V 58
%D 1987
%P 497-511

%A F.H. Lin
%T Une remarque sur l'application $x/\vert x\vert$
%J C. R. Acad. Sci. Paris
%V 305
%D 1987
%P 529-531

%A F.H. Lin
%T Existence and regularity of embedded disks
%J J. Differential Geom.
%V 27
%D 1988
%P 553-560

%A F.H. Lin
%T Nematic liquid crystals with variable degree of orientation
%B Nematics: Mathematical and Physical Aspects
%E J.-M. Coron
%E J.-M. Ghidaglia
%E F. H{\'e}lein
%S NATO Adv. Sci. Inst. Ser. C: Math. Phys. Sci.
%V 332
%I Kluwer
%C Dordrecht
%D 1991
%P 247-259

%A F.H. Lin
%T On nematic liquid crystals with variable degree of orienation
%J Comm. Pure Appl. Math.
%V 44
%D 1991
%P 453-468

%A F.H. Lin
%T Some recent results on harmonic maps to spheres
%B Differential Geometry: partial differential equations on manifolds
%E R.E. Greene
%E S.T. Yau
%S Proc. Sympos. Pure Math
%V 54:1
%I American Math. Soc.
%C Providence RI
%D 1993
%P 327-331

%A F.H. Lin
%T Gradient estimates and blow-up analysis for stationary harmonic
maps
%J C. R. Acad. Sci. Paris S\'er. I Math.
%V 323
%D 1996
%P 1005--1008

%A F.H. Lin
%A C.Y. Xia
%T Geometrical and topological obstructions of minimal hypersurfaces
in $S^5$
%J Kexue Tongbao (English Ed.)
%V 33
%D 1988
%P 1409-1430

%A J.M. Lin
%T On the Heinz inequality for the space like extremal surfaces in
$R^{2,1}$
%K incomplete: no details

%A J.M. Lin
%T On the harmonic maps from ${\bf R}^2$ into $H^2$
%J Proc. Amer. Math. Soc.
%V 108
%D 1990
%P 521-527

%A G.L. Liu
%A H.L. Liu
%T Rotation surfaces with constant mean curvature in $4$-dimensional
pseudo-Euclidean space
%J Kyushu J. Math.
%V 48
%D 1994
%P 35-42

%A H.L. Liu
%T Harmonic indefinite metrics, harmonic tensors and harmonic
immersions
%J Northeast. Math. J.
%V 7
%D 1991
%P 397-405

%A H.L. Liu
%T Minimal submanifolds and harmonic mappings of pseudo-Riemannian
manifolds
%O (Chinese, English summary)
%J J. Northeast. Univ. Tech.
%V 13
%D 1992
%P 94-100

%A H. Liu
%A G.G. Liao
%T A note on harmonic maps
%J Appl. Math. Lett.
%V 9
%D 1996
%P 95--97

%A M.C. Liu
%T Heat equations on Riemannian connected bundles
%R Washington Univ. Thesis
%D 1968

%A M.C. Liu
%T Totally geodesic fibre maps
%J Bull. Amer. Math. Soc.
%V 79
%D 1973
%P 150-151

%A M.Y. Logachev
%T Investigation of the ambiguity of a fixed gauge by means of the
theory of harmonic mappings
%J Teoret. Mat. Fiz.
%V 70
%D 1987
%P 412-421

%A J. Lohkamp
%T Harmonic diffeomorphisms and Teichm\"uller theory
%K incomplete: no details

%A J. Lohkamp
%T An existence theorem for harmonic maps
%J Manuscripta Math.
%V 67
%D 1990
%P 21-23

%A B. Loo
%T On involutions and Calabi liftings
%K incomplete: no details

%A B. Loo
%T On the compactification of the moduli space of branched minimal
immersions of $S^2$ into $S^4$
%K incomplete: no details

%A B. Loo
%T The space of harmonic maps of $S^2$ into $S^4$
%J Trans. Amer. Math. Soc.
%V 313
%D 1989
%P 81-102

%A B. Loo
%A I. Vainsencher
%T Limits of graphs
%J Mat. Contemp.
%V 6
%D 1994
%P 41-59

%A F.J. Lopez
%T The classification of complete minimal surfaces with total
curvature greater than $-12\pi$
%J Trans. Amer. Math. Soc.
%V 334
%D 1992
%P 49-74

%A F.J. Lopez
%A A. Ros
%T Complete minimal surfaces with index one and stable constant mean
curvature surfaces
%J Comment. Math. Helv.
%V 64
%D 1989
%P 34-43

%A D. Lu
%T Homogeneous foliations of spheres
%J Trans. Amer. Math. Soc.
%V 340
%D 1993
%P 94-102

%A Y.C. Lu
%T Holomorphic mappings of complex manifolds
%J J. Differential Geom.
%V 2
%D 1968
%P 299-312

%A S. Luckhaus
%T $C^{1,k}$-regularity for energy minimizing H\"older continuous
$p$-harmonic maps between Riemannian manifolds
%K incomplete: no details

%A S. Luckhaus
%T The Douglas-problem for surfaces of prescribed mean curvature
%R preprint

%A S. Luckhaus
%T Partial H\"older continuity for energy minimizing $p$-harmonic maps
between Riemannian maniolds
%J Indiana Univ. Math. J.
%V 37
%D 1988
%P 349-367

%A S. Luckhaus
%T Convergence of minimizers for the $p$-Dirichlet integral
%J Math. Z.
%V 213
%D 1993
%P 449-456

%A G.D. Ludden
%A M. Okumura
%A K. Yano
%T A totally real surface on $CP^2$ that is not totally geodesic
%J Proc. Amer. Math. Soc.
%V 53
%D 1975
%P 186-190

%A J. Lukierski
%T Four dimensional quaternionic $\sigma$-models
%B Field theoretical methods in particle physics (Kaiserstauten, 1979)
%S NATO Adv. Sci. Inst. Ser. B: Phys.
%V 55
%I Plenum
%C New York

%A A. Lyzzaik
%T On the valence of some classes of harmonic maps
%J Math. Proc. Cambridge Philos. Soc.
%V 110
%D 1991
%P 313-325

%A F.J. L{\'o}pez
%A A. Ros
%T On embedded complete minimal surfaces of genus zero
%J J. Differential Geom.
%V 33
%D 1991
%P 293-300

%A L. Ma
%T The Dirichlet problem at infinity for locally minimizing harmonic
maps
%K incomplete: no details

%A L. Ma
%T Examples of harmonic map heat flow in dimension two
%K incomplete: no details

%A L. Ma
%T Harmonic maps with prescribed finite singularities
%K incomplete: no details

%A L. Ma
%T Plateau problem for harmonic maps
%D 1989
%R Preprint, Peking Univ.

%A L. Ma
%T Applications harmoniques \`a valeurs dans une vari\'et\'e
lorentzienne
%J C. R. Acad. Sci. Paris
%V 311
%D 1990
%P 437-442

%A L. Ma
%T Harmonic map heat flow with free boundary
%J Comment. Math. Helv.
%V 66
%D 1991
%P 279-301

%A L. Ma
%T On equivariant harmonic maps defined on a Lorentz manifold
%J Ann. Inst. Fourier (Grenoble)
%V 41
%D 1991
%P 511-518

%A L. Ma
%T Regularity of minimizing harmonic maps into ellipsoids
%J Acta Math. Sinica (N.S.)
%V 9
%D 1993
%P 63-69
%M 94i:58045

%A L. Ma
%T Partial regularity of energy minimizing harmonic maps into a
complete manifold
%J Calc. Var. Partial Differential Equations
%V 3
%D 1995
%P 513-529

%A Z.S. Ma
%A Y.H. Zhang
%T Spherical minimal submanifolds in which the second standard
immersion of the sphere is of $3$-type
%J Sichuan Shifa Daxue Xuebao Ziran Kexue Ban
%V 16
%D 1993
%P 7-12
%M 94k:53071

%A E. Macias-Virg{\'o}s
%T Minimal foliations on Lie groups
%J Indag. Math.
%V 3
%D 1992
%P 41-46

%A S. Maeda
%T Remarks on isotropic immersions
%J Yokohama Math. J.
%V 34
%D 1986
%P 83-90

%A S. Maeda
%A K. Tsukuda
%T Isotropic immersions into a real space form
%J Canad. Math. Bull.
%V 37
%D 1994
%P 245-253

%A J.M. Mailler
%T Kac-Moody algebra and extended Yang-Baxter relations in the $O(N)$
nonlinear $\sigma$-model
%J Phys. Lett.
%V B 162
%P 137-142
%K incomplete: no date

%A D. Maison
%T Ehler--Harrison type transformations for Jordan's extended theory
of gravitation
%J Gen. Relativity Gravitation
%V 10
%D 1979
%P 717-723

%A H. Manabe
%T Pluriharmonic maps into principal fiber bundle and vertical torsion
%J Tsukuba J. Math.
%V 16
%D 1992
%P 191-202

%A G. Mancini
%A R. Musina
%T Surfaces of minimal area enclosing a given body in ${\bf R}^3$
%R Preprint, SISSA
%D 1988

%A G. Mancini
%A R. Musina
%T Surfaces of minimal area supported by a given boundary in ${\bf
R}^3$
%B Variational Methods
%E H. Berestycki
%E J.-M. Coron
%E I. Ekeland
%S Progr. Nonlinear Differential Equations Appl.
%V 4
%I Birkh\"auser
%C Boston
%D 1990
%P 319-337

%A J.J. Manfredi
%A V. Vespri
%T $n$-harmonic morphisms in space are M{\"o}bius transformations
%J Michigan Math. J.
%V 41
%D 1994
%P 135-142

%A B.M. Mann
%A R.J. Milgram
%T Some spaces of holomorphic maps to complex Grassmannian manifolds
%J J. Differential Geom.
%V 33
%D 1991
%P 301-324

%A B.M. Mann
%A R.J. Milgram
%T On the moduli space of $SU(n)$ monopoles and holomorphic maps to
flag manifolds
%J J. Differential Geom.
%V 38
%D 1993
%P 39-103

%A N.S. Manton
%T Geometry of Skyrmions
%K incomplete: no details

%A N.S. Manton
%A P.J. Ruback
%T Skyrmions in flat space and curved space
%K incomplete: no details

%A H. Marbes
%T On the set of umbilical points of a twistor-holomorphic immersion
into ${\bf R}^4$
%J Math. Nachr.
%V 142
%D 1989
%P 19-26

%A P. March
%T The limiting angle of certain Riemannian Brownian motions:
Relations with Dirichlet problem at infinity
%K incomplete: no details

%A P. March
%T Brownian motion and harmonic functions on rotationally symmetric
manifolds
%J Ann. Probab.
%V 14
%D 1986
%P 793-801

%A V.R. Marenich
%T On existence of harmonic maps from a surface to the space of its
normal bundle
%J Math. Z.
%V 214
%D 1993
%P 373-375

%A C. Margerin
%T {\'E}l{\'e}ments pour une th{\'e}orie de al r{\'e}gularit{\'e} des
applications harmonique
%B Harmonic mappings, twistors and $\sigma$-models
%E P. Gauduchon
%I World Scientific
%C Singapore
%D 1988
%P 26-78
%M 90e:58032

%A V. Marino
%T Applicazioni armoniche e connessioni tensoriali secondo Bompiani
%J Rend. Mat.
%V 6
%D 1978
%P 405-411

%A S. Markvorsen
%T On the heat kernel comparison theorems for minimal submanifolds
%J Proc. Amer. Math. Soc.
%V 97
%D 1986
%P 479-482

%A S. Markvorsen
%T A transplantation of heat kernel via harmonic maps
%D 1988
%P 171-175
%B Proc. VI Inter. Coll. Diff. Geom. Santiago
%S Cursos e Congresos de Univ. de Santiago
%I Univ. de Santiago
%C Santiago de Compostela
%V 61

%A S. Markvorsen
%T On the mean exit time from a minimal submanifold
%J J. Differential Geom.
%V 29
%D 1989
%P 1-8

%A M. Martellini
%A C. Reina
%A P. Salano
%T A first order system of differential equations for covariant
$\sigma$-models
%J J. Math. Phys.
%V 20
%D 1979
%P 2619-2620

%A H.H. Martens
%T A remark on Abel's theorem and the mapping of linear series
%J Comment. Math. Helv.
%V 52
%D 1977
%P 557-559

%A H.H. Martens
%T Observations on morphisms of closed Riemann surfaces
%J Bull. London Math. Soc.
%V 10
%D 1978
%P 209-212

%A A. Martinez
%T New examples of minimal tori in $S^3$
%K incomplete: no details

%A J.C. Martinez
%T Minimal surfaces, incompressible flows and the geometric phase
%J Phys. Lett. A
%V 204
%D 1995
%P 205-209

%A K. Mashimo
%T Stable minimal cones in ${\bf R}^7$
%K incomplete: no details

%A K. Mashimo
%T Degree of the standard isometric minimal immersions of complex
projective spaces into spheres
%J Tsukuba J. Math.
%V 4
%D 1980
%P 133-145

%A K. Mashimo
%T Minimal immersions of a $3$-dimensional sphere into spheres
%J Osaka J. Math.
%V 21
%D 1984
%P 721-732

%A K. Mashimo
%T Eigenmaps and minimal immersions of projective spaces into spheres
%J T\^ohoku Math. J.
%V 40
%D 1988
%P 245-267

%A K. Mashimo
%T Spectra of the Laplacian on the Cayley projective plane
%R Preprint
%D 1995

%A K. Mashimo
%A H. Tasaki
%T Stability of closed Lie subgroups in compact Lie groups
%J Kodai Math. J.
%V 13
%D 1991
%P 181-203

%A U. Massari
%A M. Miranda
%T Minimal surfaces of codimension one
%S Notes
%V 91
%D 1984
%I North Holland
%K incomplete: no city

%A R. Masuoka
%T On the stability of Riemannian manifolds
%J J. Math. Soc. Japan
%V 41
%D 1989
%P 493-501

%A H.A. Masur
%A M. Wolf
%T Teichm\"uller space is not Gromov hyperbolic
%J Ann. Acad. Sci. Fenn. Ser. A I Math.
%V 20
%P 259-267
%D 1995

%A T. Matos
%A J. Plebanski
%T Axisymmetric stationary solutions as harmonic maps
%J Gen. Relativity Gravitation
%V 26
%D 1994
%P 477-498

%A H.J. Matschull
%A H. Nicolai
%T Canonical treatment of coset space sigma models
%J Internat. J. Modern Phys. D
%V 3
%D 1994
%K incomplete: no pages

%A Y. Matsushima
%T Vector bundle valued harmonic forms and immersions of Riemannian
manifolds
%J Osaka J. Math.
%V 8
%D 1971
%P 1-13

%A Y. Matsushima
%T Holomorphic immersions of a compact K\"ahler manifold into complex
tori
%J J. Differential Geom.
%V 9
%D 1974
%P 309-328

%A Y. Matsuyama
%T Minimal submanifolds in $S^N$ or $R^N$
%J Math. Z.
%V 175
%D 1980
%P 275-282

%A Y. Matsuyama
%T Some remarks on minimal submanifolds in $S^N$ or $R^N$
%J Bull. Fac. Sci. Engrg. Chuo Univ. Ser. I Math.
%V 25
%D 1982
%P 1-2

%A Y. Matsuyama
%T Minimal Einstein submanifolds with codimension 2
%J Tensor (N.S.)
%V 52
%D 1993
%P 61-68

%A Y. Matsuyama
%T On some pinchings of minimal submanifolds
%B Geo. and its Appl.
%I World Sci.
%C Singapore
%D 1993
%P 121-134

%A M.E. Mayer
%T The geometry of symmetry breaking in gauge theories
%B New developments in physics, Schladming 1981
%S Acta Phys. Austriaca Suppl.
%V XXIII
%D 1981
%P 477-490
%I Springer
%K incomplete: no city

%A U.F. Mayer
%T Gradient flows on nonpositively curved metric spaces
%K incomplete: no details

%A E. Mazet
%T La formule de la variation seconde de l'\'energie au voisinage
d'une application harmonique
%J J. Differential Geom.
%V 8
%D 1973
%P 279-296

%A P.O. Mazur
%T Proof of uniqueness of the Kerr--Newman black hole solution
%J J. Phys. A
%V 15
%D 1982
%P 3173-3180

%A P.O. Mazur
%T A global identity for nonlinear $\sigma$-models
%J Phys. Lett. A
%V 100
%D 1984
%P 341-344

%A P.O. Mazur
%A E. Richter
%T Harmonic maps and uniqueness of axisymmetric monopole solutions
%J Phys. Lett. A
%V 109
%D 1985
%P 429-432
%M 86j:81135

%A M. Ma{\~n}as
%T The principal chiral model as an integrable system
%B Harmonic maps and integrable systems
%E A.P. Fordy
%E J.C. Wood
%S Aspects of Math.
%V 23
%I Vieweg
%C Braunschweig, Wiesbaden
%D 1994
%P 147-173

%A P.A. McCoy
%T Representation of harmonic functions in ${\bf R}^4$
%J J. Math. Anal. Appl.
%V 154
%D 1991
%P 43-54

%A I. McIntosh
%T Two remarks on the construction of harmonic tori in ${\bf CP}^n$
%J Internat. J. Math.
%V 7
%D 1996
%P 515-520

%A I.R. McIntosh
%T Global solutions of the elliptic 2D Toda lattice
%J Nonlinearity
%V 7
%D 1994
%P 85-108

%A I.R. McIntosh
%T Infinite dimensional Lie groups and the two-dimensional Toda
lattice
%B Harmonic maps and integrable systems
%E A.P. Fordy
%E J.C. Wood
%S Aspects of Math.
%V 23
%I Vieweg
%C Braunschweig, Wiesbaden
%D 1994
%P 205-220

%A I.R. McIntosh
%T On the existence of superconformal $2$-tori in complex projective
space
%R Bath preprint
%D 1994

%A I.R. McIntosh
%T A construction of all non-isotropic harmonic tori in complex
projective space
%J Internat. J. Math.
%V 6
%D 1995
%P 831-879

%A R. McIntosh
%T Singular area minimizing hypersurfaces
%J Austral. Math. Soc. Gaz.
%V 22
%D 1985
%P 233-241

%A R. McIntosh
%A L. Simon
%T Perturbing away singularities of harmonic maps
%J Manuscripta Math.
%V 67
%D 1990
%P 113-124

%A W.H. Meeks
%D 1975
%T The conformal structure and geometry of triply periodic minimal
surfaces in ${\bf R}^3$
%R Univ. California at Berkeley Ph.D Thesis

%A W.H. Meeks
%D 1977
%T The conformal structure and geometry of triply periodic minimal
surfaces in ${\bf R}^3$
%J Bull. Amer. Math. Soc.
%V 83
%P 134-136

%A W.H. Meeks
%T Lectures on Plateau's problem
%R I.M.P.A. notes
%D 1978

%A W.H. Meeks
%T The classification of complete minimal surfaces with total
curvature greater than $-8\Pi$
%J Duke Math. J.
%V 48
%D 1981
%P 523-535

%A W.H. Meeks
%T A survey of the geometric results in the classical theory of
minimal surfaces
%J Bol. Soc. Brasil. Mat.
%V 12
%D 1981
%P 29-86

%A W.H. Meeks
%T The topological uniqueness of minimal surfaces in three dimensional
Euclidean space
%J Topology
%V 20
%D 1981
%P 389-410

%A W.H. Meeks
%T Uniqueness theorem for minimal surfaces Ill
%J J. Math.
%V 25
%D 1981
%P 318-336

%A W.H. Meeks
%T Recent progress on the geometry of surfaces in ${\bf R}^3$ and on
the use of computer graphics as a research tool
%B Proc. I. C. M.
%D 1987
%P 551-560
%K incomplete: no publisher

%A W.H. Meeks
%T The topology and geometry of embedded surfaces of constant mean
curvature
%J Bull. Amer. Math. Soc.
%V 17
%D 1987
%P 315-317

%A W.H. Meeks
%T The topology and geometry of embedded surfaces of constant mean
curvature
%J J. Differential Geom.
%V 27
%D 1988
%P 539-552

%A W.H. Meeks
%T Regularity of the Albanese map for nonorientable surfaces
%J J. Differential Geom.
%V 29
%D 1989
%P 345-352

%A W.H. Meeks
%T The theory of triply-periodic minimal surfaces
%J Indiana Univ. Math. J.
%V 39
%D 1990
%P 877-936

%A W.H. Meeks
%T The geometry, topology and existence of periodic minimal surfaces
%P 333-374
%B Differential geometry
%E R.E. Greene
%E S.T. Yau
%S Proc. Sympos. Pure Math
%I Amer. Math. Soc.
%C Providence R.I.
%V 54:1
%D 1993

%A W.H. Meeks
%A H. Rosenberg
%T The maximum principle at infinity for minimal surfaces in flat
three-manifolds
%J Comment. Math. Helv.
%K incomplete: no vol; no date; no pages

%A W.H. Meeks
%A H. Rosenberg
%T The strong maximum principle for complete minimal surfaces in flat
$3$-manifolds
%K incomplete: no details

%A W.H. Meeks
%A H. Rosenberg
%T The geometry and topology of doubly periodic minimal surfaces
%J C. R. Acad. Sci. Paris
%V 306
%D 1988
%P 605-609

%A W.H. Meeks
%A H. Rosenberg
%T The global theory of doubly periodic minimal surfaces
%J Invent. Math.
%V 97
%D 1989
%P 351-379

%A W.H. Meeks
%A H. Rosenberg
%T The geometry and conformal structure of properly embedded minimal
surfaces of finite topology in ${\bf R}^3$
%J Invent. Math.
%V 114
%D 1993
%P 625-639

%A W.H. Meeks
%A H. Rosenberg
%T The geometry of periodic minimal surfaces
%J Comment. Math. Helv.
%V 68
%D 1993
%P 538-578

%A W.H. Meeks
%A H. Rosenberg
%T The geometry of periodic minimal surfaces
%J Comment. Math. Helv.
%V 68
%D 1993
%P 538-578

%A W.H. Meeks
%A W.P. Scott
%T Finite group actions on $3$-manifolds
%J Invent. Math.
%V 86
%D 1986
%P 287-346

%A W.H. Meeks
%A L. Simon
%A S.T. Yau
%T Embedded minimal surfaces, exotic spheres, and manifolds with
positive Ricci curvature
%J Ann. of Math.
%V 116
%D 1982
%P 621-659

%A W.H. Meeks
%A B. White
%T Minimal surfaces bounded by convex curves in parallel planes
%J Comment. Math. Helv.
%V 66
%D 1991
%P 263-278

%A W.H. Meeks
%A B.C. White
%T The space of minimal annuli bounded by an extremal pair of planar
curves
%J Comm. Anal. Geom.
%V 1
%D 1993
%P 415-437

%A W.H. Meeks
%A S.T. Yau
%T The topological uniqueness theorem of complete minimal surfaces of
finite topological type
%K incomplete: no details

%A W.H. Meeks
%A S.T. Yau
%T The classical Plateau problem and the topology of $3$-manifolds
%B Minimal submanifolds and Geodesics
%E M. Obata
%I Kaigai Publ.
%C Tokyo
%D 1978
%P 101-102

%A W.H. Meeks
%A S.T. Yau
%T Topology of three dimensional manifolds and the embedding problems
in minimal surface theory
%J Ann. of Math.
%V 112
%D 1980
%P 441-484

%A W.H. Meeks
%A S.T. Yau
%T The equivariant Dehn's lemma and loop theorem
%J Comment. Math. Helv.
%V 56
%D 1981
%P 225-239

%A W.H. Meeks
%A S.T. Yau
%T The classical Plateau problem and the topology of three dimensional
manifolds
%J Topology
%V 21
%D 1982
%P 408-442

%A W.H. Meeks
%A S.T. Yau
%T The existence of embedded minimal surfaces and the problem of
uniqueness
%J Math. Z.
%V 179
%D 1982
%P 151-168

%A W.H. Meeks
%A S.T. Yau
%T The equivariant loop theorem for three dimensional manifolds and a
review of the existence theorems for minimal surfaces
%B The Smith Conjecture (New York 1979)
%S Pure Appl. Math.
%V 112
%I Academic Press
%C Orlando, Fla.
%D 1984
%P 167-179

%A W.H. Meeks
%A S.T. Yau
%T Group actions on ${\bf R}^3$
%B The Smith Conjecture (New York 1979)
%S Pure Appl. Math.
%V 112
%I Academic Press
%C Orlando, Fla.
%D 1984
%P 167-179

%A W.H. Meeks
%A F. Yi
%T A note on the geometry of minimal annuli in ${\bf R}^3$
%K incomplete: no details

%A M. Meier
%T Liouville theorems for nonlinear equations and systems
%J Manuscripta Math.
%V 29
%D 1979
%P 207-228

%A M. Meier
%T Boundedness and integrability properties of weak solutions of
quasilinear elliptic systems
%J J. Reine Angew. Math.
%V 333
%D 1982
%P 191-220

%A M. Meier
%T Removable singularities for weak solutions of quasilinear elliptic
systems
%J J. Reine Angew. Math.
%V 344
%D 1983
%P 87-101

%A M. Meier
%T Removable singularities of harmonic maps and an application to
minimal submanifolds
%J Indiana Univ. Math. J.
%V 35
%D 1986
%P 705-726

%A M. Meier
%T Asymptotic behavior of solutions of some quasilinear elliptic
systems in exterior domains
%R SFB254 Bonn
%D 1988

%A A.D. Melas
%T An example of a harmonic map between Euclidean balls
%J Proc. Amer. Math. Soc.
%V 117
%D 1993
%P 857-859

%A M. Melko
%A I. Sterling
%T Integrable systems, harmonic maps and the classical theory of
solitons
%B Harmonic maps and integrable systems
%E A.P. Fordy
%E J.C. Wood
%S Aspects of Math.
%V 23
%I Vieweg
%C Braunschweig, Wiesbaden
%D 1994
%P 129-144

%A O.F. Menshikh
%T On a generalization of Weirstrass formula in the theory of minimal
surfaces
%B Arithmetic and Geometry of Manifolds
%E E.V. Voskresenskij
%I Samar. Gos. Univ.
%C Samara
%D 1992
%P 93-100

%A P.A. Meyer
%T G\'eom\'etrie stochastique sans larmes
%B S\'eminaire de Probabilit\'es XV, (1979/80)
%S Lecture Notes in Math.
%V 850
%D 1981
%I Springer
%C Berlin, Heidelberg, New York
%E J. Az{\'e}ma
%E M. Yor
%P 44-102

%A M. Micallef
%T Minimal surfaces in flat tori
%K incomplete: no details

%A M.J. Micallef
%T On the topology of positively curved manifolds
%K incomplete: no details

%A M.J. Micallef
%T Stable minimal surfaces in Euclidean space
%J J. Differential Geom.
%V 19
%D 1984
%P 57-84

%A M.J. Micallef
%T A note on branched stable two-dimensional minimal surfaces
%J Proc. Centre Math. Anal. Austral. Nat. Univ.
%V 10
%D 1985
%P 157-162

%A M.J. Micallef
%T Stable minimal surfaces in flat tori
%B Complex differential geometry and non-linear differential equations
%E Y.T. Siu
%I Amer. Math. Soc.
%C Providence, RI
%S Contemp. Math.
%V 49
%D 1986
%P 73-78

%A M.J. Micallef
%A J.D. Moore
%T Minimal two-spheres and the topology of manifolds with positive
curvature on totally isotropic two-planes
%J Ann. of Math.
%V 127
%D 1988
%P 199-227

%A M.J. Micallef
%A M.Y. Wang
%T Metrics with non-negative isotropic curvature
%J Duke Math. J.
%V 72
%D 1993
%P 649-672

%A M.J. Micallef
%A B. White
%T The structure of branch points in area minimizing surfaces and in
pseudoholomorphic curves
%J Proc. Centre Math. Anal. Austral. Nat. Univ.
%V 12
%D 1987
%P 117-123

%A M.J. Micallef
%A B. White
%T On the structure of branch points in minimal surfaces and in
pseudoholomorphic curves
%J Ann. of Math.
%V 139
%D 1994
%P 35-85

%A M.J. Micallef
%A J.G. Wolfson
%T The second variation of area of minimal surfaces in four-manifolds
%J Math. Ann.
%V 295
%D 1993
%P 245-267

%A M.-L. Michelsohn
%T Surfaces minimales dans les sph\`eres
%K incomplete: no details

%A M. Mikhail
%T Partial regularity for harmonic maps of evolution into spheres
%J Comm. Partial Differential Equations
%V 19
%D 1994
%P 761-790

%A A.V. Mikhailov
%A V.E. Zakharov
%T Relativistically invariant two-dimensional models of field theory
which are integrable by means of the inverse scattering problem method
%J Soviet Phys. JETP
%V 47
%D 1978
%P 1017-1027

%A V.M. Mikljukov
%T Asymptotic properties of subsolutions of quasilinear equations of
elliptic type and mappings with bounded dilatation
%J Math. USSR-Sb.
%V 39
%D 1981
%P 37-60

%A A. Milgram
%A P. Rosenbloom
%T Harmonic forms and heat conduction, I
%J Proc. Nat. Acad. Sci. U.S.A.
%V 37
%D 1951
%P 180-184

%A T.K. Milnor
%T Associate harmonic immersions and assigned timelike minimal
surfaces
%K incomplete: no details

%A T.K. Milnor
%T The energy $1$ metric on harmonically immersed surfaces
%R preprint

%A T.K. Milnor
%T Entire timelike minimal surfaces in $E^3_1$
%K incomplete: no details

%A T.K. Milnor
%T Harmonic immersions of a surface with prescribed semi-Riemannian
metric
%R preprint

%A T.K. Milnor
%T A characterization of harmonic immersions of surfaces
%J Bull. Amer. Math. Soc.
%V 83
%D 1977
%P 403-405

%A T.K. Milnor
%T Harmonically immersed surfaces
%J J. Differential Geom.
%V 14
%D 1979
%P 205-214

%A T.K. Milnor
%T Abstract Weingarten surfaces
%J J. Differential Geom.
%V 15
%D 1980
%P 365-380

%A T.K. Milnor
%T Mapping surfaces harmonically into ${\bf E}^n$
%J Proc. Amer. Math. Soc.
%V 78
%D 1980
%P 269-275

%A T.K. Milnor
%T Classifying harmonic immersions of a surface in $E^n$
%B Contrib. Anal. and Geo. John Hopkins
%D 1981
%P 211-218
%K incomplete: no publisher

%A T.K. Milnor
%T Characterizing harmonic immersions of surfaces with indefinite
metric
%J Proc. Nat. Acad. Sci. U.S.A.
%V 79
%D 1982
%P 2143-2144

%A T.K. Milnor
%T Are harmonically immersed surfaces at all like minimally immersed
surfaces?
%B Seminar on Minimal Submanifolds
%E E. Bombieri
%S Ann. of Math. Stud.
%V 103
%I Princeton Univ. Press
%C Princeton, NJ
%D 1983
%P 99-110

%A T.K. Milnor
%T Harmonic maps and classical surface theory in Minkowski $3$-space
%J Trans. Amer. Math. Soc.
%V 280
%D 1983
%P 161-185

%A T.K. Milnor
%T Harmonically immersed Lorentz surfaces
%B Geo. Proc.
%I World Scient. Publ.
%D 1985
%P 201-213
%K incomplete: no city

%A T.K. Milnor
%T Intrinsic curvature of the induced metric on harmonically immersed
surfaces
%J Proc. Amer. Math. Soc.
%V 94
%D 1985
%P 549-552

%A T.K. Milnor
%T A conformal analog of Bernstein's theorem for timelike surfaces in
Minkowski's $3$-space
%B The legacy of Sonya Kowalevskaya
%E L. Keen
%S Contemp. Math.
%V 64
%I Amer. Math. Soc.
%C Providence, RI
%D 1987
%P 123-132

%A T.K. Milnor
%T Associate harmonic immersions in $3$-space
%J Michigan Math. J.
%V 37
%D 1990
%P 179-190

%A Min-Oo
%T Maps of minimum energy from compact simply-connected Lie groups
%J Anal. Global Anal. Geom.
%V 2
%D 1984
%P 119-128

%A Y.N. Minsky
%T Harmonic maps, length and energy in Teichm\"uller space
%J J. Differential Geom.
%V 35
%D 1992
%P 151-217

%A Y.N. Minsky
%T Harmonic maps into hyperbolic $3$-manifolds
%J Trans. Amer. Math. Soc.
%V 332
%D 1992
%P 607-632

%A M. Miranda
%T Frontiere minimali con ostacoli
%J Ann. Univ. Ferrara Sez. VII Sci. Mat.
%V 16
%D 1971
%P 29-37

%A M. Miranda
%T The Dirichlet problem for the minimal surface equation
%O (Italian with English summary)
%J Rend. Sem. Mat. Fis. Milano
%V 50
%D 1980
%P 117-121

%A C.W. Misner
%T Harmonic maps as models for physical theories
%J Phys. Rev. D
%V 18
%D 1978
%P 4510-4524

%A J.C. Mitteau
%T Sur le laplacien des applications
%J C. R. Acad. Sci. Paris
%V 270
%D 1970
%P 603-605

%A J.C. Mitteau
%T Sur les solutions de l'\'equation de la chaleur
%J C. R. Acad. Sci. Paris
%V 270
%D 1970
%P 1244-1247

%A J.C. Mitteau
%T Une formule de Green g\'en\'eralis\'ee
%J C. R. Acad. Sci. Paris
%V 271
%D 1970
%P 654-657

%A J.C. Mitteau
%T L'\'equation parabolique sur les applications de
vari\'et\'es---M\'ethodes g\'eom\'etriques en analyse globale
%R Univ. Paris VI Ph.D Thesis
%D 1971

%A J.C. Mitteau
%T Existence des applications harmoniques
%B G\'eom\'etrie diff\'erentielle, Coll. Santiago di Compostella 1972
%E E. Vidal
%S Lecture Notes in Math.
%V 392
%D 1974
%P 90-96
%I Springer
%C Berlin, Heidelberg, New York

%A J.C. Mitteau
%T Sur les applications harmoniques
%J J. Differential Geom.
%V 9
%D 1974
%P 41-54

%A J.C. Mitteau
%T Applications harmoniques stables
%J M\'em. Soc. Math. France
%V 46
%D 1976
%P 29-39

%A J.C. Mitteau
%T Minimums locaux de l'\'energie (courbure positive)
%J C. R. Acad. Sci. Paris
%V 282
%D 1976
%P 471-474

%A J.C. Mitteau
%T Stability of isometries among harmonic mappings
%B Complex Analysis and its Applications, III
%I I.C.T.P.
%C Trieste
%D 1976
%P 49-61

%A Y. Miyahara
%T On some properties of a Teichm\"uller mapping
%J TRU Math.
%V 4
%D 1968
%P 36-43

%A Y. Miyahara
%T A lemma on a family of harmonic mappings
%J TRU Math.
%V 5
%D 1969
%P 5-8

%A Y. Miyahara
%T A remark on a Teichm\"uller mapping
%J TRU Math.
%V 5
%D 1969
%P 1-3

%A Y. Miyahara
%T A theorem on a sequence of harmonic mappings
%J TRU Math.
%V 5
%D 1969
%P 9-19

%A T. Miyano
%A J. Naguchi
%T Moduli spaces and holomorphic mappings and Diaphantine geometry
%K incomplete: no details

%A R. Miyaoka
%T The family of isometric superconformal harmonic maps and the affine
Toda equations
%J J. Reine Angew. Math.
%V 481
%D 1996
%P 1--25

%A Y. Miyata
%T Finite type minimal $2$-spheres in a complex projective space
%J Tokyo J. Math.
%V 17
%D 1994
%P 77-100

%A X.H. Mo
%T Curvature pinching for compact minimal submanifolds in a sphere
%J J. Hangzhou Univ.
%V 20
%D 1993
%P 251-255
%O (Chinese with English summary)
%M 94j:53047

%A X.H. Mo
%T Harmonic maps from Riemann surface to complex Grassmannian
%B Differential Geometry (Shanghai, 1991)
%I World Sci. Publishing
%C River Edge, NJ
%D 1993
%P 159-169

%A X.H. Mo
%T Tournaments and almost complex structures on twistor spaces
%J J. Fudan Univ. Natur. Sci.
%V 32
%D 1993
%P 46-51
%O (Chinese)
%M 94k:53084

%A X.H. Mo
%T The construction of harmonic maps from a Riemann surface to a
complex Grassmann manifold
%J Chinese Ann. Math. Ser. A
%V 15
%D 1994
%P 50-58
%O (Chinese)

%A X.H. Mo
%T Construction of harmonic maps from Riemann surface to complex
Grassmannian
%J Chinese J. Contemp. Math.
%V 15
%D 1994
%P 65-75

%A X.H. Mo
%T Minimal surfaces with constant K{\"a}hler angle in complex
projective spaces
%J Proc. Amer. Math. Soc.
%V 121
%D 1994
%P 569-571
%M 94h:53078

%A X.H. Mo
%T A characterization of harmonic surfaces in ${\bf C}P^n$ with
constant K\"{a}hler angle
%J Beijing Daxue Xuebao
%V 31
%D 1995
%P 277-281

%A X.H. Mo
%T Lagrangian harmonic maps into ${\bf C}P^n$
%J Sci. Sinica
%V 38
%D 1995
%P 524-532

%A X.H. Mo
%T Horizontally conformal maps and harmonic morphisms
%J Chinese J. Contemp. Math.
%V 17
%D 1996
%P 245-252

%A X.H. Mo
%T Horizontally conformal maps and harmonic morphisms
%O (Chinese)
%J Chinese Ann. Math. Ser. A
%V 17
%D 1996
%P 443--450

%A X.H. Mo
%T Inclusive minimal surface in $G(2,n)$
%J Beijing Daxue Xuebao
%V 32
%D 1996
%P 271-275

%A X.H. Mo
%T Inclusive minimal surfaces in $G_{2,n}$
%J Adv. in Math. (Beijing)
%V 25
%D 1996
%P 257-262

%A X.H. Mo
%T Lagrangian harmonic two-spheres in ${\bf C}P^n$ with few higher
order singularities
%J Sci. Sinica
%V 39
%D 1996
%P 583-588

%A X.H. Mo
%T Totally real minimal surfaces in complex Grassmannians
%J Chinese Sci. Bull.
%V 25
%D 1996
%P 1163-1166

%A X.H. Mo
%T Harmonic two-spheres in ${\bf C}P^n$ with antipodal symmetry and
complementation
%J Beijing Daxue Xuebao
%V 33
%D 1997
%P 273-281

%A X.H. Mo
%T New characterisation of pseudo-holomorphic curves in ${\bf C}P^n$
in terms of the $A_n$-Toda equations
%J Beijing Daxue Xuebao
%V 34
%D 1998
%O (to appear)
%K incomplete: no pages

%A X.K. Mo
%T Value distribution of the Gauss map and the total curvature of
complete minimal surfaces in ${\bf R}^n$
%J Pacific J. Math.
%V 163
%D 1994
%P 159-174
%M 94m:53009

%A X.K. Mo
%A R. Osserman
%T On the Gauss map and total curvature of complete minimal surfaces
and an extension of Fujimoto's theorem
%J J. Differential Geom.
%V 31
%D 1990
%P 343-355
%M 91a:53013

%A N. Mok
%T A survey of complete noncompact K\"ahler manifolds of positive
curvature
%B Complex Analysis of Several Variables
%E Y.T. Siu
%S Proc. Sympos. Pure Math.
%I Amer. Math. Soc.
%C Providence, RI
%V 41
%D 1984
%P 151-162

%A N. Mok
%T The holomorphic or antiholomorphic character of harmonic maps into
irreducible compact quotients of polydiscs
%J Math. Ann.
%V 272
%D 1985
%P 197-216

%A N. Mok
%T Strong rigidity of irreducible quotients of polydiscs of finite
volume
%J Math. Ann.
%V 282
%D 1988
%P 555-577

%A N. Mok
%T The uniformisation theorem for compact K\"ahler manifolds of
nonnegative holomorphic bisectional curvature
%J J. Differential Geom.
%V 27
%D 1988
%P 179-214

%A N. Mok
%T Metric rigidity theorems on Hermitian locally symmetric manifolds
%D 1989
%I World Sci.
%C Singapore
%S Ser. Pure Math.
%V 6

%A N. Mok
%T Aspects of K{\"a}hler geometry on arithmetic varieties
%B Several complex variables and complex geometry
%E E. Bedford
%E J.P. D'Angelo
%E R.E. Greene
%E S.G. Krantz
%S Proc. Sympos. Pure Math
%V 52:2
%I Amer. Math. Soc.
%C Providence RI
%D 1991
%P 335-396

%A N. Mok
%T Factorization of semisimple discrete representations of K{\"a}hler
groups
%J Invent. Math.
%V 110
%D 1992
%P 557-614

%A N. Mok
%A Y.T. Siu
%A S.K. Yeung
%T Geometric superrigidity
%J Invent. Math.
%V 113
%D 1993
%P 57-83

%A N. Mok
%A J.Q. Zhong
%T Curvature characterization of compact hermitian symmetric spaces
%J J. Differential Geom.
%V 23
%D 1986
%P 15-67

%A S. Montaldo
%T On the stability of harmonic morphisms
%R preprint

%A S. Montaldo
%T $p$-Harmonic maps and stability of Riemannian submersions
%J Boll. Un. Mat. Ital. A
%V 10
%D 1996
%P 537-550

%A S. Montaldo
%T Stability of harmonic maps and morphisms
%R Leeds PhD thesis
%D 1996

%A S. Montiel
%A A. Ros
%T Index of complete minimal surfaces
%K incomplete: no details

%A S. Montiel
%A A. Ros
%T Minimal immersions of surfaces by the first eigenvalues and
conformal area
%J Invent. Math.
%V 83
%D 1986
%P 153-166

%A S. Montiel
%A A. Ros
%T Schr\"odinger operators associated to holomorphic maps
%B Global Differential Geometry and Global Analysis
%E D. Ferus
%E U. Pinkall
%E U. Simon
%E B. Wegner
%S Lecture Notes in Math.
%V 1481
%D 1991
%I Springer
%C Berlin, Heidelberg, New York
%P 147-179

%A S. Montiel
%A F. Urbano
%T Second variation of superminimal surfaces into self-dual Einstein
four-manifolds
%R Preprint
%D 1994

%A J.D. Moore
%T Minimal two-spheres and the topology of manifolds with positive
curvature on totally isotropic two-plans
%K incomplete: no details

%A J.D. Moore
%T Isometric immersions of space forms in space forms
%J Pacific J. Math.
%V 40
%D 1972
%P 157-166

%A J.D. Moore
%T On the stability of minimal spheres and a two-dimensional version
of Synge's theorem
%J Arch. Math. (Basel)
%V 44
%D 1985
%P 278-281

%A J.D. Moore
%T Compact Riemannian manifolds with positive curvature operator
%J Bull. Amer. Math. Soc.
%V 14
%D 1986
%P 279-282

%A J.D. Moore
%T On the number of minimal two-spheres of small area in manifolds
with curvature bounded above
%J Math. Ann.
%V 288
%D 1990
%P 323-343

%A J.D. Moore
%A M.H. Noronha
%T Isometric immersions with congruent Gauss maps
%J Proc. Amer. Math. Soc.
%V 110
%D 1990
%P 463-469

%A J.D. Moore
%A T. Schulte
%T Minimal disks and compact hypersurfaces in Euclidean space
%J Proc. Amer. Math. Soc.
%V 94
%D 1985
%P 321-328

%A F. Morgan
%T On the singular structure of two-dimensional area-minizing surfaces
in ${\bf R}^n$
%J Math. Ann.
%V 261
%D 1982
%P 101-110

%A F. Morgan
%T On finiteness of the number of stable minimal hypersurfaces with a
fixed boundary
%J Bull. Amer. Math. Soc.
%V 13
%D 1985
%P 133-136

%A F. Morgan
%T On finiteness of the number of stable minimal hypersurfaces with a
fixed boundary
%J Indiana Univ. Math. J.
%V 35
%D 1986
%P 779-833

%A H. Mori
%T Stable complete constant mean curvature surfacs in ${\bf R}^3$ and
$H^3$
%K incomplete: no details

%A H. Mori
%T A note on the stability of minimal surfaces in the $3$-dimensional
unit sphere
%J Indiana Univ. Math. J.
%V 26
%D 1977
%P 977-980

%A H. Mori
%T Notes on the stability of minimal submanifolds of Riemannian
manifolds
%J Yokohama Math. J.
%V 25
%D 1977
%P 9-15

%A H. Mori
%T Minimal surfaces of revolution in $H^3$ and their stability
properties
%J Indiana Univ. Math. J.
%V 30
%D 1981
%P 787-794

%A H. Mori
%T Remarks on the paper of Barbosa and do~Carmo
%J Arch. Math. (Basel)
%V 37
%D 1981
%P 173-178

%A L. Mori
%T Harmonic maps with prescribed finite singularities
%J Comm. Partial Differential Equations
%V 14
%D 1989
%P 1509-1540

%A L. Mori
%T Uniqueness of energy minimizing maps for almost all smooth boundary
data
%J Indiana Univ. Math. J.
%V 40
%D 1991
%P 363-392

%A T. Morozumi
%A S. Nojiri
%T An analysis of non-compact non-linear $\sigma$ models
%J Progr. Theoret. Phys.
%V 75
%D 1986
%P 677-685

%A C.B. Morrey
%T The problem of Plateau on a Riemannian manifold
%J Ann. of Math.
%V 49
%D 1948
%P 807-851

%A C.B. Morrey
%T Multiple integrals in the calculus of variations
%S Grundlehren Math. Wiss.
%V 130
%I Springer
%D 1966
%C Berlin, Heidelberg, New York

%A M. Morse
%T The first variation in minimal surface theory
%J Duke Math. J.
%V 6
%D 1940
%P 263-289

%A M. Morse
%A C.B. Tompkins
%T The existence of minimal surfaces of general critical types
%J Ann. of Math.
%V 40
%D 1939
%P 443-472

%A M. Morse
%A C.B. Tompkins
%T The existence of minimal surfaces of higher topological types
%J Ann. of Math.
%V 40
%D 1939
%P 443-472

%A M. Morse
%A C.B. Tompkins
%T Unstable minimal surfaces of higher topological types
%J Proc. Nat. Acad. Sci. U.S.A.
%V 26
%D 1940
%P 713-716

%A M. Morse
%A C.B. Tompkins
%T Minimal surfaces not of minimum type by a new method of
approximation
%J Ann. of Math.
%V 42
%D 1941
%P 62-72

%A M. Morse
%A C.B. Tompkins
%T Unstable minimal surfaces of higher topological structure
%J Duke Math. J.
%V 8
%D 1941
%P 350-375

%A J.M. Morvan
%T Sous-vari{\'e}t{\'e}s complexes et isotropes minimales de ${\bf
C}^m$ et ${\bf C}P^m$.  Le point de vue riemannien
%B Action hamiltoniennes de groupes.  Troisi{\`e}me th{\'e}or{\`e}me
de Lie (Lyon 1986)
%S Travaux en Cours
%V 27
%I Hermann
%D 1988
%P 129-140
%K incomplete: no city

%A J. Moser
%T On Harnack's theorem for elliptic differential equations
%J Comm. Pure Appl. Math.
%V 14
%D 1961
%P 577-591

%A G.D. Mostow
%T Strong rigidity of locally symmetric spaces
%S Ann. of Math. Stud.
%V 78
%I Princeton Univ. Press
%C Princeton, NJ
%D 1973

%A G.D. Mostow
%A Y.T. Siu
%T A compact K\"ahler surface of negative curvature not covered by the
ball
%J Ann. of Math.
%V 112
%D 1980
%P 321-360

%A K. Motomiya
%T On functions which satisfy some differential inequalities on
Riemannian manifolds
%J Nagoya Math. J.
%V 81
%D 1981
%P 57-72

%A L.B. Mou
%T Harmonic maps with prescribed finite singularities
%J Comm. Partial Differential Equations
%V 14
%D 1989
%P 1509-1540
%M 90i:58033

%A L.B. Mou
%T Harmonic maps for bumpy metrics
%B Statistical thermodynamics and differential geometry of
microstructured materials
%S IMA Vol. Math. Appl.
%V 51
%I Springer
%D 1993
%P 57-68
%K incomplete: no city

%A L. Mou
%A P. Yang
%T Regularity of $n$-harmonic maps
%J J. Geom. Anal.
%O (to appear)
%K incomplete: no vol; no date; no pages

%A M. Mukai
%T On the connectedness of the space of harmonic $2$-spheres in real
Grassmann manifolds of $2$-planes
%J Natur. Sci. Rep. Ochanomizu Univ.
%V 44
%D 1993
%P 99-115

%A M. Mukai
%T On the connectedness of the space of harmonic $2$-spheres in
quaternionic projective spaces
%J Tokyo J. Math.
%V 17
%D 1994
%P 241-252

%A D. Mumford
%T A remark on Mahler's compactness theorem
%J Proc. Amer. Math. Soc.
%V 28
%D 1971
%P 289-294

%A S. Murakami
%T Harmonic connections and their applications
%B Proc. Manila Conf.
%D 1992
%K incomplete: no publisher

%A R. Musina
%T $S^2$-type minimal surfaces enclosing many obstacles in ${\bf R}^3$
%K incomplete: no details

%A R. Musina
%T Variational problems with obstacles and harmonic maps
%B Nematics: Mathematical and Physical Aspects
%E J.-M. Coron
%E J.-M. Ghidaglia
%E F. H{\'e}lein
%S NATO Adv. Sci. Inst. Ser. C: Math. Phys. Sci.
%V 332
%I Kluwer
%C Dordrecht
%D 1991
%P 279-296

%A R. Musina
%T Lower bounds for the $p$-energy and a minimization property of the
map $x/\vert x\vert$
%J Ricerche Mat.
%V 43
%D 1994
%P 335-346

%A E. Musso
%T On the twistor space of the six-sphere
%J Bull. Austral. Math. Soc.
%V 39
%D 1989
%P 119-127

%A E. Musso
%A L. Nicolodi
%T A variational problem for surfaces in Laguerre geometry
%K incomplete: no details

%A M.T. Mustafa
%T A Bochner technique for harmonic morphisms
%K incomplete: no details

%A H. Muto
%T On the stability of a three-sphere
%J Kodai Math. J.
%V 12
%D 1989
%P 109-115
%M 90e:58033

%A H. Muto
%T Isometry of $S^3(1)$ and isometric minimal immersions of $S^3(1)$
into $S^{4}$
%J Tensor (N.S.)
%V 52
%D 1993
%P 170-178

%A H. Muto
%A Y. Ohnita
%A H. Urakawa
%T Homogeneous minimal hypersurfaces in the unit spheres and the first
eigenvalues of their Laplacian
%J T\^ohoku Math. J.
%V 36
%D 1984
%P 253-267

%A Y. Muto
%T Some critical mappings
%J T\^ohoku Math. J.
%V 25
%D 1973
%P 487-498

%A Y. Muto
%T Critical Riemannian metrics
%J Tensor (N.S.)
%V 29
%D 1975
%P 125-133

%A Y. Muto
%T Riemannian submersions and critical Riemannian metrics
%J J. Math. Soc. Japan
%V 29
%D 1977
%P 493-511

%A Y. Muto
%T The Gauss map of a submanifold of a Euclidean space
%J J. Math. Soc. Japan
%V 30
%D 1978
%P 85-100

%A Y. Muto
%T Some properties of isometric minimal immersions of spheres into
spheres
%J Kodai Math. J.
%V 6
%D 1983
%P 308-332

%A Y. Muto
%T Isometric minimal immersions of spheres into spheres isotropic up
to some order
%J Yokohama Math. J.
%V 32
%D 1984
%P 159-180

%A Y. Muto
%T Some properties of spherical harmonics
%J Yokohama Math. J.
%V 32
%D 1984
%P 182-189

%A Y. Muto
%T The space $W_2$ of isometric minimal immersions of the three
dimensional sphere into spheres
%J Tokyo J. Math.
%V 7
%D 1984
%P 337-358

%A Y. Muto
%T Groups of motions and minimal immersions of spheres into spheres
%J Kodai Math. J.
%V 9
%D 1986
%P 191-205

%A Y. Muto
%T Some isometric minimal immersions $S^3(1)\rightarrow S^{24}(r),\
r^2={1\over 8}$ which are not full
%J Tensor (N.S.)
%V 45
%D 1987
%P 130-143

%A H.F. M{\"u}nzner
%T Isoparametrische Hyperfl\"achen in Sph\"aren, I
%J Math. Ann.
%V 251
%D 1980
%P 57-71

%A H.F. M{\"u}nzner
%T Isoparametrische Hyperfl\"achen in Sph\"aren, II
%J Math. Ann.
%V 256
%D 1981
%P 215-232

%A S. Nag
%T Self-dual connections, hyperbolic metrics and harmonic mappings on
Riemann surfaces
%J Proc. Indian Acad. Sci. Math. Sci.
%V 101
%D 1991
%P 215-218

%A T. Nagano
%T On fibred Riemannian manifolds
%J Sci. Papers College Gen. Ed. Univ. Tokyo
%V 10
%D 1960
%P 17-27

%A T. Nagano
%T Stability of harmonic maps between symmetric spaces
%P 130-137
%B Harmonic Maps
%E R.J. Knill
%E M. Kalka
%E H.C.J. Sealey
%S Lecture Notes in Math.
%V 949
%D 1982
%I Springer
%C Berlin, Heidelberg, New York

%A T. Nagano
%A B. Smyth
%T The Gauss map of Kaehler immersions
%J T\^ohoku Math. J.
%V 27
%D 1975
%P 453-460

%A T. Nagano
%A B. Smyth
%T Minimal varieties and harmonic maps in tori
%J Comment. Math. Helv.
%V 50
%D 1975
%P 249-265

%A T. Nagano
%A B. Smyth
%T Minimal varieties in tori
%I Amer. Math. Soc.
%C Providence, R.I.
%B Differential Geometry
%E S.S. Chern
%E R. Osserman
%S Proc. Sympos. Pure Math.
%V 27
%D 1975
%P 189-190

%A T. Nagano
%A B. Smyth
%T Sur les surfaces minimales hyperelliptiques dans un tore
%J C. R. Acad. Sci. Paris
%V 280
%D 1975
%P 1527-1529

%A T. Nagano
%A B. Smyth
%T Minimal surfaces in tori by Weyl groups, I
%J Proc. Amer. Math. Soc.
%V 61
%D 1976
%P 102-104

%A T. Nagano
%A B. Smyth
%T Minimal surfaces in tori by Weyl groups, II
%B Minimal submanifolds and geodesics
%I Kaigai
%C Tokyo
%D 1978

%A T. Nagano
%A B. Smyth
%T Periodic minimal surfaces
%J Comment. Math. Helv.
%V 53
%D 1978
%P 29-55

%A T. Nagano
%A B. Smyth
%T Harmonic mappings and structures of manifolds
%J Mathematics
%V 1
%D 1980
%P 533-555
%O (Japanese)

%A T. Nagano
%A B. Smyth
%T On the Neumann problem for the nonlinear parabolic equations of
Eells--Sampson and harmonic maps
%J Math. Ann.
%V 249
%D 1980
%P 177-190

%A T. Nagano
%A B. Smyth
%T Periodic minimal surfaces and Weyl groups
%J Acta Math.
%V 145
%D 1980
%P 1-27

%A T. Nagano
%A B. Smyth
%T On the existence of global solutions of the nonlinear parabolic
equation of Eells--Sampson over product manifolds
%J Proc. Amer. Math. Soc.
%V 82
%D 1981
%P 369-373

%A T. Nagano
%A M. Sumi
%T Stability of $p$-harmonic maps
%J Tokyo J. Math.
%V 15
%D 1992
%P 475-482

%A T. Nagasawa
%T Initial value and final value problems related to equivariant
harmonic maps. II.
%O (Japanese)
%J S{\^u}rikaisekikenky{\^u}sho K{\^o}ky{\^u}roku
%V 911
%D 1995
%P 1--10

%A T. Nagasawa
%A K. Ueno
%T Initial-final value problems for equivariant harmonic maps
%K incomplete: no details

%A T. Nagura
%T On the Jacobi differential operators associated to minimal
isometric immersions of symmetric spaces into spheres, I
%J Osaka J. Math.
%V 18
%D 1981
%P 115-145

%A T. Nagura
%T On the Jacobi differential operators associated to minimal
isometric immersions of symmetric spaces into spheres, III
%D 1982
%J Osaka J. Math.
%V 19
%P 241

%A T. Nagura
%T On the Jacobi differential operators associated to minimal
isometric immersions of symmetric spaces into spheres, II
%J Osaka J. Math.
%V 19
%D 1982
%P 79-124

%A T. Nagura
%T On the normal bundles of $S^2$ minimally immersed in the unit
spheres
%J Osaka J. Math.
%V 20
%D 1983
%P 779-786

%A H. Naito
%T Asymptotic behavior of non-linear heat equations in geometric
variational problems
%K incomplete: no details

%A H. Naito
%T A stable manifold theorem for the gradient flow of geometric
variational problems associated with quasi-linear parabolic equations.
%J Compositio Math.
%V 68
%D 1988
%P 221-239

%A H. Naito
%T Asymptotic behavior of solutions to Eells--Sampson equation near
stable harmonic maps
%J Math. Z.
%V 202
%D 1989
%P 383-389

%A H. Naito
%T On the holomorphicity of pluriharmonic maps
%B Geometry of manifolds
%E K. Shiohama
%S Perspect. Math.
%V 8
%I Academic Press
%C San Diego
%D 1989
%P 419-425

%A H. Naito
%T On a local H\"older continuity for a minimizer of the exponential
energy functional
%J Nagoya Math. J.
%V 129
%D 1993
%P 97-113

%A H. Naito
%T Recent developments of the evolution of harmonic maps
%B Geo. and its Appl.
%I World Sci.
%C Singapore
%D 1993
%P 175-193

%A H. Naitoh
%T Isotropic submanifolds with paralled second fundamental form in
$P^n({\bf C})$
%J Osaka J. Math.
%V 18
%D 1981
%P 427-464

%A H. Naitoh
%T Totally real parallel submanifolds in $P^n({\bf C})$
%J Tokyo J. Math.
%V 4
%D 1981
%P 279-306

%A H. Nakagawa
%A R. Takagi
%T Harmonic foliations on a compact Riemannian manifold of
non-negative constant curvature
%J T\^ohoku Math. J.
%V 40
%D 1988
%P 465-471

%A N. Nakauchi
%T Behavior of solutions of the gradient flow equations for the Yamabe
functional
%K incomplete: no details

%A N. Nakauchi
%T Concentration or blowup in smooth solutions of semilinear heat
equations
%K incomplete: no details

%A N. Nakauchi
%T A concentration phenomenon in mean curvature flow
%K incomplete: no details

%A N. Nakauchi
%T A semilinear elliptic differential inequality
%K incomplete: no details

%A N. Nakauchi
%T Homomorphism between homotopy group induced by elements of the
Sobolev spaces $L^{1,p}(M,N)$
%J Manuscripta Math.
%V 78
%D 1993
%P 1-7

%A N. Nakauchi
%T Regularity of minimizing $p$-harmonic maps into the sphere
%J Boll. Un. Mat. Ital. A
%V 10
%D 1996
%P 143-156

%A N. Nakauchi
%A S. Takakuwa
%T A remark on $p$-harmonic maps
%J Nonlinear Anal.
%V 25
%D 1995
%P 169-185

%A A. Nannicini
%T K{\"a}hlerian twistor spaces
%B Conference on Analytic Geometry and Complex Analysis
%D 1990
%P 25-38
%O (Italian)
%K incomplete: no publisher

%A A. Nannicini
%T Twistor methods in K{\"a}hler geometry
%J Boll. Un. Mat. Ital. A
%V 6
%D 1992
%P 411-417

%A A. Nannicini
%T Vanishing theorems for twistor spaces
%J Ann. Scuola Norm. Sup. Pisa Cl. Sci.
%V 19
%D 1992
%P 183-205

%A S. Nayatani
%T Lower bounds for the Morse index of complete minimal surfaces in
Euclidean $3$-space
%J Osaka J. Math.
%V 27
%D 1990
%P 453-464

%A S. Nayatani
%T Morse index and Gauss maps of complete minimal surfacs in Euclidean
3-space
%J Comment. Math. Helv.
%V 68
%D 1993
%P 511-537

%A C.J.C. Negreiros
%T Harmonic maps from compact Riemann surfaces into flag manifolds
%R Chicago Thesis
%D 1987

%A C.J.C. Negreiros
%T Some remarks about harmonic maps into flag manifolds
%J Indiana Univ. Math. J.
%V 37
%D 1988
%P 617-636

%A C.J.C. Negreiros
%T Equivariant harmonic maps into homogeneous spaces
%J J. Math. Phys.
%V 31
%D 1990
%P 1635-1642

%A C.J.C. Negreiros
%T Harmonic maps into periodic flag manifolds and into loop groups
%J J. Geom. Phys.
%V 7
%D 1990
%P 339-361

%A G. Neugebauer
%T Chiral fields as minimal surfaces
%J Wiss. Z. Friedrich-Schiller-Univ. Jena Natur. Reihe
%V 35
%D 1986
%P 795-799

%A N. Neuss
%T A Liouville theorem for harmonic maps and static Yang--Mills fields
%K incomplete: no details

%A L. Nicolodi
%A L. Vanhecke
%T Rotations and Hermitian symmetric spaces
%J Monatsh. Math.
%V 109
%D 1990
%P 279-291

%A L. Nicolodi
%A L. Vanhecke
%T Harmonic and isometric rotations around a curve
%J Illinois J. Math.
%V 37
%D 1993
%P 85-100

%A L. Nicolodi
%A L. Vanhecke
%T Harmonic and isometric rotations around a submanifold
%J Math. J. Okayama Univ.
%V 35
%D 1993
%P 235-251

%A J. Nie
%T Some results of harmonic maps of manifolds
%J Math. Appl.
%V 1
%D 1988
%P 23-27
%M 90h:58021

%A B. Nielsen
%T A theory of relativity incorporating a canonical representation of
matter and Mach's principle by considering minimal immersions
%R preprint

%A B. Nielsen
%T The stress-energy momentum tensor of the Gauss map in the extended
nonlinear $\sigma$-model
%D 1982
%K incomplete: no details

%A B. Nielsen
%T Minimal immersions, Einstein's equations, and Mach's principle
%J J. Geom. Phys.
%V 4
%D 1987
%P 1-20

%A A. Nijenhuis
%T Geometric aspects of formal differential operations on tensor
fields
%B Proc. I. C. M.
%D 1958
%P 463-469
%K incomplete: no publisher

%A S. Nishikawa
%T Deformations of Riemannian metrics and manifolds with bounded
curvature ratios
%R preprint

%A S. Nishikawa
%T On holomorphic equivalences of bounded domains in complete K\"ahler
manifolds of negative curvature
%R preprint

%A S. Nishikawa
%T On the existence of global solutions of the nonlinear parabolic
equation of Eells--Sampson over product manifolds
%J Proc. Amer. Math. Soc.
%K incomplete: no vol; no date; no pages

%A S. Nishikawa
%T The Gauss map of K\"ahler immersions
%J T\^ohoku Math. J.
%V 27
%D 1975
%P 453-460

%A S. Nishikawa
%T Harmonic mappings and structures of manifolds
%V 1
%D 1980
%P 533-555
%J Mathematics
%O (In Japanese)

%A S. Nishikawa
%T On the Neumann problem for the nonlinear parabolic equation of
Eells--Sampson and harmonic mappings
%J Math. Ann.
%V 249
%D 1980
%P 177-190

%A S. Nishikawa
%T On maximal spacelike hpersurfaces in a Lorentzian manifold
%J Nagoya Math. J.
%V 95
%D 1984
%P 117-124

%A S. Nishikawa
%T Harmonic maps of surfaces
%S Proc. Top. Geo. Res. Center
%V 5
%D 1994
%P 191-206
%K incomplete: no details

%A S. Nishikawa
%A T. Ochiai
%T Reports on harmonic maps and their applications
%D 1980
%B Survey in geometry
%O (Japanese)
%K incomplete: no publisher

%A S. Nishikawa
%A K. Shiga
%T On the holomorphic equivalence of bounded domains in complete
K\"ahler manifolds of nonpositive curvature
%J J. Math. Soc. Japan
%V 35
%D 1983
%P 273-278

%A J.C.C. Nitsche
%T On harmonic mappings
%J Proc. Amer. Math. Soc.
%V 9
%D 1958
%P 268-271

%A J.C.C. Nitsche
%T Vorlesungen \"uber Minimalfl\"achen
%S Grundlehren Math. Wiss.
%V 199
%D 1975
%I Springer
%C Berlin, Heidelberg, New York

%A J.C.C. Nitsche
%T Lectures on minimal surfaces, Vol. 1
%I Cambridge Univ. Press
%C Cambridge
%D 1988

%A T. Nitta
%A M. Takeuchi
%T Contact structures on twistor spaces
%J J. Math. Soc. Japan
%V 39
%D 1987
%P 139-162

%A N. Nobumitsu
%T Regularity of minimising $p$-harmonic maps into the sphere.
%J Boll. Un. Mat. Ital. A
%V 10
%P 319-332
%K incomplete: no date

%A J. Noguchi
%A T. Sunada
%T Finiteness of the family of rational and meromorphic mappings into
algebraic varieties
%J Amer. J. Math.
%V 104
%D 1982
%P 887-900

%A K. Nomizu
%T Some results in E. Cartan's theory of isoparametric families of
hypersurfaces
%J Bull. Amer. Math. Soc.
%V 79
%D 1973
%P 1184-1188

%A K. Nomizu
%T Elie Cartan's work on isoparametric families of hypersurfaces
%I Amer. Math. Soc.
%C Providence, R.I.
%B Differential Geometry
%E S.S. Chern
%E R. Osserman
%S Proc. Sympos. Pure Math.
%V 27
%D 1975
%P 191-200

%A K. Nomizu
%A B. Smyth
%T A formula of Simons' type and hypersurfaces with constant mean
curvature
%J J. Differential Geom.
%V 3
%D 1969
%P 367-377

%A K. Nomizu
%A B. Smyth
%T On the Gauss mapping for hypersurfaces of constant mean curvature
in the sphere
%J Comment. Math. Helv.
%V 44
%D 1969
%P 484-490

%A T. Nore
%T Second fundamental form of a map
%J Ann. Mat. Pura Appl.
%V 146
%D 1987
%P 281-310

%A O. Nouhaud
%T D\'eformations infinit\'esimales harmoniques remarquables
%J C. R. Acad. Sci. Paris
%V 275
%D 1972
%P 1103-1105

%A O. Nouhaud
%T Transformations infinit\'esimales harmoniques
%J C. R. Acad. Sci. Paris
%V 274
%D 1972
%P 573-576

%A O. Nouhaud
%T Immersion harmonique d'une vari\'et\'e riemannienne dans une tore
%J C. R. Acad. Sci. Paris
%V 277
%D 1973
%P 1065-1066

%A O. Nouhaud
%T Applications et d\'eformations projectives
%J C. R. Acad. Sci. Paris
%V 280
%D 1975
%P 1531-1534

%A O. Nouhaud
%T Applications harmoniques d'une vari\'et\'e riemannienne dans son
fibr\'e tangent
%J C. R. Acad. Sci. Paris
%V 284
%D 1977
%P 815-818

%A O. Nouhaud
%T Applications harmoniques dans un tore et vari\'et\'es homog\`enes
%J Rend. Mat.
%V 10
%D 1977
%P 295-303

%A O. Nouhaud
%T D\'eformations infinit\'esimales harmoniques
%J Rend. Mat.
%V 10
%D 1977
%P 87-108

%A S.P. Novikov
%T Multivalued functionals in modern mathematical physics
%J Atti Accad. Sci. Torino Cl. Sci. Fis. Mat. Natur.
%V 17 {\rm (Supplement)}
%D 1983
%P 635-644

%A Y. Nutku
%T Geometry of dynamics in general relativity
%J Ann. Inst. H. Poincar\'e. Anal. Non Lin\'eaire
%V A21
%D 1974
%P 175-183

%A Y. Nutku
%T Harmonic map formulation of colliding electrovac plane waves
%B Directions in general relativity, vol. I
%I C.U.P.
%C Cambridge
%D 1993
%P 261-271

%A N.R. O'Brian
%A J. Rawnsley
%T Twistor spaces
%J Anal. Global Anal. Geom.
%V 3
%D 1985
%P 29-58

%A B. O'Neill
%T The fundamental equations of a submersion
%J Michigan Math. J.
%V 13
%D 1966
%P 459-469

%A J.J. O'Sullivan
%T Manifolds without conjugate points
%J Math. Ann.
%V 210
%D 1974
%P 295-311

%A J.J. O'Sullivan
%T Riemannian manifolds without foral points
%J J. Differential Geom.
%V 11
%D 1976
%P 321-333

%A M. Obata
%T The Gauss map of immersions of Riemannian manifolds in spaces of
constant curvature
%J J. Differential Geom.
%V 2
%D 1968
%P 217-223

%A M.S. Ody
%A L.H. Ryder
%T Time-independent solutions to the two-dimensional non-linear $O(3)$
sigma model and surfaces of constant mean curvature
%J Internat. J. Modern Phys. A
%V 10
%D 1995
%P 337-364

%A T. Ogata
%T Minimal surfaces in a sphere with Gaussian curvature not less than
$1/6$
%J T\^ohoku Math. J.
%V 37
%D 1985
%P 553-560

%A T. Ogata
%T U.~Simon's conjecture on minimal surfaces in a sphere
%J Bull. Yamagata Univ. Natur. Sci.
%V 11
%D 1987
%P 345-350

%A T. Ogata
%T Curvature pinching theorem for minimal surfaces with constant
Kaehler angle in complex projective spaces
%J T\^ohoku Math. J.
%V 43
%D 1991
%P 361-374

%A T. Ogata
%T Curvature pinching theorem for minimal surfaces with constant
Kaehler angle in complex projective spaces. II
%J T\^ohoku Math. J.
%V 45
%D 1993
%P 271-283

%A Y.G. Oh
%T Second variation and stabilities of minimal Lagrangian submanifolds
in K{\"a}hler manifolds
%J Invent. Math.
%V 101
%D 1990
%P 501-519

%A Y. Ohnita
%T On instability of harmonic foliations
%K incomplete: no details

%A Y. Ohnita
%T The first standard minimal immersions of compact irreducible
symmetric spaces
%B Differential Geometry of Submanifolds
%E K. Kenmotsu
%S Lecture Notes in Math.
%I Springer
%C Berlin
%V 1090
%D 1984
%P 37-49

%A Y. Ohnita
%T Stability of harmonic maps and standard minimal immersions
%J T\^ohoku Math. J.
%V 38
%D 1986
%P 259-267

%A Y. Ohnita
%T Stable minimal submanifolds in compact rank one symmetric spaces
%J T\^ohoku Math. J.
%V 38
%D 1986
%P 199-217

%A Y. Ohnita
%T Totally real submanifolds with nonnegative sectional curvature
%J Proc. Amer. Math. Soc.
%V 97
%D 1986
%P 474-478

%A Y. Ohnita
%T On pluriharmonicity of stable harmonic maps
%J J. London Math. Soc.
%V 35
%D 1987
%P 563-568

%A Y. Ohnita
%T On stability of minimal submanifolds in compact symmetric spaces
%J Compositio Math.
%V 64
%D 1987
%P 157-189

%A Y. Ohnita
%T Minimal surfaces with constant curvature and K\"ahler angle in
complex space forms
%J Tsukuba J. Math.
%V 13
%D 1989
%P 191-207

%A Y. Ohnita
%T Homogeneous harmonic maps into complex projective spaces
%J Tokyo J. Math.
%V 13
%D 1990
%P 87-116

%A Y. Ohnita
%T Loop group actions on harmonic maps and Morse-Bott theory
%J S{\^u}rikaisekikenky{\^u}sho K{\^o}ky{\^u}roku
%V 822
%D 1993
%P 110-122
%O (Japanese)

%A Y. Ohnita
%T On deformations of harmonic 2-spheres in symmetric spaces
%B Geometry and Global Analysis
%E T. Kotake
%E S. Nishikawa
%E R. Schoen
%I T\^ohoku Univ.
%C Sendai
%D 1993
%P 359-368

%A Y. Ohnita
%T Group actions and deformations for harmonic maps into symmetric
spaces
%J Kodai Math. J.
%V 17
%D 1994
%P 463-475

%A Y. Ohnita
%A H. Tasaki
%T Uniqueness of certain $3$-dimensional, homologically volume
minimizing submanifolds in compact simple Lie groups
%J Tsukuba J. Math.
%V 10
%D 1986
%P 11-16

%A Y. Ohnita
%A S. Udagawa
%T Stable harmonic maps from Riemann surfaces to compact Hermitian
symmetric spaces
%J Tokyo J. Math.
%V 10
%D 1987
%P 385-390

%A Y. Ohnita
%A S. Udagawa
%T Stability, complex-analyticity, and constancy of pluriharmonic maps
from compact K\"ahler manifolds
%J Math. Z.
%V 205
%D 1990
%P 624-644

%A Y. Ohnita
%A S. Udagawa
%T Complex-analyticity of pluriharmonic maps and their constructions
%D 1991
%P 371-407
%B Prospects in Complex Geometry
%E J. Noguchi
%E T. Ohsawa
%I Springer
%C Berlin
%S Lecture Notes in Math.
%V 1468

%A Y. Ohnita
%A G. Valli
%T Factorization of weakly pluriharmonic maps by Harder--Narasimhan
filtration
%K incomplete: no details

%A Y. Ohnita
%A G. Valli
%T Pluriharmonic maps into compact Lie groups and factorization into
unitons
%J Proc. London Math. Soc.
%V 61
%D 1990
%P 546-570

%A H. Ohta
%T On harmonic maps from $CP^1$ to $\Omega SU(n)$
%J Sci. Papers College Arts Sci. Univ. Tokyo
%V 41
%D 1991
%P 83-93

%A T. Okayasu
%T Pinching and nonexistence of stable harmonic maps
%J T\^ohoku Math. J.
%V 40
%D 1988
%P 213-220

%A T. Okayasu
%T On the instability of minimal submanifolds and harmonic maps
%P 427-434
%B Geometry of manifolds
%E K. Shiohama
%S Perspect. Math.
%V 8
%I Acad. Press
%C San Diego
%D 1989

%A T. Okayasu
%T On the instability of minimal submanifolds in Riemannian manifolds
of positive curvature
%J Math. Z.
%V 201
%D 1989
%P 33-44

%A T. Okayasu
%T Isolation phenomena for harmonic maps
%J Math. J. Toyama Univ.
%V 14
%D 1991
%P 185-192

%A T. Okayasu
%T Area of minimal disks with free boundary
%B Geometry and Global Analysis
%E T. Kotake
%E S. Nishikawa
%E R. Schoen
%I T\^ohoku Univ.
%C Sendai
%D 1993
%P 447-449

%A T. Okayasu
%T Regularity of minimizing harmonic maps into $S^4$, $S^5$ and
symmetric spaces
%J Math. Ann.
%V 298
%D 1994
%P 193-205

%A C. Olmos
%T Homogeneous submanifolds of higher rank and parallel mean curvature
%D 1992
%R Augsburg preprint

%A C. Omero
%A R. Percacci
%T Generalized nonlinear $\sigma$-models in curved space and
spontaneous compactification
%R preprint

%A H. Omori
%T Isometric immersions of Riemannian manifolds
%J J. Math. Soc. Japan
%V 19
%D 1967
%P 205-214

%A K. Ono
%T On the holomorphicity of harmonic maps from compact K\"ahler
manifolds to hyperbolic Riemann surfaces
%J Proc. Amer. Math. Soc.
%V 102
%D 1988
%P 1071-1076

%A T. Ono
%T Variations on a theme of Euler
%S Univ. Ser. Math.
%I Plenum Press
%C New York
%D 1994

%A V. Oproiu
%T Harmonic maps between tangent bundles
%J Rend. Sem. Mat. Univ. Politec. Torino
%V 47
%D 1989
%P 47-55

%A V. Oproiu
%T On the harmonic sections of cotangent bundles
%J Rend. Sem. Fac. Sci. Univ. Cagliari
%V 59
%D 1989
%P 177-184

%A L. Ornea
%A G. Romani
%T The fundamental equations of conformal submersions
%J Beitr{\"a}ge Algebra Geom.
%V 34
%D 1993
%P 233-243

%A R. Osserman
%T Minimal surfaces in the large
%J Comment. Math. Helv.
%V 35
%D 1961
%P 65-76

%A R. Osserman
%T Global properties of minimal surfaces in $E^3$ and $E^n$
%J Ann. of Math.
%V 80
%D 1964
%P 340-364

%A R. Osserman
%T Minimal varieties
%J Bull. Amer. Math. Soc.
%V 75
%D 1969
%P 1092-1120

%A R. Osserman
%T A survey of minimal surfaces
%S Van Nostrand Math. Studies
%V 25
%I Van Nostrand
%D 1969
%K incomplete: no city

%A R. Osserman
%T A proof of the regularity everywhere of the classical solution to
Plateau's problem
%J Ann. of Math.
%V 91
%D 1970
%P 550-569

%A R. Osserman
%T Some properties of solutions to the minimal surface system for
arbitrary codimension
%B Global Analysis, Part II
%E S.S. Chern
%E S. Smale
%S Proc. Sympos. Pure Math.
%I Amer. Math. Soc.
%C Providence, RI
%V 15
%D 1970
%P 283-291

%A R. Osserman
%T Branched immersions of surfaces
%J INDAM Symp. Math.
%V 10
%D 1972
%P 141-158

%A R. Osserman
%T On Bers' theorem on isolated singularities
%J Indiana Univ. Math. J.
%V 23
%D 1973
%P 337-342

%A R. Osserman
%T The isoperimetric inequality
%J Bull. Amer. Math. Soc.
%V 84
%D 1978
%P 1182-1238

%A R. Osserman
%T Properties of solutions to the minimal surface equation in higher
codimension
%B Japan--U.S. Seminar on Minimal Submanifolds. Tokyo
%D 1978
%P 163-172
%K incomplete: no publisher

%A R. Osserman
%T Minimal surfaces, Gauss maps, Total curvature, Eigenvalue estimates
and stability
%P 199-227
%B The Chern Symposium 1979
%E W.Y. Hsiang
%E S. Kobayashi
%E I.M. Singer
%E A. Weinstein
%E J.A. Wolf
%E H.H. Wu
%D 1980
%I Springer
%C Berlin, Heidelberg, New York

%A R. Osserman
%T The minimal surface equation
%B Seminar on nonlinear partial differential equations
%E S.S. Chern
%S MSRI Publ.
%I Springer
%C Berlin
%V 2
%D 1984
%P 237-259

%A L. Oswald
%A G. Paulik
%T An example of nonhomotopic solutions to the Dirichlet problem for
harmonic maps in two dimensions
%J Proc. Amer. Math. Soc.
%V 104
%D 1988
%P 1267-1270

%A T. Otsuki
%T Minimal hypersurfaces in a Riemannian manifold of constant
curvature
%J Amer. J. Math.
%V 92
%D 1970
%P 145-173

%A T. Otsuki
%T On a $2$-dimensional Riemannian manifold
%B Diff. geo. in honor of K. Yano.
%I Kinokuniya
%D 1972
%P 401-414
%K incomplete: no city

%A S.K. Ottarsson
%T Closed geodesics on Riemannian manifolds via the heat flow
%J J. Geom. Phys.
%V 2
%D 1985
%P 49-72

%A T.H. Otway
%T Removable singularities of stationary fields
%B The Problem of Plateau
%E T.M. Rassias
%I World Scientific
%C River Edge, NJ
%D 1992
%M 94c:58038

%A Y. Ou
%T Complete lifts of maps and harmonic morphisms between Euclidean
spaces
%R Preprint
%D 1995

%A Y.L. Ou
%T Complete lifts of maps and harmonic morphisms between Euclidean
spaces
%K incomplete: no details

%A Y.L. Ou
%T Quadratic harmonic morphisms and 0-systems
%K incomplete: no details

%A Y.L. Ou
%A J.C. Wood
%T On the classification of quadratic harmonic morphisms between
Euclidean spaces
%K incomplete: no details

%A H. Ozeki
%A M. Takeuchi
%T On some types of isoparametric hypersurfaces in spheres, I
%J T\^ohoku Math. J.
%V 27
%D 1975
%P 515-559

%A H. Ozeki
%A M. Takeuchi
%T On some types of isoparametric hypersurfaces in spheres, II
%J T\^ohoku Math. J.
%V 28
%D 1976
%P 7-55

%A H. Pabel
%T Minimalfla{\"a}chen und die komplexe {\"A}hlichkeitsgruppe
%K incomplete: no details

%A H. Pabel
%T Zur Klassifikation Euklidischer Minimalfl{\"a}chen
%B Proc. of the congress of geometry (Thessaloniki 1987)
%I Aristotle Univ.
%C Thessaloniki
%D 1988
%P 114-130
%M 89m:53017

%A R.S. Palais
%T The principle of symmetric criticality
%J Comm. Math. Phys.
%V 69
%D 1979
%P 19-30

%A R.S. Palais
%T Applications of the symmetric criticality principle in mathematical
physics and differential geometry
%B Proc. Second Conference Differential Geometry and Differential
Equations, Shanghai--Hefei 1981
%I Sci. Press
%C Beijing
%D 1984
%P 247-301

%A R.S. Palais
%A C.L. Terng
%T Reduction of variables for minimal submanifolds
%J Proc. Amer. Math. Soc.
%V 98
%D 1986
%P 480-484

%A R.S. Palais
%A C.L. Terng
%T Critical point theory and submanifold geometry
%S Lecture Notes in Math.
%V 1353
%D 1988
%I Springer
%C Berlin, Heidelberg, New York

%A B. Palmer
%T Minimal surfaces and $H$-surfaces with prescribed curvature
%K incomplete: no details

%A B. Palmer
%T Remarks on minimal tori in $S^3$
%R preprint

%A B. Palmer
%T Second variation formulas for Wilmore surfaces
%K incomplete: no details

%A B. Palmer
%T Surfaces in $H^3_1$
%K incomplete: no details

%A B. Palmer
%T Isothermic surfaces and the Gauss map
%J Proc. Amer. Math. Soc.
%V 104
%D 1988
%P 876-884

%A B. Palmer
%T The Gauss map of spacelike constant mean curvature
%J Comment. Math. Helv.
%V 65
%D 1990
%P 52-57

%A B. Palmer
%T Spacelike constant mean curvature surfaces in Pseudo-Riemannian
space forms
%J Anal. Global Anal. Geom.
%V 8
%D 1990
%P 217-226

%A B. Palmer
%T Index and stability of harmonic Gauss maps
%J Math. Z.
%V 206
%D 1991
%P 563-566

%A B. Palmer
%T Minimal surfaces and $H$-surfaces in non-positively curved space
forms
%J Proc. Amer. Math. Soc.
%V 119
%D 1993
%P 245-250

%A B. Palmer
%T Stability of harmonic Gauss maps
%B Geometry and topology of submanifolds, V
%I World Sci. Publishing
%C River Edge, NJ
%D 1993
%P 233-241

%A J.S. Pan
%T Anti-quaternionic submanifolds of a quaternionic projective space
%J Kyungpook Math. J.
%V 21
%D 1981
%P 91-115
%M 82k:53058

%A Y.L. Pan
%T Stable harmonic maps and topology of submanifolds in Euclidean
space
%R preprint

%A Y.L. Pan
%T Some nonexistence theorems for stable harmonic mappings
%J Chinese Ann. Math.
%V 3
%D 1982
%P 515-518

%A Y.L. Pan
%T Submanifolds with parallel mean curvature and Gauss maps
%J Chinese Ann. Math. Ser. B
%V 4
%D 1983
%P 171-176

%A Y.L. Pan
%T Some nonexistence theorems for stable harmonic mappings
%B Proc. Second Conference Differential Geometry and Differential
Equations, Shanghai--Hefei 1981
%I Sci. Press
%C Beijing
%D 1984
%P 303-306

%A Y.L. Pan
%T Pinching theorems of Simons type for complete minimal submanifolds
in the sphere
%J Proc. Amer. Math. Soc.
%V 93
%D 1985
%P 710-712

%A Y.L. Pan
%T Nonexistence of stable harmonic maps from sufficiently pinched
simply connected Riemannian manifolds
%J J. London Math. Soc.
%V 39
%D 1989
%P 568-576

%A Y.L. Pan
%A Y.B. Shen
%T Stable harmonic maps from submanifolds in space form
%R preprint

%A Y.L. Pan
%A Y.B. Shen
%T On harmonic maps with finite energy
%J Acta Math. Sinica
%V 1
%D 1985
%P 308-313

%A Y.L. Pan
%A Y.B. Shen
%T Stability of harmonic maps and minimal immersions
%J Proc. Amer. Math. Soc.
%V 93
%D 1985
%P 111-117

%A Y.L. Pan
%A Y.B. Shen
%T Stability of harmonic maps from a Riemannian manifold with boundary
%J Kexue Tongbao (Chinese)
%V 31
%D 1986
%P 170-173
%j Kexue Tongbao (English Ed.)
%v 31
%d 1986
%p 510-514

%A Y.L. Pan
%A Y.B. Shen
%T Some stability results of harmonic maps from a Riemannian manifold
with boundary
%B Differential Geometry and Differential Equations
%E C.H. Gu
%E M. Berger
%E R. Bryant
%S Lecture Notes in Math.
%V 1255
%I Springer
%C Berlin
%P 80-87
%D 1987

%A Y.L. Pan
%A Y.B. Shen
%T Stable harmonic maps from pinched manifolds
%J Math. Z.
%V 203
%D 1990
%P 493-501
%M 91c:58033

%A Y.L. Pan
%A D. Zhao
%T Liouville-type theorems for harmonic maps
%O (Chinese)
%J Chinese Ann. Math. Ser. A
%V 17
%D 1996
%P 255--258

%A G.H. Park
%T A monotonicity inequality for unit vector fields
%J Honam. Math. J.
%V 15
%D 1993
%P 11-16
%M 94j:58046

%A J.S. Park
%T Holomorphic and harmonic maps between complete almost K\"ahler
manifolds
%J Proc. Japan Acad. Ser. A Math. Sci.
%V 64
%D 1988
%P 389-392

%A J.S. Park
%T Harmonic inner automorphisms of compact connected semisimple Lie
groups
%J T\^ohoku Math. J.
%V 42
%D 1990
%P 83-91

%A J.S. Park
%A H. Urakawa
%T Classification of harmonic mappings of constant energy density into
spheres
%J Geom. Dedicata
%V 37
%D 1991
%P 211-226

%A K.S. Park
%T Isoparametric families in projective spaces
%R preprint

%A M. Parker
%T Orthogonal multiplications in small dimensions
%J Bull. London Math. Soc.
%V 15
%D 1983
%P 368-372

%A T. Parker
%T Conformal fields and stability
%J Math. Z.
%V 185
%D 1984
%P 305-319

%A T.H. Parker
%A J.G. Wolfson
%T Pseudo-holomorphic maps and bubbletrees
%J J. Geom. Anal.
%V 3
%D 1993
%P 63-98

%A V.K. Parmar
%T Harmonic morphisms between semi-Riemannian manifolds
%K incomplete: no details

%A V.K. Parmar
%T Harmonic morphisms between semi-Riemannian manifolds
%R Leeds Thesis
%D 1991

%A W. Parry
%A M. Pollicott
%T An analogue of the prime number theorem for closed orbits of axiom
A flows
%J Ann. of Math.
%V 118
%D 1983
%P 573-591

%A E.M. Patterson
%T A class of critical Riemanniann metrics
%J J. London Math. Soc.
%V 12
%D 1981
%P 349-358

%A G. Paulik
%T On the continuity of harmonic mappings and the boundary
%J Manuscripta Math.
%V 62
%D 1988
%P 127-130

%A F. Pedit
%T The tension field of the conformal Gauss map
%K incomplete: no details

%A F. Pedit
%A H. Wu
%T Discretizing constant curvature surfaces via loop group
factorizations: the discrete sine- and sinh-Gordon equations
%J J. Geom. Phys.
%V 17
%D 1995
%P 245-260

%A C.K. Peng
%T Some new examples of minimal surfaces in ${\bf R}^3$ and its
applications
%R preprint

%A C.K. Peng
%T A remark on minimal surfaces in ${\bf R}^4$
%B Proc. Second Conference Differential Geometry and Differential
Equations, Shanghai--Hefei 1981
%I Sci. Press
%C Beijing
%D 1984
%P 307-308

%A C.K. Peng
%T Some relations between minimal submanifolds and harmonic maps
%J Chinese Ann. Math. Ser. B
%V 5
%D 1984
%P 85-89
%O (Chinese. English summary: {\it ibid} A{\bf 5} (1984),85-90)
%M 85k:58024

%A C.K. Peng
%A Z.Z. Tang
%T Brouwer degrees of isoparametric maps between spheres
%R Preprint
%D 1995

%A C.K. Peng
%A Z.Z. Tang
%T On representing homotopy classes of spheres by harmonic maps
%R Preprint
%D 1995

%A C.K. Peng
%A C.L. Terng
%T Minimal hypersurfaces of spheres with constant scalar curvature
%B Seminar on Minimal Submanifolds
%E E. Bombieri
%S Ann. of Math. Stud.
%V 103
%I Princeton Univ. Press
%C Princeton, NJ
%D 1983
%P 177-198

%A R. Percacci
%T Global definition of nonlinear $\sigma$-models and some
consequences
%J J. Math. Phys.
%V 22
%D 1981
%P 1892-1895

%A A. Pereira~do~Valle
%A A. Verjovsky
%T Two examples of escaping harmonic maps
%D 1988
%P 219-229
%B Proc. VI Coll. Diff. Geo. Santiago
%V 61
%S Cursos e Congresos de Univ. de Santiago
%I Univ. de Santiago
%C Santiago de Compostela

%A A.M. Perelomov
%T Solutions of the instanton type in chiral models
%J Uspekhi Fiz. Nauk
%V 134
%D 1981
%P 577-609
%j Soviet Phys. Uspekhi
%v 24
%d 1982
%p 645-661
%M 84c:81050

%A A.M. Perelomov
%T Chiral models: geometrical aspects
%J Phys. Rep.
%V 146
%D 1987
%P 135-213

%A A.M. Perelomov
%T Supersymmetric chiral models: geometric aspects
%J Phys. Rep.
%V 174
%D 1989
%P 229-282

%A J. Perez
%A A. Ros
%T Some uniqueness and non-existence theorems for embedded minimal
submanifolds
%J Math. Ann.
%V 295
%D 1993
%P 513-525

%A R. Petit
%T On the rigidity of minimal immersions and pluriharmonic immersions
%J C. R. Acad. Sci. Paris
%V 318
%D 1994
%P 1125-1128

%A N.C. Petridis
%T Picard's theorem for a family of non-holomorphic mappings of
complex manifolds
%J Tensor (N.S.)
%V 30
%D 1976
%P 179-185

%A N.C. Petridis
%T Un th\'eor\`eme g\'en\'eral du type Picard
%J C. R. Acad. Sci. Paris
%V 285
%D 1977
%P 265-267

%A V. Pettinati
%A A. Ratto
%T Existence and non-existence results for harmonic maps between
spheres
%J Ann. Scuola Norm. Sup. Pisa Cl. Sci.
%V 17
%D 1990
%P 273-282
%M 91g:58063

%A B. Piette
%T Explicit solutions of Grassmannian $\sigma$-models
%J J. Math. Phys.
%V 29
%D 1988
%P 2190-2196
%M 89b:81082

%A B. Piette
%T Some solutions of the $U(N)$ sigma modles
%B Group theoretical methods in physics (Varna 1987)
%S Lecture Notes in Phys.
%V 313
%I Springer
%C Berlin
%D 1988

%A B. Piette
%A I. Stokoe
%A W.J. Zakrzewski
%T On stability of solutions of the $U(N)$ chiral model in two
dimensions
%K incomplete: no details

%A B. Piette
%A W.J. Zakrzewski
%T General solutions of the $U(3)$ and $U(4)$ chiral models in two
dimensions
%J Nuclear Phys. B
%V 300
%D 1988
%P 207-222

%A B. Piette
%A W.J. Zakrzewski
%T Properties of classical solutions of the $U(n)$ chiral
$\sigma$-models in two dimensions
%J Nuclear Phys. B
%V 300
%D 1988
%P 223-237

%A B. Piette
%A W.J. Zakrzewski
%T General solutions of the $U(N)$ chiral $\sigma$-models in two
dimensions
%J J. Math. Phys.
%V 30
%D 1989
%P 2233-2237

%A U. Pinkall
%T Hopf tori in $S^3$
%J Invent. Math.
%V 81
%D 1985
%P 379-386

%A U. Pinkall
%T Inequalities of Willmore type for submanifolds
%J Math. Z.
%V 193
%D 1986
%P 241-246

%A U. Pinkall
%A K. Polthier
%T Computing discrete minimal surfaces and their conjugates
%J Experiment. Math.
%V 2
%D 1993
%P 15-36

%A U. Pinkall
%A I. Sterling
%T Willmore surfaces
%R Preprint, MPI Bonn
%D 1986

%A U. Pinkall
%A I. Sterling
%T On the classification of constant mean curvature tori
%J Ann. of Math.
%V 130
%D 1989
%P 407-451

%A G.P. Pirola
%T The infinitesimal variation of spin abelian differentials and
minimal surfaces
%J Comm. Anal. Geom.
%K incomplete: no vol; no date; no pages

%A J.T. Pitts
%T Construction of minimal surfaces by variational methods in the
large and applications
%S Vorlesungsreihe SFB 256
%V 5
%I Universit{\"a}t Bonn
%C Bonn

%A J.T. Pitts
%T The index of instability of minimal surfaces obtained by
variational methods in the large
%R preprint

%A J.T. Pitts
%T A three-sphere with an arbitrary metric supports at least four
embedded minimal two-spheres
%K incomplete: no details

%A J.T. Pitts
%T Existence and regularity of minimal surfaces on Riemannian
manifolds
%J Bull. Amer. Math. Soc.
%V 82
%D 1976
%P 503-504

%A J.T. Pitts
%T Existence and regularity of minimal surfaces on Riemannian
manifolds
%S Math. Notes
%V 27
%I Princeton Univ. Press
%C Princeton
%D 1981

%A J.T. Pitts
%A J.H. Rubinstein
%T Applications of minimax to minimal surfaces and the topology of
$3$-manifolds
%J Proc. Centre Math. Anal. Austral. Nat. Univ.
%O (to appear)
%K incomplete: no vol; no date; no pages

%A J.T. Pitts
%A J.H. Rubinstein
%T Existence of minimal surfaces of bounded topological type in
three-manifolds
%J Proc. Centre Math. Anal. Austral. Nat. Univ.
%V 10
%D 1986
%P 163-176

%A J.T. Pitts
%A J.H. Rubinstein
%T Equivariant minimax and minimal surfaces in geometric three
manifolds
%J Bull. Amer. Math. Soc.
%V 19
%D 1988
%P 303-309

%A M.P. Piu
%T Campi di vettori e applicazioni armoniche
%J Rend. Sem. Fac. Sci. Univ. Cagliari
%V 52
%D 1982
%P 85-94

%A A.I. Pluzhnikov
%T Harmonic mappings of Riemannian surfaces and foliated manifolds
%j Math. USSR-Sb.
%v 41
%d 1982
%p 281-287
%V 113
%D 1980
%P 339-347
%J Mat. Sb.

%A A.I. Pluzhnikov
%T Some properties of harmonic mappings in the case of spheres and Lie
groups
%J Dokl. Akad. Nauk SSSR
%V 268
%D 1983
%P 1300-1302
%j Soviet Math. Dokl.
%v 27
%d 1983
%p 246-248

%A A.I. Pluzhnikov
%T The indices of harmonic maps of spheres
%B Geometria i Topologia v Global'nyi Nelineinykh Zadachakh (Geometry
and Topology in Global Nonlinear Problems)
%S Novoe Global Anal.
%I Voronezh State University
%C Voronezh
%P 162-166
%D 1984

%A A.I. Pluzhnikov
%T Zadacha Minimizatsii Funkstionala Energii (The problem of
minimizing the energy functional)
%I VINITI
%C Moscow
%D 1984
%O (Russian)

%A A.I. Pluzhnikov
%T Some geometric properties of harmonic mappings
%J Trudy Sem. Vektor. Tenzor. Anal.
%V 22
%P 132-147
%D 1985
%O (Russian)

%A A.I. Pluzhnikov
%T On the minima of the Dirichlet functional
%j Soviet Math. Dokl.
%v 34
%d 1987
%p 281-284
%V 290
%N 2
%D 1986
%P 289-293
%J Dokl. Akad. Nauk SSSR

%A A.I. Pluzhnikov
%T A topological criterion for the attainability of global minima of
an energy functional
%D 1986
%P 149-155
%B Analysis on manifolds and differential equations
%O (Russian)
%S Novoe Global Anal.
%I Voronezh. Gos. Univ.
%C Voronezh

%A A.I. Pluzhnikov
%T Topological aspects of the problem of minimizing the Dirichlet
functional
%B Topology and its Applications
%E S.P. Novikov
%S Proc. Steklov Inst. Math.
%V 193
%I Amer. Math. Soc.
%C Providence, R.I.
%D 1993
%P 167-171

%A A.V. Pogorelov
%T The Minkowski multidimensional problem
%I Nauka
%D 1975
%i Wiley
%d 1978
%K incomplete: no city

%A A.V. Pogorelov
%T On the stability of minimal surfaces
%J Soviet Math. Dokl.
%V 24
%D 1981
%P 274-276

%A K. Pohlmeyer
%T Integrable Hamiltonian systems and interaction through quadratic
constants
%J Comm. Math. Phys.
%V 46
%D 1976
%P 207-221

%A J.C. Polking
%T A survey of removable singularities
%B Seminar on nonlinear partial differential equations
%E S.S. Chern
%S MSRI Publ.
%I Springer
%C Berlin
%V 2
%D 1984
%P 261-292

%A K. Polthier
%T Neue Minimalfl{\"a}chen in $H^3$
%K incomplete: no details

%A K. Polthier
%T Geometric data for triply periodic minimal surfaces in spaces of
constant curvature
%B Geometric Analysis and Computer Graphics
%E P. Concus
%E R. Finn
%E D.A. Hoffman
%S MSRI Publ.
%V 17
%D 1991
%I Springer
%C Berlin

%A M. Pontecorvo
%T On twistor spaces of anti-self-dual Hermitian surfaces
%J Trans. Amer. Math. Soc.
%V 331
%D 1992
%P 653-661

%A C.C. Poon
%T Some new harmonic maps from $B^3$ to $S^n$
%J J. Differential Geom.
%V 34
%D 1991
%P 165-168

%A Y.S. Poon
%T Minimal surfaces in four dimensional manifolds
%D 1983
%R M.Sc. thesis, Oxford,

%A Y.S. Poon
%T An integral representation of the twistor degree
%D 1984
%R Oxford preprint

%A Y.S. Poon
%T Algebraic dimension of twistor spaces
%J Math. Ann.
%V 282
%D 1988
%P 621-627

%A Y.S. Poon
%T Algebraic structure of twistor spaces
%J J. Differential Geom.
%V 36
%D 1992
%P 451-492

%A A.N. Pressley
%T Decomposition of the space of loops on a Lie group
%J Topology
%V 19
%D 1980
%P 65-79

%A A.N. Pressley
%T The energy flow on the loop space of a compact Lie group
%J J. London Math. Soc.
%V 26
%D 1982
%P 557-566

%A A.N. Pressley
%A G. Segal
%T Loop groups
%V 1986
%S Oxford Math. Monographs
%I Clarendon Press
%C Oxford

%A P. Price
%T A monotonicity formula for Yang--Mills fields
%J Manuscripta Math.
%V 43
%D 1983
%P 131-166

%A M.H. Protter
%A H.F. Weinberger
%T Maximum principles in differential equations
%I Prentice-Hall
%D 1967
%K incomplete: no city

%A J. Qing
%T On singularities of the heat flow for harmonic maps from surfaces
into spheres
%K incomplete: no details

%A J. Qing
%T Multiple solutions of the Dirichlet problem for harmonic maps from
discs into $2$sphere
%J Manuscripta Math.
%V 77
%D 1992
%P 435-446
%M 93m:58029

%A J. Qing
%T Remarks on the Dirichlet problem for harmonic maps from the disc
into the $2$-sphere
%J Proc. Roy. Soc. Edinburgh Sect. A
%V 122
%D 1992
%P 63-67
%M 93m:58028

%A J. Qing
%T Boundary regularity of weakly harmonic maps from surfaces
%J J. Funct. Anal.
%V 114
%D 1993
%P 458-466
%M 94h:58065

%A J. Qing
%T The Dirichlet problem for harmonic maps from the disc into
K{\"a}hler manifolds
%J J. London Math. Soc.
%V 47
%D 1993
%P 182-192
%M 94d:58049

%A M. Rabelo
%T Harmonic maps into surfaces with two-dimensional cone metrics
%J Mat. Contemp.
%V 4
%D 1993
%P 139-151

%A T. Rado
%T On the problem of least area and the problem of Plateau
%J Math. Z.
%V 32
%D 1930
%P 763-796

%A L.M. Raileanu
%T Critical sections of a Riemannian fibre bundle
%J Ann. Univ. Al. I. Cuza Iasi
%V 27
%D 1981
%P 157-162

%A S. Rallis
%A G. Toth
%T Harmonic maps with symmetries
%R preprint

%A J. Ramanathan
%T Minimal and constant mean curvature surfaces in various Riemannian
and Lorentzian symmetric spaces
%R preprint

%A J. Ramanathan
%T Harmonic maps from $S^2$ to $G_{2,4}$
%J J. Differential Geom.
%V 19
%D 1984
%P 207-219

%A J. Ramanathan
%T Harmonic maps from surfaces to the complex Grassman manifolds
%S Pitman Res. Notes Math. Ser.
%B Topics in several complex variables
%E E. Ram{\'\i}rez~de~Arellano
%E D. Sundararaman
%I Pitman
%C London
%V 112
%D 1985
%P 148-151

%A J. Ramanathan
%T A remark on the energy of harmonic maps between spheres
%J Rocky Mountain J. Math.
%V 16
%D 1986
%P 783-790

%A J. Ramanathan
%T A remark on the energy of harmonic maps between spheres
%J Rocky Mountain J. Math.
%V 16
%D 1986
%P 783-790

%A J. Ramanathan
%T Minimal hypersurfaces in $S^4$ with vanishing Gauss--Kronecker
curvature
%J Math. Z.
%V 205
%D 1990
%P 645-658

%A Z. Ran
%T Stability of certain holomorphic maps
%J J. Differential Geom.
%V 34
%D 1991
%P 37-47

%A A. Ranjan
%T Riemannian submersions of spheres with totally geodesic fibres
%J Osaka J. Math.
%V 22
%D 1985
%P 243-260

%A A. Ranjan
%T On a remark of O'Neill
%J Duke Math. J.
%V 53
%D 1986
%P 113-115

%A A. Ranjan
%T Riemannian submersions of compact simple Lie groups with connected
totally geodesic fibres
%J Math. Z.
%V 191
%D 1986
%P 239-246

%A T.M. Rassias
%T Morse theory and Plateau's problem
%J Eleutheria
%D 1978
%P 209-249
%M 84h:58040
%K incomplete: no vol

%A T.M. Rassias
%T Global analysis of the Morse-Smale index for a minimal immersion in
${\bf R}^n$, $n\ge 3$ and its application to the classification
problem of unstable minimal immersions
%J Eleutheria
%D 1979
%P 233-300
%M 82i:53007
%K incomplete: no vol

%A T.M. Rassias
%T On some problems of harmonic mappings and the Poincar{\'e}
inequality
%B Complex analysis and applications '81 (Varna 1981)
%I Bulgarian Acad. Sci.
%C Sofia
%D 1984
%P 453-457

%A T.M. Rassias
%T Foundation of global nonlinear analysis
%D 1986
%S Teubner Texte Math.
%I Teubner
%C Leipzig
%V 86

%A T.M. Rassias
%T On the Morse-Smale index theorem and the problem of minimal
surfaces
%J Serdica
%V 12
%D 1986
%P 238-244
%M 88j:53062

%A T.M. Rassias
%T Survey on uniqueness and classification theorems for minimal
surfaces
%B Nonlinear analysis
%I World Scientific
%C Singapore
%D 1987
%P 493-511
%M 89d:53020

%A A. Ratto
%T Construction d'applications harmoniques de sph\`eres euclidiennes
%J C. R. Acad. Sci. Paris
%V 304
%D 1987
%P 185-186

%A A. Ratto
%T Harmonic maps of spheres and equivariant theory
%R Thesis U. Warwick
%D 1987

%A A. Ratto
%T On harmonic maps between $S^3$ and $S^2$ of prescribed Hopf
invariant
%J Math. Proc. Cambridge Philos. Soc.
%V 104
%D 1988
%P 273-276

%A A. Ratto
%T Equivariant harmonic maps between manifolds with metrics of
$(p,q)$-signature
%J Ann. Inst. H. Poincar\'e. Anal. Non Lin\'eaire
%V 6
%D 1989
%P 503-524

%A A. Ratto
%T Harmonic maps from deformed spheres to spheres
%J Amer. J. Math.
%V 111
%D 1989
%P 225-238

%A A. Ratto
%T Harmonic maps of spheres and the Hopf construction
%J Topology
%V 28
%D 1989
%P 379-388

%A A. Ratto
%T On the Dirichlet problem for harmonic maps into spheres or
ellipsoids and equivariant harmonic maps from warped products
%J Bull. Soc. Math. Belg.
%V 41
%D 1989
%P 145-168

%A A. Ratto
%A M. Rigoli
%T Elliptic differential inequalities with applications to harmonic
maps
%J J. Math. Soc. Japan
%V 45
%D 1993
%P 321-337

%A A. Ratto
%A M. Rigoli
%T On the asymptotic behaviour of rotationally symmetric harmonic maps
%J J. Differential Equations
%V 101
%D 1993
%P 15-27

%A A. Ratto
%A M. Rigoli
%A L. V{\'e}ron
%T Equations aux d\'eriv\'ees partielles
%R preprint

%A A. Ratto
%A M. Rigoli
%A L. V{\'e}ron
%T Courbure scalaire et d{\'e}formations conformes de l'espace
hyperbolique
%J C. R. Acad. Sci. Paris
%V 315
%D 1992
%P 1153-1158

%A A. Ratto
%A M. Rigoli
%A L. V{\'e}ron
%T Conformal immersions of Riemannian manifolds and extensions of the
Schwarz Lemma
%J Duke Math. J.
%%V 74
%D 1994
%P 223-236
%K incomplete: no vol

%A A. Ratto
%A M. Rigoli
%A L. V{\'e}ron
%T Courbure scalaire et d{\'e}formations conformes des
vari{\'e}t{\'e}s riemanniennes non compactes
%J C. R. Acad. Sci. Paris
%V 318
%D 1994
%P 665-670

%A A. Ratto
%A M. Rigoli
%A L. V{\'e}ron
%T Scalar curvature and conformal deformation of hyperbolic space
%J J. Funct. Anal.
%V 121
%D 1994
%P 15-77

%A H.E. Rauch
%T A transcendental view of the space of algebraic Riemann surfaces
%J Bull. Amer. Math. Soc.
%V 71
%D 1965
%P 1-39

%A J. Rawnsley
%T Generalized twistor spaces and isotropic maps of Riemann surfaces
%R preprint

%A J. Rawnsley
%T The twistor relationship between the Veronese maps $S^2\to S^4$ and
${\bf C}P^n\to {\bf C}P^3$
%R Warwick preprint

%A J. Rawnsley
%T Twistor spaces and isotropic harmonic maps of Riemann surfaces
%R preprint

%A J. Rawnsley
%T On the rank of horizontal maps
%J Math. Proc. Cambridge Philos. Soc.
%V 92
%D 1983
%P 485-488

%A J. Rawnsley
%T Equivariant harmonic maps
%R Warwick preprint
%D 1984

%A J. Rawnsley
%T Noether's theorem for harmonic maps
%B Differential geometric methods in mathematical physics
%E S. Sternberg
%S Math. Phys. Stud.
%V 6
%D 1984
%P 197-202
%I Reidel
%C Dortrecht, Boston, London

%A J. Rawnsley
%T $f$-structures, $f$-twistor spaces and harmonic maps
%B Geometry Seminar ``Luigi Bianchi'' II---1984
%E E. Vesentini
%S Lecture Notes in Math.
%V 1164
%D 1985
%I Springer
%C Berlin, Heidelberg, New York
%P 85-159

%A J. Rawnsley
%T Harmonic $2$-spheres
%B Quantum Theories and Geometry
%E M. Cahen
%E M. Flato
%D 1988
%I Kluwer Acad. Publ.
%C Dordrecht
%P 175-189

%A J. Rawnsley
%T Stability of harmonic maps into symmetric spaces
%B Harmonic mappings, twistors and $\sigma$-models
%E P. Gauduchon
%I World Scientific
%C Singapore
%D 1988
%P 203-209

%A J.H. Rawnsley
%T Twistor theory for Riemannian manifolds
%B New Developments in Lie Theory and Their Applications
%E J. Tirao
%E N. Wallach
%S Progr. Math.
%V 105
%I Birkh\"auser
%C Boston, Basel, Stuttgart
%D 1992
%P 115--128

%A E. Reich
%T A generalized Dirichlet integral
%J J. Analyse Math.
%V 30
%D 1976
%P 456-463

%A E. Reich
%T On the variational principle of Gerstenhaber and Rauch
%J Ann. Acad. Sci. Fenn. Ser. A I Math.
%V 10
%D 1985
%P 469-475

%A E. Reich
%T Harmonic mappings and quasiconformal mappings.
%J J. Analyse Math.
%V 46
%D 1986
%P 239-245.
%M 87m:30041

%A E. Reich
%T The composition of harmonic mappings
%J Ann. Acad. Sci. Fenn. Ser. A I Math.
%V 12
%D 1987
%P 47-53

%A E. Reich
%T Local decomposition of harmonic mappings
%J Complex Variables Theory Appl.
%V 9
%D 1987
%P 263-269
%M 89a:31001

%A R.C. Reilly
%T Variational properties of mean curvatures
%B Proc. Sem. 13th Biennial Cand. Math. Congress II
%D 1971
%P 102-114
%K incomplete: no publisher

%A R.C. Reilly
%T Variational properties of functions of the mean curvatures for
hypersurfaces in space forms
%J J. Differential Geom.
%V 8
%D 1973
%P 465-477

%A R.C. Reilly
%T Applications of the Hessian operator in a Riemannian manifold
%J Indiana Univ. Math. J.
%V 26
%D 1977
%P 459-472

%A R.C. Reilly
%T Mean curvature, the Laplacian and soap bubbles
%J Amer. Math. Monthly
%V 89
%D 1982
%P 180-188, 197-198

%A C. Reina
%T Algebraic geometrical methods in field theory; the example of
$CP^n$ models
%B Proc. Geo. Physics
%D 1982
%P 263-270
%K incomplete: no publisher

%A C. Reina
%T On the harmony of the Ernst equation
%D 1983
%P 1029-1032
%B Proc. Third M. Grossmann Meeting on Gen. Rel.
%I North Holland
%K incomplete: no city

%A R. Remmert
%A K. Stein
%T Eigentliche holomorphe Abbildungen
%J Math. Z.
%V 73
%D 1960
%P 159-189

%A R. Remmert
%A T. van~de~Ven
%T \"Uber holomorphe Abbildungen projektivalgebraischer
Mannigfaltigkeiten auf komplexe R\"aume
%J Math. Ann.
%V 142
%D 1961
%P 453-486

%A Y.G. Reshetnyak
%T Nonexpanding maps into a space of curvature no greater than $K$
%J Siberian Math. J.
%V 6
%D 1968
%P 918-927

%A Y.G. Reshetnyak
%T Space mappings with bounded dilatation
%S Transl. Math. Monographs
%I Amer. Math. Soc.
%C Providence RI
%V 73
%D 1989

%A O. Rey
%T Heat flow for the equation of surfaces with prescribed mean
curvature
%J Math. Ann.
%V 291
%D 1991
%P 123-146

%A A.G. Reznikov
%T Linearization and explicit solutions of the minimal surface
equation
%J Publ. Mat.
%V 36
%D 1992
%P 39-46

%A A.G. Reznikov
%T Harmonic maps, hyperbolic cohomology and higher Milnor inequalities
%J Topology
%V 32
%D 1993
%P 899-907

%A A.G. Reznikov
%T Symplectic twistor spaces
%J Anal. Global Anal. Geom.
%V 11
%D 1993
%P 109-118

%A M. Rigoli
%T On a conformal Bernstein's type property
%K incomplete: no details

%A M. Rigoli
%T On immersed compact submanifolds of Euclidean space
%K incomplete: no details

%A M. Rigoli
%T A rigidity result for holomorphic immersions of surfaces in $CP^n$
%J Proc. Amer. Math. Soc.
%V 93
%D 1985
%P 317-320

%A M. Rigoli
%T The harmonicity of the spherical Gauss map
%J Bull. London Math. Soc.
%V 18
%D 1986
%P 609-612

%A M. Rigoli
%T The conformal Gauss map of submanifolds of the M\"obius space
%J Anal. Global Anal. Geom.
%V 5
%D 1987
%P 97-116

%A M. Rigoli
%A I. Salavessa
%T Geometrical properties via almost conformal vector fields
%K incomplete: no details

%A M. Rigoli
%A I. Salavessa
%T Conformal and isometric immersions of Riemannian manifolds
%J Math. Z.
%V 196
%D 1987
%P 293-300

%A M. Rigoli
%A I. Salavessa
%T Willmore submanifolds of the M\"obius space and a Bernstein-type
theorem
%J Manuscripta Math.
%V 81
%D 1993
%P 203-222

%A M. Rigoli
%A R. Tribuzy
%T The Gauss map for K\"ahlerian submanifolds of ${\bf R}^n$
%J Trans. Amer. Math. Soc.
%V 332
%D 1992
%P 515-528

%A J. Ripoli
%A F. Tomi
%T Maximum principles for minimal surfaces in ${\bf R}^3$ having
noncompact boundary and a uniqueness theorem for the helicoid
%J Manuscripta Math.
%V 87
%P 417-434
%K incomplete: no date

%A J.P. Ripoll
%T Helicoidal minimal surfaces in hyperbolic spaces
%J Nagoya Math. J.
%V 114
%D 1989
%P 65-75

%A J.P. Ripoll
%T Uniqueness of minimal rotational surfaces in $S^3$
%J Amer. J. Math.
%V 111
%D 1989
%P 537-547

%A M. Ritor{\'e}
%T Applications of compactness results for harmonic maps to stable
constant mean curvature surfaces
%K incomplete: no details

%A M. Ritor{\'e}
%A A. Ros
%T Stable constant mean curvature tori and the isoperimetric problem
in three space forms
%J Comment. Math. Helv.
%V 67
%D 1992
%P 293-305

%A T. Rivi{\`e}re
%T Flot des applications harmoniques en dimension deux
%K incomplete: no details

%A T. Rivi{\`e}re
%T Applications harmoniques de $B^3$ dans $S^2$ ayant une ligne de
singularit{\'e}s
%J C. R. Acad. Sci. Paris
%V 313
%D 1991
%P 583-587

%A T. Rivi{\`e}re
%T Applications harmoniques de $B^3$ dans $S^2$ partout discontinues
%J C. R. Acad. Sci. Paris
%V 314
%D 1992
%P 719-723

%A T. Rivi{\`e}re
%A I. Shafir
%T Asymptotic analysis of minimizing harmonic maps of regions bounded
by two circles
%J C. R. Acad. Sci. Paris
%V 313
%D 1991
%P 503-508

%A A. Romero
%T An extension of Calabi's rigidity theorem to complex submanifolds
of indefinite complex space forms
%J Manuscripta Math.
%V 59
%D 1987
%P 261-276

%A A. Ros
%A P. Verheyen
%A L. Verstraelen
%T Positively curved minimal submanifolds
%B Global Differential Geometry and Global Analysis
%E D. Ferus
%E R.B. Gardner
%E S. Helgason
%E U. Simon
%I Springer
%C Berlin
%S Lecture Notes in Math.
%V 1156
%D 1985
%P 280-295

%A H. Rosenberg
%A E. Toubiana
%T Deformations of complete minimal surfaces
%J Trans. Amer. Math. Soc.
%V 295
%D 1986
%P 475-489

%A H. Rosenberg
%A E. Toubiana
%T Some remark on deformations of minimal surfaces
%J Trans. Amer. Math. Soc.
%V 295
%D 1986
%P 491-499

%A H. Rosenberg
%A E. Toubiana
%T A cylindrical type complete minimal surface in a slab of ${\bf
R}^3$
%J Bull. Soc. Math. III
%D 1987
%P 241-245
%K incomplete: no vol

%A H. Rosenberg
%A E. Toubiana
%T Complete minimal surfaces and minimal herissons
%J J. Differential Geom.
%V 28
%D 1988
%P 115-132

%A W. Rossman
%T Foliations by constant mean curvature surfaces of ${\bf R}^3$ and
${\bf H}^3$ with singularities
%K incomplete: no details

%A W. Rossman
%T New examples of minimal surfaces
%B Geometry and Global Analysis
%E T. Kotake
%E S. Nishikawa
%E R. Schoen
%I T\^ohoku Univ.
%C Sendai
%D 1993
%P 369-377

%A W. Rossman
%A M. Umehara
%A K. Yamada
%T Irreducible constant mean curvature $1$ surfaces in hyperbolic
space with positive genus
%R preprint

%A H.L. Royden
%T The Ahlfors--Schwarz lemma in several complex variables
%J Comment. Math. Helv.
%V 55
%D 1980
%P 547-558

%A M. Ru
%T On the Gauss map of minimal surfaces immersed in $R^n$
%J J. Differential Geom.
%V 34
%D 1991
%P 411-423

%A M. Ru
%T Gauss map of minimal surfaces with ramification
%J Trans. Amer. Math. Soc.
%V 339
%D 1993
%P 751-764

%A P.J. Ruback
%T Sigma model solitons and their moduli space metrics
%J Comm. Math. Phys.
%V 116
%D 1988
%P 645-658

%A J.H. Rubinstein
%T Embedded minimal surfaces in $3$-manifolds with positive scalar
curvature
%J Proc. Amer. Math. Soc.
%V 95
%D 1985
%P 458-462

%A H. Ruchert
%T Ein Eindeutigkeitssatz f\"ur Fl\"achen konstanter mittlerer
%J Kr\"ummung Arch. Math.
%V 33
%D 1979
%P 91-104

%A E.A. Ruh
%T Asymptotic behaviour of non-parametric minimal hypersurfaces
%J J. Differential Geom.
%V 4
%D 1970
%P 509-513

%A E.A. Ruh
%T Minimal immersions of $2$-spheres in $S^4$
%J Proc. Amer. Math. Soc.
%V 28
%D 1971
%P 219-222

%A E.A. Ruh
%A J. Vilms
%T The tension field of the Gauss map
%J Trans. Amer. Math. Soc.
%V 149
%D 1970
%P 569-573

%A P. Rukimbira
%T Harmonic maps in contact geometry
%K incomplete: no details

%A S.Ianus
%A A.M.Pastore
%T Harmonic maps on Sasakian and cosymplectic manifolds
%B Proceedings of the 24-th NCGT, July 5-9,1994, Timisoara
Univ.,Romania
%D 1996
%P 139-155
%K incomplete: no publisher

%A S.Ianus
%A A.M.Pastore
%T On harmonic maps on metric $f$-manifolds
%J Tensor (N.S.)
%V 54
%D 1997
%K incomplete: no pages

%A S.Ianus
%A L.Ornea
%A V.Vuletescu
%T Holomorphic and harmonic maps of local conformal Kaehlerian
manifolds
%J Boll. Un. Mat. Ital. A
%V 9
%D 1995
%P 569-579

%A S.Ianus
%A M.Visinescu
%T Space-time compactification and Riemannian submersion
%B The Mathematical Heritage of C.F.Gauss
%E T.Rassias,
%I World Scientific Press
%C Singapore
%D 1991
%P 358-371

%A J. Sacks
%A K. Uhlenbeck
%T The existence of minimal immersions of two-spheres
%J Bull. Amer. Math. Soc.
%V 83
%D 1977
%P 1033-1036

%A J. Sacks
%A K. Uhlenbeck
%T The existence of minimal immersions of $2$-spheres
%J Ann. of Math.
%V 113
%D 1981
%P 1-24

%A J. Sacks
%A K. Uhlenbeck
%T Minimal immersions of closed Riemann surfaces
%J Trans. Amer. Math. Soc.
%V 271
%D 1982
%P 639-652

%A H. Sakagawa
%T On the construction of twistor lifts of harmonic 2-spheres into
$Gr_t({\bf C}^n)$
%B Geometry and Global Analysis
%E T. Kotake
%E S. Nishikawa
%E R. Schoen
%I T\^ohoku Univ.
%C Sendai
%D 1993
%P 451-455

%A H. Sakagawa
%T On the extended solutions of isotropic harmonic $2$-spheres lifted
into Grassmannians
%J Algebras Groups Geom.
%V 11
%D 1994
%P 37-52
%M 95b:58045

%A H. Sakagawa
%T The uniton numbers of the harmonic $2$-spheres in $Gr_2({\bf C}^n)$
%R Preprint
%D 1994

%A M. Sakaki
%T Harmonicity of spherical Gauss map and pinching of Simons type
%R preprint

%A M. Sakaki
%T On minimal surfaces with constant K{\"a}hler angle
%K incomplete: no details

%A M. Sakaki
%T On minimal surfaces with constant K{\"a}hler angle in $CP^3$ and
$CP^4$
%J Tsukuba J. Math.
%K incomplete: no vol; no date; no pages

%A M. Sakaki
%T Rigidity of superconformal minimal surfaces lying in
odd-dimensional unit spheres
%K incomplete: no details

%A M. Sakaki
%T On the stability of minimal surfaces in $S^3$
%J Kodai Math. J.
%V 9
%D 1986
%P 421-424
%M 87k:53014

%A M. Sakaki
%T A uniqueness theorem for minimal surfaces in $S^3$
%J Kodai Math. J.
%V 10
%D 1987
%P 39-41

%A M. Sakaki
%T Estimates on the stability of minimal surfaces and harmonic maps
%J J. Math. Soc. Japan
%V 41
%D 1989
%P 641-650

%A M. Sakaki
%T Remarks on the rigidity and stability of minimal submanifolds
%J Proc. Amer. Math. Soc.
%V 106
%D 1989
%P 793-795

%A M. Sakaki
%T Stability of surfaces with constant mean curvature in
$3$-dimensional Riemannian manifolds
%J Osaka J. Math.
%V 27
%D 1990
%P 893-898
%M 92c:53004

%A M. Sakaki
%T Upper bounds for the index of minimal surfaces
%J T\^ohoku Math. J.
%V 42
%D 1990
%P 339--349
%M 92c:58018

%A M. Sakaki
%T Exceptional minimal surfaces whose Gauss images have constant
curvature
%J Tokyo J. Math.
%V 15
%D 1992
%P 381--388
%M 94a:53022

%A M. Sakaki
%T Exceptional minimal surfaces with the Ricci condition
%J Tsukuba J. Math.
%V 16
%D 1992
%P 161--167
%M 93i:53060

%A M. Sakaki
%T Minimal $2$-tori in $S^4$ whose Gauss images have constant
curvature
%J Arch. Math. (Basel)
%D 1994
%V 62
%P 470-474

%A M. Sakaki
%T Minimal surfaces with the Ricci condition in $4$-dimensional space
forms
%J Proc. Amer. Math. Soc.
%V 121
%D 1994
%P 573--577
%M 94h:53082

%A M. Sakaki
%T On minimal surfaces in ${\bf R}^n$ whose Gauss images have constant
curvature
%R Preprint
%D 1995

%A K. Sakamoto
%T Helical minimal immersions of compact Riemannian manifolds into a
unit sphere
%J Trans. Amer. Math. Soc.
%V 285
%D 1985
%P 765-790

%A K. Sakamoto
%T Stability of the equator map
%J J. Reine Angew. Math.
%V 414
%D 1991
%P 23-43

%A S.M. Salamon
%T Harmonic and holomorphic maps
%B Geometry Seminar ``Luigi Bianchi'' II---1984
%E E. Vesentini
%S Lecture Notes in Math.
%V 1164
%D 1985
%I Springer
%C Berlin, Heidelberg, New York
%P 161-224

%A S.M. Salamon
%T Minimal surfaces and symmetric spaces
%D 1985
%B Differential Geometry
%E L.A. Cordero
%S Pitman Res. Notes Math. Ser.
%V 131
%I Pitman
%C Boston, London, Melbourne
%P 103-114

%A S.M. Salamon
%T Degrees of minimal surfaces in $4$-manifolds
%B Harmonic mappings, twistors and $\sigma$-models
%E P. Gauduchon
%I World Scientific
%C Singapore
%D 1988
%P 210-223

%A I. Salavessa
%T Graphs with parallel mean curvature and a variational problem in
conformal geometry
%R Thesis, Warwick
%D 1988

%A I. Salavessa
%T Graphs with parallel mean curvature
%J Proc. Amer. Math. Soc.
%V 107
%D 1989
%P 449-458

%A J.H. Sampson
%T Some properties and applications of harmonic mappings
%J Ann. Sci. \'Ecole Norm. Sup.
%V 11
%D 1978
%P 211-228

%A J.H. Sampson
%T Foliations from quadratic and Hermitian differential forms
%J Arch. Rational Mech. Anal.
%V 70
%D 1979
%P 91-99

%A J.H. Sampson
%T Eine parabolische Gleichung mit verg\"anglichen L\"osungen
%J Manuscripta Math.
%V 40
%D 1982
%P 87-89

%A J.H. Sampson
%T On a class of harmonic maps
%P 138-139
%B Harmonic Maps
%E R.J. Knill
%E M. Kalka
%E H.C.J. Sealey
%S Lecture Notes in Math.
%V 949
%D 1982
%I Springer
%C Berlin, Heidelberg, New York

%A J.H. Sampson
%T On harmonic mappings
%J Sympos. Math.
%V 26
%D 1982
%P 197-210

%A J.H. Sampson
%T Harmonic maps in K\"ahler gemetry
%P 193-205
%B Harmonic Maps and Minimal Immersions
%E E. Giusti
%S Lecture Notes in Math.
%V 1161
%I Springer
%C Berlin
%D 1985

%A J.H. Sampson
%T Applications of harmonic maps to K\"ahler geometry
%B Complex differential geometry and non-linear differential equations
%E Y.T. Siu
%I Amer. Math. Soc.
%C Providence, RI
%S Contemp. Math.
%V 49
%D 1986
%P 125-134

%A E. Sandier
%A I. Shafir
%T On the uniqueness of minimizing harmonic maps to a closed
hemisphere
%J Calc. Var. Partial Differential Equations
%V 2
%D 1994
%P 113-122

%A {\'E}. Sandier
%T Sym{\'e}trie des applications harmoniques minimisantes d'une
couronne vers la sph{\`e}re
%J C. R. Acad. Sci. Paris
%V 313
%D 1991
%P 435-440

%A {\'E}. Sandier
%T Minimisation de l'{\'e}nergie des cristaux liquides dans un
cylindre
%J C. R. Acad. Sci. Paris S\'er. I Math.
%V 317
%D 1993
%P 473-478

%A {\'E}. Sandier
%T The symmetry of minimizing harmonic maps from a two dimensional
domain to the sphere
%J Ann. Inst. H. Poincar\'e. Anal. Non Lin\'eaire
%V 10
%D 1993
%P 549-559

%A {\'E}. Sandier
%A I. Shafrir
%T On the symmetry of minimizing harmonic maps in $N$ dimensions
%J Differential Integral Equations
%V 6
%D 1993
%P 1531-1541

%A A. Sanini
%T Applicazioni armoniche tra i fibrati tangenti di varieta
riemanniane
%J Boll. Un. Mat. Ital. A
%V 2
%D 1983
%P 55-64

%A A. Sanini
%T Applicazioni tra variet\`a riemanniane con energia critica rispetto
a deformazioni di metriche
%J Rend. Mat.
%V 3
%D 1983
%P 53-63

%A A. Sanini
%T Applicazioni armoniche tra fibrati tangenti unitari
%J Rend. Sem. Mat. Univ. Politec. Torino
%V 43
%D 1985
%P 159-170
%M 87m:58044

%A A. Sanini
%T Total tension of a map and pseudo-umbilical submanifolds
%J Rend. Mat. Appl.
%V 8
%D 1988
%P 519-526

%A A. Sanini
%T Conformal variational problems
%J Rend. Circ. Mat. Palermo
%V 41
%D 1992
%P 165-184

%A W. Santos
%T Submanifolds with parallel mean curvature vector in spheres
%J T\^ohoku Math. J.
%V 46
%D 1994
%P 403-415

%A R. Sasaki
%T Explicit forms of B{\"a}cklund transformations for the Grassmannian
and $CP^{N-1}$ sigma models
%K incomplete: no details

%A R. Sasaki
%T General classical solutions of the complex Grassmannian and
$CP^{N-1}$ sigma model
%J Phys. Lett. B
%V 130
%D 1983
%P 69-72

%A R. Sasaki
%T Local theory of solutions for the complex Grassmannian and
$CP^{n-1}$ sigma models
%D 1984
%P 163-170
%J Z. Phys.
%V C24

%A P. Sattayatham
%T On the functions that preserve harmonicity in the Euclidean space
%J Southeast Asian Bull. Math.
%V 17
%D 1993
%P 45-50

%A F. Sauvigny
%T Curvature estimates for immersions of minimal surface type via
uniformization and theorems of Bernstein type
%J Manuscripta Math.
%V 67
%D 1990
%P 69-97

%A F. Sauvigny
%T On immersions of constant mean curvature: compactness results and
finiteness theorems for Plateau's problem
%J Arch. Rational Mech. Anal.
%V 110
%D 1990
%P 125-140

%A R. Schimming
%T Harmonic differential operators
%J Forum Math.
%V 3
%D 1991
%P 177-203

%A R. Schoen
%T Compactness, regularity, and almost holomorphicity results for
stable minimal surfaces in arbitrary codimension
%K incomplete: no details

%A R. Schoen
%T Existence and regularity for some geometric variational problems
%D 1977
%R Thesis, Stanford Univ.

%A R. Schoen
%T A lower bound for the first eigenvalue of a negatively curved
manifold
%J J. Differential Geom.
%V 17
%D 1982
%P 233-238

%A R. Schoen
%T A remark on minimal hypercones
%J Proc. Nat. Acad. Sci. U.S.A.
%V 79
%D 1982
%P 4523-4524

%A R. Schoen
%T Estimates for stable minimal surfaces in three dimensional
manifolds
%P 111-126
%B Seminar on Minimal Submanifolds
%E E. Bombieri
%S Ann. of Math. Stud.
%V 103
%I Princeton Univ. Press
%C Princeton, NJ
%D 1983

%A R. Schoen
%T Minimal surfaces and positive mean curvature
%B Proc. I.C.M. Warsaw
%D 1983
%P 575-578
%K incomplete: no publisher

%A R. Schoen
%T Uniqueness, symmetry and embeddedness of minimal surfaces
%J J. Differential Geom.
%V 18
%D 1983
%P 791-809

%A R. Schoen
%T Analytic aspects of the harmonic map problem
%B Seminar on nonlinear partial differential equations
%E S.S. Chern
%S MSRI Publ.
%V 2
%D 1984
%I Springer
%C Berlin, Heidelberg, New York
%P 321-358

%A R. Schoen
%T A report on some recent progress on nonlinear problems in geometry
%J Surveys in Diff. Geom.
%V 1
%D 1991
%P 201-241

%A R. Schoen
%T The role of harmonic mappings in rigidity and deformation problems
%B Complex geometry (Osaka 1990)
%S Lecture Notes in Pure and Appl. Math.
%V 143
%I Dekker
%C New York
%D 1993
%P 179-200

%A R. Schoen
%A L. Simon
%T Regularity of stable minimal hypersurfaces
%J Comm. Pure Appl. Math.
%V 34
%D 1981
%P 741-797

%A R. Schoen
%A L. Simon
%T A new proof of the regularity theorem for rectifiable currents
which minimize parametric elliptic functionals
%J Indiana Univ. Math. J.
%V 31
%D 1982
%P 415-434

%A R. Schoen
%A L. Simon
%T Regularity of simply connected surfaces with quasiconformal Gauss
maps
%B Seminar on Minimal Submanifolds
%E E. Bombieri
%S Ann. of Math. Stud.
%V 103
%I Princeton Univ. Press
%C Princeton, NJ
%D 1983
%P 127-145

%A R. Schoen
%A L. Simon
%A S.T. Yau
%T Curvature estimates for stable minimal hypersurfaces
%J Acta Math.
%V 134
%D 1975
%P 275-288

%A R. Schoen
%A K. Uhlenbeck
%T A regularity theory for harmonic maps
%J J. Differential Geom.
%V 17
%D 1982
%P 307-335

%A R. Schoen
%A K. Uhlenbeck
%T Boundary regularity and the Dirichlet problem for harmonic maps
%J J. Differential Geom.
%V 18
%D 1983
%P 253-268

%A R. Schoen
%A K. Uhlenbeck
%T A regularity theory for harmonic maps (correction)
%J J. Differential Geom.
%V 18
%D 1983
%P 329

%A R. Schoen
%A K. Uhlenbeck
%T Regularity of minimizing harmonic maps into the sphere
%J Invent. Math.
%V 78
%D 1984
%P 89-100

%A R. Schoen
%A S. Wolpert
%A S.T. Yau
%T Geometric bounds on the low eigenvalue of a compact surface
%B Geometry of the Laplace operator
%E R. Osserman
%E A. Weinstein
%S Proc. Sympos. Pure Math.
%I Amer. Math. Soc.
%C Providence, RI
%V 36
%D 1980
%P 279-285

%A R. Schoen
%A H.H. Wu
%T On the Dirichlet problem for manifolds of negative curvature
%K incomplete: no details

%A R. Schoen
%A S.T. Yau
%T Harmonic maps and the topology of stable hypersurfaces and
manifolds of non-negative Ricci curvature
%J Comment. Math. Helv.
%V 51
%D 1976
%P 333-341

%A R. Schoen
%A S.T. Yau
%T Incompressible minimal surfaces, three dimensional manifolds with
non-negative scalar curvature, and the positive mass conjecture in
general relativity
%D 1978
%J Proc. Nat. Acad. Sci. U.S.A.
%V 75
%P 2567

%A R. Schoen
%A S.T. Yau
%T On univalent harmonic maps between surfaces
%J Invent. Math.
%V 44
%D 1978
%P 265-278

%A R. Schoen
%A S.T. Yau
%T Compact group actions and the topology of manifolds with
non-positive curvature
%J Topology
%V 18
%D 1979
%P 361-380

%A R. Schoen
%A S.T. Yau
%T Existence of incompressible minimal surfaces and the topology of
three dimensional manifolds with non-negative scalar curvature
%J Ann. of Math.
%V 110
%D 1979
%P 127-142

%A R. Schoen
%A S.T. Yau
%T On the proof of the positive mass conjecture in general relativity
%J Comm. Math. Phys.
%V 65
%D 1979
%P 45-76

%A R. Schoen
%A S.T. Yau
%T On the structure of manifolds with positive scalar curvature
%J Manuscripta Math.
%V 28
%D 1979
%P 159-183

%A R. Schoen
%A S.T. Yau
%T Positivity of the total mass of a general space-time
%J Phys. Rev. Lett.
%V 43
%D 1979
%P 1457-1459

%A R. Schoen
%A S.T. Yau
%T Proof of the positive action conjecture in quantum relativity
%J Phys. Rev. Lett.
%V 42
%D 1979
%P 547-548

%A R. Schoen
%A S.T. Yau
%T The energy and linear momentum of space-times in general relativity
%J Comm. Math. Phys.
%D 1980
%P 179-200
%K incomplete: no vol

%A R. Schoen
%A S.T. Yau
%T The energy and linear momentum of space-times in general relativity
%J Comm. Math. Phys.
%V 79
%D 1981
%P 47-51

%A R. Schoen
%A S.T. Yau
%T On the proof of the positive mass conjecture
%J Comm. Math. Phys.
%V 79
%D 1981
%P 231-260

%A R. Schoen
%A S.T. Yau
%T Complete three dimensional manifolds with positive Ricci curvature
and scalar curvature
%B Seminar on Differential Geometry
%E S.T. Yau
%S Ann. of Math. Stud.
%V 102
%D 1982
%I Princeton Univ. Press
%C Princeton NJ
%P 209-228

%A V. Schroeder
%T Existence of immersed tori in manifolds of nonpositive curvature
%J J. Reine Angew. Math.
%V 390
%D 1988
%P 32-46

%A G. Schumacher
%T Harmonic maps of the moduli space of compact Riemann surfaces
%J Math. Ann.
%V 275
%D 1986
%P 455-466

%A K.H. Sch{\"u}ffler
%T Function theory and index theory for minimal surfaces of genus 1.
II The index theorem for minimal surfaces of genus 1
%J Arch. Math. (Basel)
%V 48
%D 1987
%P 446-457

%A K.H. Sch{\"u}ffler
%T Function theory and index theory for minimal surfaces of genus 1.
II Manifold structures for double periodic minimal surfaces
%J Arch. Math. (Basel)
%V 48
%D 1987
%P 343-352

%A K.H. Sch{\"u}ffler
%T Minimalfl{\"a}chen auf M{\"o}bius-B{\"a}ndern
%J Z. Anal. Anwendungen
%V 9
%D 1990
%P 503-517

%A K.H. Sch{\"u}ffler
%T Funktionentheoretische Methoden in der Globalanalysen der
Minimalflachentheorie
%J Complex Variables Theory Appl.
%V 19
%D 1992
%P 15-27

%A S. Sciuto
%T Difficulties in fixing the gauge in non-abelian gauge theories
%J Phys. Rep.
%V 49
%D 1979
%P 181-191

%A P. Scott
%T The geometries of $3$-manifolds
%J Bull. London Math. Soc.
%V 15
%D 1983
%P 401-487

%A H.C.J. Sealey
%T On harmonic maps of finite energy
%K incomplete: no details

%A H.C.J. Sealey
%T The stress-energy tensor and the vanishing of $L^2$-harmonic forms
%R preprint

%A H.C.J. Sealey
%T Vanishing theorems on manifolds diffeomorphic to Euclidean space
with certian convexity and growth conditions
%K incomplete: no details

%A H.C.J. Sealey
%T Some properties of harmonic mappings
%D 1980
%R Thesis, University of Warwick

%A H.C.J. Sealey
%T Harmonic maps of small energy
%J Bull. London Math. Soc.
%V 13
%D 1981
%P 405-408

%A H.C.J. Sealey
%T On Cheng's characterization of the $2$-sphere by eigenfunctions
%J Bull. London Math. Soc.
%V 13
%D 1981
%P 403-404

%A H.C.J. Sealey
%T Harmonic diffeomorphisms of surfaces
%P 140-145
%B Harmonic Maps
%E R.J. Knill
%E M. Kalka
%E H.C.J. Sealey
%S Lecture Notes in Math.
%V 949
%D 1982
%I Springer
%C Berlin, Heidelberg, New York

%A H.C.J. Sealey
%T Some conditions insuring the vanishing of harmonic differential
forms with applications to harmonic maps and Yang--Mills theory
%J Math. Proc. Cambridge Philos. Soc.
%V 91
%D 1982
%P 441-452

%A W.I. Seaman
%T Hypersurfaces of constant mean curvature in Euclidean space and
groups of Heisenberg type
%R Thesis Univ. Massachussetts
%D 1982

%A W.I. Seaman
%T Helico{\"\i}ds of constant mean curvature and their Gauss maps
%J Pacific J. Math.
%V 110
%D 1984
%P 387-396

%A W.I. Seaman
%T On manifolds with nonnegative curvature on totally isotropic
two-planes
%J Trans. Amer. Math. Soc.
%V 338
%D 1993
%P 843-855

%A G. Segal
%T The topology of spaces of rational functions
%J Acta Math.
%V 143
%D 1979
%P 39-72

%A G. Segal
%T Loop groups and harmonic maps
%B Advances in homtopy theory (Cortona, 1988)
%E S.M. Salamon
%E B. Steer
%E W.A. Sutherland
%I Camb. Univ. Press.
%C Cambridge
%S London Math. Soc. Lecture Note Ser.
%V 139
%D 1989
%P 153-164

%A J.J. Seidel
%T Harmonics and combinatorics
%D 1984
%P 287-307
%B Special Functions
%E Askey
%I Reidel
%K incomplete: no city

%A K. Sekigawa
%T Almost hermitian structures on twistor bundles
%K incomplete: no details

%A K. Sekigawa
%A L. Vanhecke
%T Harmonic maps and $s$-regular manifolds
%J \v Casopis P\v est. Mat.
%V 114
%D 1989
%P 391-398

%A T. Serbinowski
%T Harmonic maps into metric spaces with curvature bounded above
%K incomplete: no details

%A T. Serbinowski
%T Boundary regularity of harmonic maps to nonpositively curved metric
spaces
%J Comm. Anal. Geom.
%V 2
%D 1994
%P 1-15

%A V.G. Seretov
%T Functionals of Dirichlet type and harmonic quasi-conformal mappings
%J Soviet Math. Dokl.
%V 14
%D 1973
%P 551-554

%A V.G. Seretov
%T Harmonic mappings and univalent functions
%J Kuban Gos. Univ. Naucn. Trudy Vyp.
%V 180
%D 1974
%P 143-153, 166-167

%A V.G. Seretov
%T Extremal quasi-conformal mappings with given boundary
correspondence
%J Siberian Math. J.
%V 19
%D 1978
%P 671-678

%A J. Serrin
%T On surfaces of constant mean curvature which...
%J Math. Z.
%V 112
%D 1969
%P 77-88

%A J.P. Sha
%A D.G. Yang
%T On harmonic maps from conformal $S^{2n+1}$ to $CP^n$
%J Amer. J. Math.
%V 112
%D 1990
%P 1073-1078

%A A.B. Shabat
%A V.E. Zakharov
%T Integration of nonlinear equations of mathematical physics by the
method of inverse scattering II
%J Functional Anal. Appl.
%V 13
%D 1979
%P 166-174

%A D. Shapiro
%T Products of sums of squares
%J Exposition. Math.
%V 2
%D 1984
%P 235-261

%A J. Shatah
%T Weak solutions and development of singularities of the $SU(2)$
$\sigma$-model
%J Comm. Pure Appl. Math.
%V 41
%D 1988
%P 459-469

%A J. Shatah
%T The Cauchy problem for harmonic maps on Minkowski space
%B Proceedings of the International Congress of Mathematicians
%P 1126-1132
%I Birkh\"auser Verlag
%C Basel
%D 1995

%A J. Shatah
%A M. Struwe
%T Regularity results for nonlinear wave equations
%K incomplete: no details

%A J. Shatah
%A A. Tahvildar-Zadeh
%T Regularity of harmonic maps from the Minkowski space into
rotationally symmetric manifolds
%J Comm. Pure Appl. Math.
%V 45
%D 1992
%P 947-971

%A W.T. Shaw
%T Twistors, minimal surfaces and strings
%J Classical Quantum Gravity
%V 2
%D 1985
%P L113-L119

%A W.T. Shaw
%T An ambitwistor description of bosonic or supersymmetric minimal
surfaces and strings in $4$ dimensions
%J Classical Quantum Gravity
%V 3
%D 1986
%P 753-761

%A W.T. Shaw
%T Twistors and strings
%B Mathematics and General Relativity
%E J.A. Isenberg
%I Amer. Math. Soc.
%C Providence, RI
%S Contemp. Math.
%V 71
%D 1988
%P 337-363
%M 89i:53058

%A C.L. Shen
%T A generalization of the Schwarz--Ahlfors lemma to the theory of
harmonic maps
%J J. Reine Angew. Math.
%V 348
%D 1984
%P 23-33

%A C.L. Shen
%T A global pinching theorem of minimal hypersurfaces in the sphere
%J Proc. Amer. Math. Soc.
%V 105
%D 1989
%P 192-198

%A C.L. Shen
%T On the holomorphic maps from Riemann surfaces to Grassmannians
%B Differential Geometry and Topology (Tianjin 1986-87)
%E B. Jiang
%E C.K. Peng
%E Z. Hou
%S Lecture Notes in Math.
%I Springer
%C Berlin
%V 1369
%D 1989
%P 225-234
%M 90e:58035

%A C.L. Shen
%A Q. Zhou
%T Harmonic maps and fundamental groups of nonpositively curved
Riemannian manifolds
%J Chinese Ann. Math. Ser. B
%V 17
%D 1996
%P 491--496

%A Y. Shen
%T A Liouville theorem for harmonic maps
%J Amer. J. Math.
%V 117
%D 1995
%P 773-785

%A Y.B. Shen
%T A Liouville theorem for subharmonic functions and submanifolds with
parallel mean curvature
%K incomplete: no details

%A Y.B. Shen
%T Totally real minimal submanifolds in a complex projective space
%J Kexue Tongbao
%V 28
%D 1983
%P 1018-1021

%A Y.B. Shen
%T On the tension field of the generalized Gauss map
%J J. Hangzhou Univ.
%V 11
%D 1984
%P 311-315
%O (Chinese with English summary)

%A Y.B. Shen
%T Totally real $n$-dimensional minimal submanifolds in a complex
$n$-dimensional projective space
%J Adv. in Math. (Beijing)
%V 13
%D 1984
%P 65-70
%M 85e:53067

%A Y.B. Shen
%T Complete submanifolds in $E^{n+p}$ with parallel mean curvature
%J Chinese Ann. Math. Ser. B
%V 6
%D 1985
%P 345-350

%A Y.B. Shen
%T On real minimal hypersurfaces in a complex projective space
%J Acta Math. Sinica
%V 28
%D 1985
%P 85-90

%A Y.B. Shen
%T Remarks on hypersurfaces with constant mean curvature in a higher
dimensional pseudo-sphere
%J Chinese Ann. Math. Ser. B
%V 7
%D 1986
%P 483-487

%A Y.B. Shen
%T Curvature and stability for minimal submanifolds
%J Sci. Sinica
%V 31
%D 1988
%P 787-797

%A Y.B. Shen
%T On intrinsic rigidity for minimal submanifolds in a sphere
%J Sci. in China
%V 32
%D 1989
%P 769-781

%A Y.B. Shen
%T Harmonic Gauss maps and Codazzi tensor for affine hypersurfaces
%J Arch. Math. (Basel)
%V 55
%D 1990
%P 298-305

%A Y.B. Shen
%T Curvature pinching for three-dimensional minimal submanifolds in a
sphere
%J Proc. Amer. Math. Soc.
%V 115
%D 1992
%P 791-795

%A Y.B. Shen
%T On conformal superminimal immersions of surfaces into $CP^n$
%B Geometry and Global Analysis
%E T. Kotake
%E S. Nishikawa
%E R. Schoen
%I T\^ohoku Univ.
%C Sendai
%D 1993
%P 457-463

%A Y.B. Shen
%T Totally real minimal submanifolds in a quaternionic projective
space
%J Chinese Ann. Math. Ser. B
%V 14
%D 1993
%P 297-306
%o English summary
%j Chinese Ann. Math. Ser. A
%v 14
%d 1993
%p 629

%A Y.B. Shen
%T A Liouville theorem for harmonic maps
%J Amer. J. Math.
%V 117
%D 1995
%P 773-785

%A Y.S. Shen
%T On submanifolds in Riemannian manifolds of constant curvature
%R preprint

%A W. Shi
%A S.T. Yau
%T Harmonic maps on complete noncompact Riemannian manifolds
%B A tribute to Ilya Bakelman (College Station, TX, 1993)
%P 79--120
%S Discourses Math. Appl.
%V 3
%I Texas A \& M Univ.
%C College Station, TX
%D 1994

%A K. Shibata
%T On the existence of a harmonic mapping
%J Osaka J. Math.
%V 15
%D 1963
%P 173-211

%A K. Shibata
%T Quasiconformal mappings in ${\bf R}^n$ with their application to a
problem of minimal surfaces
%J Osaka J. Math.
%V 18
%D 1981
%P 643-667

%A M. Shiffman
%T The Plateau problem for minimal surfaces of arbitrary topological
structure
%J Amer. J. Math.
%V 61
%D 1939
%P 853-882

%A M. Shiffman
%T The Plateau problem for non-relative minima
%J Ann. of Math.
%V 40
%D 1939
%P 834-854

%A M. Shiffman
%T Unstable minimal surfaces with several boundaries
%J Ann. of Math.
%V 43
%D 1942
%P 197-222

%A K. Shiga
%T On holomorphic extension from the boundary
%J Nagoya Math. J.
%V 42
%D 1971
%P 57-66

%A K. Shiga
%T An application of harmonic mapping to complex analytic geometry
%J Bull. Fac. Gen. Ed. Gifu Univ.
%V 17
%D 1982
%P 57-60

%A H. Shima
%T Harmonicity of gradient mappings of level surfaces in a real affine
space
%J Geom. Dedicata
%V 56
%D 1995
%P 177-184

%A H.Y. Shin
%T Degree $1$ singularities of energy minimizing maps to a bumpy
sphere
%J Math. Ann.
%V 293
%D 1992
%P 509-521
%M 93i:58037

%A K. Shiohama
%T Total curvatures and minimal areas of complete surfaces
%J Proc. Amer. Math. Soc.
%V 94
%D 1985
%P 310-316

%A K. Shiohama
%A R. Takagi
%T A characterization of a standard torus in $E^3$
%J J. Differential Geom.
%V 4
%D 1970
%P 477-485

%A U. Sh{\"a}per
%T Geodesics on loop spaces
%J J. Geom. Phys.
%V 11
%D 1993
%P 553-557

%A T. Sideris
%T Global existence of harmonic maps in Minkowski space
%J Comm. Pure Appl. Math.
%V 42
%D 1989
%P 1-13

%A L. Simon
%T On the singularities of harmonic maps
%K incomplete: no details

%A L. Simon
%T Singularities of geometric variational problems
%R Grad. Summer School Lectures
%C Stanford

%A L. Simon
%T Uniqueness of some cylindrical tangent cones
%K incomplete: no details

%A L. Simon
%T Remarks on curvature estimates for minimal hypersurfaces
%J Duke Math. J.
%V 43
%D 1976
%P 545-553

%A L. Simon
%T Isolated singularities of minimal surfaces
%J Proc. Centre Math. Anal. Austral. Nat. Univ.
%V 1
%D 1982
%P 70-100

%A L. Simon
%T Asymptotics for a class of non-linear evolution equations, with
applications to geometric problems
%J Ann. of Math.
%V 118
%D 1983
%P 525-571

%A L. Simon
%T Lectures on geometric measure theory
%S Proc. Cent. Math. Austral. Nat. Univ.
%V 3
%D 1983
%K incomplete: no details

%A L. Simon
%T Survey lectures on minimal submanifolds
%B Seminar on Minimal Submanifolds
%E E. Bombieri
%S Ann. of Math. Stud.
%V 103
%I Princeton Univ. Press
%C Princeton, NJ
%D 1983
%P 3-52

%A L. Simon
%T Isolated singularities for extrema of geometric variational
problems
%J Proc. Centre Math. Anal. Austral. Nat. Univ.
%V 8
%D 1984
%P 46-50

%A L. Simon
%T Recent developments in the theory of minimal surfaces
%B Proc. Intern. Cong. Math. Warsaw 1983
%P 579-584
%I PWN
%C Warsaw
%D 1984

%A L. Simon
%T Existence of Willmore surfaces
%J Proc. Centre Math. Anal. Austral. Nat. Univ.
%V 10
%D 1985
%P 187-216

%A L. Simon
%T Isolated singularities of extrema of geometric variational problems
%B Harmonic mappings and minimal immersions
%E E. Giusti
%S Lecture Notes in Math.
%I Springer
%C Berlin, Heidelberg, New York
%V 1161
%D 1985
%P 206-277

%A L. Simon
%T Asymptotic behaviour of minimal submanifolds and harmonic maps
%B Geometric measure theory and the calculus of variations
%E W.K. Allard
%E F.J. Almgren
%I Amer. Math. Soc.
%C Providence, RI
%S Proc. Sympos. Pure Math.
%V 44
%D 1986
%P 369-377

%A L. Simon
%T Entire solutions of the minimal surface equation
%J J. Differential Geom.
%V 30
%D 1989
%P 643-688

%A L. Simon
%T The singular set of minimal submanifolds and harmonic maps
%B Progress in Partial Differential Equations: Calculus of Variations,
Applications
%S Pitman Res. Notes Math. Ser.
%V 267
%I Longman Sci. Tech.
%C Harlow
%D 1992
%P 99-108
%M 94d:58042

%A L. Simon
%T Cylindrical tangent cones and the singular set of minimal
submanifolds
%J J. Differential Geom.
%V 38
%D 1993
%P 585-652

%A L. Simon
%T Existence of surfaces minimizing the Willmore functional
%J Comm. Anal. Geom.
%V 1
%D 1993
%P 281-326

%A L. Simon
%T Rectifiability of the singular sets of multiplicity $1$ minimal
surfaces and energy minimizing maps
%J Surveys in Diff. Geom.
%V 2
%I Internat. Press
%C Cambridge, MA
%D 1993
%P 246-305

%A L. Simon
%T Theorems on the regularity and singularity of minimal surfaces and
harmonic maps
%B Geometry and Global Analysis
%E T. Kotake
%E S. Nishikawa
%E R. Schoen
%I T\^ohoku Univ.
%C Sendai
%D 1993
%P 111-145

%A L. Simon
%T Rectifiability of the singular set of energy minimizing maps
%J Calc. Var. Partial Differential Equations
%V 3
%D 1995
%P 1-65

%A L. Simon
%T Theorems on regularity and singularity of energy minimizing maps
%S ETH Lectures in Mathematics
%I Birkh\"auser Verlag
%D 1996
%C Basel

%A L. Simon
%A F.R. Smith
%T On the existence of embedded minimal 2-spheres in the 3-sphere
endowed with an arbitrary metric
%K incomplete: no details

%A L. Simon
%A B. Solomon
%T Minimal hypersurfaces asymptotic to quadratic cones in ${\bf
R}^{n+1}$
%J Invent. Math.
%V 86
%D 1986
%P 535-551

%A U. Simon
%T Isometries with spheres
%J Math. Z.
%K incomplete: no vol; no date; no pages

%A U. Simon
%T Submanifolds with parallel mean curvature vector and the curvature
of minimal submanifolds of spheres
%J Arch. Math. (Basel)
%V 29
%D 1977
%P 106-112

%A J. Simons
%T Minimal varieties in Riemannian manifolds
%J Ann. of Math.
%V 88
%D 1968
%P 62-105

%A C.T. Simpson
%T Constructing variations of Hodge structure using Yang-Mills theory
and applications to uniformization
%J J. Amer. Math. Soc.
%V 1
%D 1988
%P 867-918

%A C.T. Simpson
%T Harmonic bundles on noncompact curves
%J J. Amer. Math. Soc.
%V 3
%D 1990
%P 713-770

%A C.T. Simpson
%T The ubiquity of variations of Hodge structure
%R Preprint
%D 1990

%A C.T. Simpson
%T Higgs bundles and local systems
%J Inst. Hautes \'Etudes Sci. Publ. Math.
%V 75
%D 1992
%P 5-95

%A I.M. Singer
%T Infinitesimally homogeneous spaces
%J Comm. Pure Appl. Math.
%V 13
%D 1960
%P 685-697

%A Y.T. Siu
%T Complex-analycity of harmonic maps and vanishing theorems
%B Several Complex Variables (Hangzhou 1981)
%E J.J. Kohn
%E Q.K. Lu
%E R. Remmert
%E Y.T. Siu
%I Birkha\"user
%C Boston
%P 73-84

%A Y.T. Siu
%T The complex-analyticity of harmonic maps and the strong rigidity of
compact K\"ahler manifolds
%J Proc. Nat. Acad. Sci. U.S.A.
%V 76
%D 1979
%P 2107-2108

%A Y.T. Siu
%T Some remarks on the complex analyticity of harmonic maps
%J Southeast Asian Bull. Math.
%V 3
%D 1979
%P 240-253

%A Y.T. Siu
%T The complex-analyticity of harmonic maps and the strong rigidity of
compact K\"ahler manifolds
%J Ann. of Math.
%V 112
%D 1980
%P 73-111

%A Y.T. Siu
%T Curvature characterization of hyperquadrics
%J Duke Math. J.
%V 47
%D 1980
%P 641-654

%A Y.T. Siu
%T Strong rigidity of compact quotients of exceptional bounded
symmetric domains
%J Duke Math. J.
%V 48
%D 1981
%P 857-871

%A Y.T. Siu
%T Complex analyticity of harmonic maps, vanishing and Lefschetz
theorems
%J J. Differential Geom.
%V 17
%D 1982
%P 55-138

%A Y.T. Siu
%T Some recent developments in complex differential geometry
%B Proc. I.C.M. Warsaw
%D 1983
%P 287-297
%K incomplete: no publisher

%A Y.T. Siu
%T Some recent results in complex manifold theory related to vanishing
theorems for the semipositive case
%B Arbeitstagung Bonn 1984
%E F. Hirzebruch
%E J. Schwermer
%E S. Suter
%I Springer
%C Berlin
%S Lecture Notes in Math.
%V 1111
%D 1985
%P 169-192

%A Y.T. Siu
%T Strong rigidity for K\"ahler manifolds and the construction of
bounded holomorphic functions
%B Discrete groups in geometry
%I Birkh\"auser
%C Boston
%D 1987
%P 124-151

%A Y.T. Siu
%T Geometric superrigidity
%B Algebraic geometry and related topics
%E J.H. Yang
%S Lect. Notes Algebr. Geom.
%V 1
%I Internat. Press
%C Cambridge, MA
%D 1993
%P 105-119

%A Y.T. Siu
%A S.T. Yau
%T Complete K\"ahler manifolds with nonpositive curvature of faster
than quadratic decay
%J Ann. of Math.
%V 105
%D 1977
%P 225-264

%A Y.T. Siu
%A S.T. Yau
%T Compact K\"ahler manifolds of positive bisectional curvature
%J Invent. Math.
%V 59
%D 1980
%P 189-204

%A Y.T. Siu
%A S.K. Yeung
%T Geometric superrigidity for certain real locally symmetric
manifolds
%K incomplete: no details

%A N. Smale
%T A bridge principle for minimal and constant mean curvature
submanifolds of ${\bf R}^n$
%J Invent. Math.
%V 90
%D 1987
%P 505-549

%A N. Smale
%T Minimal hypersurfaces with many isolated singularities
%J Ann. of Math.
%V 130
%D 1989
%P 603-642

%A N. Smale
%T An equivariant construction of minimal surfaces with non trivial
singular sets
%R IHES preprint
%D 1992

%A N. Smale
%T Geometric partial differential equations with isolated
singularities
%J J. Reine Angew. Math.
%V 440
%D 1993
%P 1-43

%A S. Smale
%T On the Morse index theorem
%J J. Math. Mech.
%V 14
%D 1965
%P 1049-1055

%A A.J. Small
%T Duality for Calabi curves and minimal surfaces in ${\bf R}^n$
%K incomplete: no details

%A A.J. Small
%T Minimal surfaces in ${\bf R}^4$ and the Klein correspondence
%K incomplete: no details

%A A.J. Small
%T Monopole charge, null curves and jumping lines
%K incomplete: no details

%A A.J. Small
%T Null curves in self-dual Einstein manifolds and Einstein-Weyl
spaces
%K incomplete: no details

%A A.J. Small
%T Weierstrass formulae for surfaces of constant mean curvature $1$ in
${\bf H}^3$
%K incomplete: no details

%A A.J. Small
%T A twistorial interpretation of the Weierstrass representation
formulae
%R PhD Thesis, Warwick
%D 1988

%A A.J. Small
%T The twistorial construction of null holomorphic curves in ${\bf
C}^3$
%R Preprint, MPI Bonn
%D 1990

%A A.J. Small
%T Minimal surfaces in ${\bf R}^3$ and algebraic curves
%J Diff. Geom. Appl.
%V 2
%D 1992
%P 369-384
%M 94h:53014

%A A.J. Small
%T Linear structures on the collections of minimal surfaces in ${\bf
R}^3$ and ${\bf R}^4$
%J Anal. Global Anal. Geom.
%V 12
%D 1994
%P 97-101
%M 95a:53014

%A A.J. Small
%T Surfaces of constant mean curvature $1$ in ${\bf H}^3$ and
algebraic curves on a quadric
%J Proc. Amer. Math. Soc.
%V 122
%D 1994
%P 1211-1220
%M 95b:53011

%A F.R. Smith
%T On the existence of embedded minimal $2$-spheres in the $3$-sphere,
endowed with an arbitrary metric
%R University of Melbourne Ph.D Thesis
%D 1982

%A P.A.N. Smith
%T Counterexample to smoothing convex functions
%J Canad. Math. Bull.
%V 29
%D 1986
%P 308-313

%A R.T. Smith
%T Harmonic mappings of spheres
%D 1972
%R Thesis, Warwick University

%A R.T. Smith
%T Harmonic mappings of spheres
%J Bull. Amer. Math. Soc.
%V 78
%D 1972
%P 593-596

%A R.T. Smith
%T The spherical representations of groups transitive on $S^n$
%J Indiana Univ. Math. J.
%V 24
%D 1974
%P 307-325

%A R.T. Smith
%T Harmonic mappings of spheres
%J Amer. J. Math.
%V 97
%D 1975
%P 364-385

%A R.T. Smith
%T The second variation formula for harmonic mappings
%J Proc. Amer. Math. Soc.
%V 47
%D 1975
%P 229-236

%A B. Smyth
%T The Gauss map in abelian varieties
%K incomplete: no details

%A B. Smyth
%T The generalization of Delaunay's theorem to constant mean curvature
surfaces with continuous internal symmetry
%K incomplete: no details

%A B. Smyth
%T The geometry of bounded solutions of the sinh-Gordon equation
%R preprint

%A B. Smyth
%T Submanifolds of constant mean curvature
%J Math. Ann.
%V 205
%D 1973
%P 265-280

%A B. Smyth
%T Weakly ample K\"ahler manifolds and Euler number
%J Math. Ann.
%V 224
%D 1976
%P 269-279

%A B. Smyth
%T Minimal surfaces and Weyl groups
%B Differential Geometry and Mathematical Physics
%S Math. Phys. Stud.
%V 3
%E M. Cahen
%E M. de~Wilde
%E L. Lemaire
%E L. Vanhecke
%D 1983
%I Reidel
%C Dortrecht, Holland, London

%A B. Smyth
%T Stationary minimal surfaces with boundary on a simplex
%J Invent. Math.
%V 76
%D 1984
%P 411-420

%A B. Smyth
%A F. Xavier
%T A sharp geometric estimate for the index of an umbilic on a smooth
surface
%J Bull. London Math. Soc.
%V 24
%D 1992
%P 176-180

%A R.W. Smyth
%A T. Weinstein
%T Conformally homeomorphic Lorentz surfaces need not be conformally
diffeomorphic
%J Proc. Amer. Math. Soc.
%K incomplete: no vol; no date; no pages

%A R.W. Smyth
%A T. Weinstein
%T How many Lorentz surfaces are there ?
%K incomplete: no details

%A B. Solomon
%T On the Gauss map of an area-minimizing hypersurface
%J J. Differential Geom.
%V 19
%D 1984
%P 221-232

%A B. Solomon
%T Harmonic mappings to spheres
%J J. Differential Geom.
%V 21
%D 1985
%P 151-162

%A B. Solomon
%T On foliation of ${\bf R}^{n+1}$ by minimal hypersurfaces
%J Comment. Math. Helv.
%V 61
%D 1986
%P 67-83

%A R.X. Song
%T Total geodesicity and non-existence of harmonic maps
%J J. Hangzhou Univ.
%V 19
%D 1992
%P 231-239
%M 93i:58038
%O (Chinese)

%A S.Y. Song
%T Level isometric mappings and Gauss mappings
%J Acta Math. Sci.
%V 12
%D 1992
%P 199-206
%O (Chinese)

%A A. Soyeur
%T The Dirichlet problem for harmonic maps from the disc into the
$2$-sphere
%J Proc. Roy. Soc. Edinburgh Sect. A
%V 113
%D 1989
%P 229-234

%A A. Soyeur
%T A global existence result for the heat flow of harmonic maps
%J Comm. Partial Differential Equations
%V 15
%D 1990
%P 237-244

%A D. Spector
%T Integrability of nonlinear sigma models
%J Phys. Lett. B
%V 171
%D 1986
%P 231-234

%A E. Sperner
%T A priori gradient estimates for harmonic mappings
%D 1982
%R preprint, University of Bonn

%A J. Spruck
%T The elliptic sinh Gordon equation and the construction of toroidal
soap bubbles
%K incomplete: no details

%A J. Spruck
%T Remarks on the stability of minimal submanifolds of ${\bf R}^n$
%J Math. Z.
%V 144
%D 1975
%P 169-174

%A S. Stafford
%T A probabilistic proof of S.-Y.Cheng's Liouville theorem
%J Ann. Probab.
%V 18
%D 1990
%P 1816-1822

%A K. Steffen
%T On the nonuniqueness of surfaces with prescribed constant mean
curvature spanning a given contour
%R preprint

%A K. Steffen
%T Ein verbesserter Existenzsatz f\"ur Fl\"achen konstanter mittlerer
Kr\"ummung
%J Manuscripta Math.
%V 6
%D 1972
%P 105-139

%A K. Steffen
%T Fl\"achen konstanter mittlerer Kr\"ummung mit vorgegebenem volumen
oder flacheninhalt
%J Arch. Rational Mech. Anal.
%V 49
%D 1972
%P 99-128

%A K. Steffen
%T Isoperimetric inequalities...
%J Math. Ann.
%V 222
%D 1976
%P 97-144

%A K. Steffen
%T On the existence...
%J Math. Z.
%V 146
%D 1976
%P 113-135

%A K. Steffen
%T Harmonic maps with free boundaries
%B Variational Methods
%E H. Berestycki
%E J.-M. Coron
%E I. Ekeland
%S Progr. Nonlinear Differential Equations Appl.
%V 4
%I Birkh\"auser
%C Boston
%D 1990
%P 343-357

%A K. Steffen
%T An introduction to harmonic mappings
%S Vorlesungsreihe SFB 256
%C Bonn
%D 1991
%K incomplete: no details

%A S.E. Stepanov
%T On the global theory of some classes of mappings
%J Anal. Global Anal. Geom.
%V 13
%D 1995
%P 239-249

%A I. Sterling
%T New examples of imbedded spherical soap bubbles in $S^N(1)$
%J Manuscripta Math.
%V 59
%D 1987
%P 277-294

%A I. Sterling
%T Constant mean curvature tori
%B Geometric Analysis and Computer Graphics
%E P. Concus
%E R. Finn
%E D.A. Hoffman
%S MSRI Publ.
%V 17
%D 1991
%P 175-180
%I Springer
%C Berlin

%A I. Sterling
%A H.C. Wente
%T Existence and classification of constant mean curvature
multibubbletons of finite and infinite type
%J Indiana Univ. Math. J.
%V 42
%D 1993
%P 1239-1266

%A I. Sterling
%A H.C. Wente
%T Renormalized energy for multisolitons and the Langer-Perline
invariant
%R Preprint
%D 1993

%A W.R. Stoeger
%T Rosen's bi-metric theory of gravity as a harmonic map
%D 1983
%P 921-925
%B Proc. third M. Grossmann Meeting Rec. Dev. Gen. Rel.
%I North Holland
%K incomplete: no city

%A I. Stokoe
%A W.J. Zakrzewski
%T Dynamics of solutions of the $CP^{(N-1)}$ models in $(2+1)$
dimensions
%J Z. Phys. C
%V 34
%D 1987
%P 491-496

%A R. Stora
%T Yang--Mills instantons, geometrical aspects
%B Proc. School. Math. Phys. Erice
%D 1977
%K incomplete: no publisher

%A R. Stora
%T ``Complex'' harmonic maps from $S^2$ to $CP^N$
%B Harmonic mappings, twistors and $\sigma$-models
%E P. Gauduchon
%I World Scientific
%C Singapore
%D 1988
%P 224-231

%A P. Stredder
%T Natural differential operators on Riemannian manifolds and
representations of the orthogonal and special orthogonal groups
%J J. Differential Geom.
%V 10
%D 1975
%P 647-660

%A G.O. Stromer
%T Instabile Minimalflachen in Riemannschen Mannigfaltigkeiten
nichtpositiver Schnittkrummung
%J J. Reine Angew. Math.
%V 315
%D 1980
%P 16-39

%A M. Struwe
%T Boundary regularity for the evolution of harmonic maps
%K incomplete: no details

%A M. Struwe
%T A counterexample in regularity for parabolic systems
%R preprint

%A M. Struwe
%T The evolution of harmonic maps (Part I)
%K incomplete: no details

%A M. Struwe
%T Free boundary problems for surfaces of prescribed mean curvature
and harmonic maps
%K incomplete: no details

%A M. Struwe
%T Multiple solutions to the Dirichlet problem for the equation of
prescribed mean curvature
%K incomplete: no details

%A M. Struwe
%T The Yang--Mills flow in four dimensions
%R preprint

%A M. Struwe
%T The existence of surfaces of constant mean curvature with free
boundaries
%J Acta Math.
%V 160
%D 1981
%P 19-64

%A M. Struwe
%T Multiple solutions of differential equations without the
Palais--Smale condition
%J Math. Ann.
%V 261
%D 1982
%P 399-412

%A M. Struwe
%T A Morse theory for annulus-type minimal surfaces
%R Bonn preprint
%D 1984

%A M. Struwe
%T On a critical point theory for minimal surfaces spanning a wire in
${\bf R}^n$
%J J. Reine Angew. Math.
%V 349
%D 1984
%P 1-23

%A M. Struwe
%T On a free boundary problem for minimal surfaces
%J Invent. Math.
%V 75
%D 1984
%P 547-560

%A M. Struwe
%T Functional analytic aspects of the Plateau problem
%J Delft Progr. Rep.
%V 10
%D 1985
%P 271-281

%A M. Struwe
%T Large $H$-surfaces via the mountain-pass lemma
%J Math. Ann.
%V 270
%D 1985
%P 441-495

%A M. Struwe
%T On the evolution of harmonic mappings of Riemannian surfaces
%J Comment. Math. Helv.
%V 60
%D 1985
%P 558-581

%A M. Struwe
%T A generalized Palais--Smale condition and applications
%B Nonlinear functional analysis and its applications
%E F.E. Browder
%I Amer. Math. Soc.
%C Providence, RI
%S Proc. Sympos. Pure Math.
%V 45
%D 1986
%P 401-411

%A M. Struwe
%T Nonuniqueness in the Plateau Problem for surfaces of constant mean
curvature
%J Arch. Rational Mech. Anal.
%V 93
%D 1986
%P 135-157

%A M. Struwe
%T The existence of surfaces of constant mean curvature with free
boundaries
%J Acta Math.
%V 160
%D 1988
%P 19-64

%A M. Struwe
%T Heat flow methods for harmonic maps of surfaces and applications to
free boundary problems
%B Partial Differential Equations
%E F.A. Cardoso
%E D.G. de~Fiqueiredo
%E R. Iorio
%E O. Lopes
%S Lecture Notes in Math.
%I Springer
%C Berlin
%V 1324
%D 1988
%P 293-319

%A M. Struwe
%T On the evolution of harmonic maps in higher dimensions
%J J. Differential Geom.
%V 28
%D 1988
%P 485-502

%A M. Struwe
%T Plateau's problem and the calculus of variations
%S Math. Notes
%V 35
%I Princeton Univ. Press
%C Princeton, NJ
%D 1988

%A M. Struwe
%T Existence and partial regularity results for the heat flow for
harmonic maps
%J Math. Z.
%V 201
%D 1989
%P 83-103

%A M. Struwe
%T Global existence and partial regularity results for the evolution
of harmonic maps
%B Variational Methods
%E H. Berestycki
%E J.-M. Coron
%E I. Ekeland
%S Progr. Nonlinear Differential Equations Appl.
%V 4
%I Birkh\"auser
%C Boston
%D 1990
%P 359-369

%A M. Struwe
%T Variational Methods
%B Applications to nonlinear partial differential equations and
Hamiltonian systems
%I Springer
%D 1990
%K incomplete: no city

%A M. Struwe
%T The evolution of harmonic mappings with free boundaries
%J Manuscripta Math.
%V 70
%D 1991
%P 373-384

%A M. Struwe
%T The evolution of harmonic maps
%B Proc. ICM Kyoto 1990, II
%I Springer
%C Berlin, Heidelberg, New York
%D 1991
%P 1197-1203

%A M. Struwe
%T Minimal surfaces of higher genus and general critical type
%R Nankai Inst.
%D 1991

%A M. Struwe
%T On the evolution of harmonic maps, existence, partial regularity
and singularities
%B Nonlinear diffusion equations and their equilibrium states, 3
%E N.G. Lloyd
%E W.M. Ni
%E L.A. Peletier
%E J. Serrin
%S Progr. Nonlinear Differential Equations Appl.
%V 7
%D 1992
%I Birkh{\"a}user
%C Boston
%P 485-491

%A M. Struwe
%T Das Plateausche Problem
%J Jahresber. Deutsch. Math.-Verein.
%V 96
%D 1994
%P 101-116

%A M. Struwe
%T Geometric evolution problems
%B Nonlinear partial differential equations in differential geometry
(Park City, UT, 1992)
%S IAS/Park City Math. Ser.
%V 2
%D 1996
%I Amer. Math. Soc.
%C Providence, RI
%P 257-339

%A P. Strzelecki
%T Regularity of $p$-harmonic maps from the $p$-dimensional ball into
a sphere
%J Manuscripta Math.
%V 82
%D 1994
%P 407-415

%A P. Strzelecki
%T Stationary $p$-harmonic maps into spheres
%J Banach Center Publ.
%V 33
%D 1996
%P 383--393

%A G. Str{\"o}hmer
%T About the Morse theory for certain variational problems
%J Math. Ann.
%V 270
%D 1985
%P 275-284

%A G. Str{\"o}hmer
%T The parametric Plateau problem and related topics
%B The Problem of Plateau
%I World Scientific
%E T.M. Rassias
%C River Edge, NJ
%D 1992
%P 258-284
%M 94e:58028

%A W. Str{\"u}bing
%T Isoparametric submanifolds
%R preprint

%A S. Stuart
%T Some aspects of the $CP^{N-1}$ model
%J Phys. Rev. D
%V 28
%D 1983
%P 2628-2636

%A S.M. Stumbles
%T Hypersurfaces of constant mean extrinsic curvature
%J Ann. Physics
%V 133
%D 1981
%P 28-56

%A D. Sullivan
%T A homological characterization of foliations consisting of minimal
surfaces
%J Comment. Math. Helv.
%V 54
%D 1979
%P 218-223

%A D. Sullivan
%T The Dirichlet problem at infinity for a negatively curved manifold
%J J. Differential Geom.
%V 18
%D 1983
%P 723-732

%A M. Sumi
%T $p$-harmonic maps and symmetric spaces
%B Geometry and Global Analysis
%E T. Kotake
%E S. Nishikawa
%E R. Schoen
%I T\^ohoku Univ.
%C Sendai
%D 1993
%P 465-467

%A H.A. Sun
%T Compositions of $2$-harmonic maps
%J J. Math. Res. Exposition
%V 12
%D 1992
%P 535-538
%M 94a:58052
%O (Chinese)

%A H.A. Sun
%T A theorem on $2$-harmonic mappings
%J J. Math. (Wuhan)
%V 12
%D 1992
%P 103-106
%O (Chinese, English summary)
%M 94c:58045

%A H.A. Sun
%T $2$-harmonic isometric immersions with parallel mean curvature
vector
%J J. Math. (Wuhan)
%V 13
%D 1993
%P 141--146
%O (Chinese with English summary)

%A H.A. Sun
%T $2$-harmonic isometric immersions in a sphere with parallel mean
curvature vector
%J Pure Appl. Math.
%V 10
%D 1994
%P 114-118
%O (Chinese with English summary)

%A H.F. Sun
%T Totally real minimal submanifolds in complex projective spaces
%J J. Northeast. Univ. Tech.
%V 13
%D 1992
%P 313-317

%A T. Sunada
%T Fundamental group of a family of certain holomorphic mappings
%K incomplete: no details

%A T. Sunada
%T Rigidity of certain harmonic mappings
%J Invent. Math.
%V 51
%D 1979
%P 297-307

%A C.J. Sung
%A L.F. Tam
%A J. Wang
%T Bounded harmonic maps on a class of manifolds
%J Proc. Amer. Math. Soc.
%V 124
%D 1996
%P 2241-2248

%A Y. Suyama
%T On a problem proposed by Eells--Sampson
%J Mem. Fac. Sci. Kyushu Univ. Ser. A
%V 24
%D 1970
%P 305-315

%A O. Suzuki
%T Pseudoconvexity and holomorphic bisectional curvature on K\"ahler
manifolds
%R preprint

%A O. Suzuki
%T Theorems on holomorphic bisectional curvature and pseudoconvexity
on K\"ahler manifolds
%B Analytic functions
%E J. Lawrynowicz
%P 412-428
%S Lecture Notes in Math.
%V 798
%I Springer
%C Berlin
%D 1980

%A A. Sym
%T Soliton surfaces and their applications
%B Geometric aspects of the Einstein equations and integrable systems
%E R. Martini
%S Lecture Notes in Phys.
%V 239
%I Springer
%C Berlin, Heidelberg, New York, Tokyo
%D 1985
%P 154-231

%A Z. Szab{\'o}
%T The Lichnerowicz conjecture on harmonic manifolds
%J J. Differential Geom.
%V 31
%D 1990
%P 1-28

%A Z. Szab{\'o}
%T Spectral theory for operator families on Riemannian manifolds
%B Differential Geometry
%E R.E. Greene
%E S.T. Yau
%S Proc. Sympos. Pure Math
%V 54 (Part 3)
%I Amer. Math. Soc.
%C Providence, R.I.
%D 1993
%P 615-665

%A A. Szulkin
%T An example concerning the topological character of the zero-set of
a harmonic function
%J Math. Scand.
%V 43
%D 1978
%P 60-62

%A M. S{\"o}llner
%T Plateau's problem for surfaces of constant mean curvature...
%J Manuscripta Math.
%K incomplete: no vol; no date; no pages

%A N. S{\'a}nchez
%T Connection between the non-linear sigma-model and the Einstein
equations of general relativity
%J Phys. Rev. D
%V 26
%D 1982
%P 2589-2597

%A N. S{\'a}nchez
%T New solutions of Einstein equations from analytic mappings
%J Phys. Lett. A
%V 94
%D 1983
%P 125

%A N. S{\'a}nchez
%T Connection between the self-dual Yang--Mills and Einstein equations
%J Phys. Lett. B
%V 144
%D 1984
%P 217

%A N. S{\'a}nchez
%T Einstein equations, non-linear $\sigma$-models and self-dual
Yang--Mills theory
%B Clausthal Proceedings
%S Lecture Notes in Math.
%D 1985
%I Springer
%C Berlin, Heidelberg, New York

%A N. S{\'a}nchez
%T Exact solutions in gauge theory, general relativity and their
supersymmetric extensions
%B Geometric aspects of the Einstein equations and integrable systems
%E R. Martini
%S Lecture Notes in Phys.
%V 239
%D 1985
%P 1-77
%K incomplete: no publisher

%A N. S{\'a}nchez
%T Harmonic maps in general relativity and quantum field theory
%R Preprint, CERN
%D 1986

%A S. Ianu{\c s}
%T Some submanifolds of the tangent bundle
%B The Proceedings of the National Seminar on Finsler Spaces (Bra{\c
s}ov, 1980), Univ. Timi{\c s}oara
%I Univ. Timi{\c s}oara
%C Timi{\c s}oara
%D 1981
%P 69-75
%M 83e:53058

%A S. Ianu{\c s}
%A L. Ornea
%A V. Vuletscu
%T Holomorphic and harmonic maps of locally conformal K{\"a}hler
manifolds
%K incomplete: no details

%A R. Ro{\c s}ca
%T On the codimension $n$ minimal surfaces carrying a covariant
decomposable tangential vector field in a Riemannian or
pseudo-Riemannian space form
%J Libertas Math.
%V 1
%D 1981
%P 141-149

%A O. Mu{\v s}karov
%T Structures presques hermitiennes sur des espaces twistoriels et
leurs types
%J C. R. Acad. Sci. Paris
%V 305
%D 1987
%P 307-309

%A O. Mu{\v s}karov
%T Almost Hermitian structures on twistor spaces and their types
%J Atti Sem. Mat. Fis. Univ. Modena
%V 37
%D 1989
%P 285-297

%A A. {\u S}vec
%T Harmonic mappings of surfaces
%J \v Casopis P\v est. Mat.
%V 101
%D 1976
%P 283-292

%A A. {\u S}vec
%T On Veronese surfaces
%J Czechoslovak Math. J.
%V 38
%D 1988
%K incomplete: no pages

%A B.L. Tabak
%D 1982
%T Harmonic maps and measured foliations
%R Brown Univ. Ph.D Thesis

%A B.L. Tabak
%T A geometric characterisation of harmonic diffeomorphisms between
surfaces
%J Math. Ann.
%V 270
%D 1985
%P 147-157
%M 86g:58041

%A A. Tachikawa
%T On interior regularity and Liouville's theorem for harmonic
mappings
%J Manuscripta Math.
%V 42
%D 1983
%P 11-40

%A A. Tachikawa
%T Rotationally symmetric harmonic maps from a ball into a warped
product manifold
%J Manuscripta Math.
%V 53
%D 1985
%P 235-254

%A A. Tachikawa
%T A regularity theorem for harmonic mappings
%J J. Reine Angew. Math.
%V 377
%D 1987
%P 1-11

%A A. Tachikawa
%T A non-existence result for harmonic mappings from ${\bf R}^n$ to
$H^n$
%J Tokyo J. Math.
%V 11
%D 1988
%P 311-316

%A A. Tachikawa
%T Harmonic mappings from ${\bf R}^n$ into a Hadamard manifold
%J J. Math. Soc. Japan
%V 42
%D 1990
%P 147-153

%A A. Tachikawa
%T Harmonic maps from a Riemannian manifold with a pole into an
Hadamard manifold with negative sectional curvatures
%J Manuscripta Math.
%V 74
%D 1992
%P 69-81

%A H. Takagi
%T A condition for isoparametric hypersurfaces of $S^n$ to be
homogeneous
%J T\^ohoku Math. J.
%V 37
%D 1985
%P 241-250

%A R. Takagi
%T A class of hypersurfaces with constant principal curvatures in a
sphere
%J J. Differential Geom.
%V 11
%D 1976
%P 225-233

%A R. Takagi
%A T. Takahashi
%T On the principal curvatures of homogeneous hypersurfaces in a
sphere
%B Differential Geometry in honour of K. Yano, Tokyo
%D 1972
%P 469-481
%K incomplete: no publisher

%A R. Takagi
%A S. Yorozu
%T Minimal foliations on Lie groups
%J T\^ohoku Math. J.
%V 36
%D 1984
%P 541-554

%A T. Takahashi
%T Minimal immersions of Riemannian manifolds
%J J. Math. Soc. Japan
%V 18
%D 1966
%P 380-385

%A S. Takakuwa
%T On removable singularities of certain harmonic maps
%J Proc. Japan Acad. Ser. A Math. Sci.
%V 61
%D 1985
%P 103-106

%A S. Takakuwa
%T On removable singularities of stationary harmonic maps
%J J. Fac. Sci. Univ. Tokyo Sect. IA Math.
%V 32
%D 1985
%P 373-395

%A K. Takegoshi
%T A non-existence theorem for pluriharmonic maps of finite energy
%J Math. Z.
%V 192
%D 1986
%P 21-27

%A K. Takegoshi
%T Energy estimates and Liouville theorems for harmonic maps
%J Ann. Sci. \'Ecole Norm. Sup.
%V 23
%D 1990
%P 563-592

%A F. Takens
%T Symmetries, conservation laws and variational principles
%B Geometry and Topology
%E J. Palis
%E M.P. do~Carmo
%S Lecture Notes in Math.
%I Springer
%C Berlin
%V 597
%D 1977
%P 581-603

%A F. Takens
%T A global version of the inverse problem of the calculus of
variations
%J J. Differential Geom.
%V 14
%D 1979
%P 543-563

%A H. Takeuchi
%T A stable harmonic map of a manifold with boundary
%J Comment. Math. Univ. St. Paul.
%V 31
%D 1982
%P 223-230

%A H. Takeuchi
%T Stability and Liouville theorems of $p$-harmonic maps
%J Japan J. Math. (N.S.)
%V 17
%D 1991
%P 317-332

%A H. Takeuchi
%T Some conformal properties of $p$-harmonic maps and regularity for
sphere-valued $p$-harmonic maps
%J J. Math. Soc. Japan
%V 46
%D 1994
%P 217-234

%A M. Takeuchi
%T Stability of certain minimal submanifolds of compact Hermitian
symmetric spaces
%J T\^ohoku Math. J.
%V 36
%D 1984
%P 293-314

%A G. Talenti
%T A note on the Gauss curvature of harmonic and minimal surfaces
%R Univ. Firenze, preprint
%D 1980/81

%A L.F. Tam
%T Harmonic functions on connected sums of manifolds
%J Math. Z.
%V 211
%D 1992
%P 315-322

%A L.F. Tam
%T Liouville property for harmonic maps on a class of manifolds
%J Math. Res. Lett.
%V 2
%D 1995
%P 719-735

%A L.F. Tam
%A T.Y.H. Wan
%T Harmonic diffeomorphisms into Cartan-Hadamard surfaces with
prescribed Hopf differentials
%J Comm. Anal. Geom.
%K incomplete: no vol; no date; no pages

%A L.F. Tam
%A T.Y.H. Wan
%T Quasi-conformal harmonic diffeomorphisms and the universal
Teichm\"uller space
%K incomplete: no details

%A M.S. Tanaka
%T Stability of minimal submanifolds in symmetric spaces
%J Tsukuba J. Math.
%V 19
%D 1995
%P 27-56

%A S. Tanno
%T Instability of spheres with deformed Riemannian metrics
%J Kodai Math. J.
%V 10
%D 1987
%P 250-257

%A S. Tanno
%T The identity map as a harmonic map of a $(4r+3)$-sphere with
deformed metrics
%J Kodai Math. J.
%V 16
%D 1993
%P 171-180

%A G.E. Tanyi
%T Sur les points critiques de la fonctionnelle d'\'energie
\'elastique classique
%J C. R. Acad. Sci. Paris
%V 285
%D 1977
%P 867-869

%A H. Tasaki
%T Certain minimal or homologically volume minimizing submanifolds in
compact symmetric spaces
%J Tsukuba J. Math.
%V 9
%D 1985
%P 117-131
%M 86k:53064

%A H. Tasaki
%T Quaternionic submanifolds in quaternionic spaces
%J T\^ohoku Math. J.
%V 38
%D 1986
%P 513-533

%A H. Tasaki
%T Calibrated geometries in quaternionic Grassmannians
%J Osaka J. Math.
%V 25
%D 1988
%P 591-598

%A R. Temam
%T Surfaces minimales et plasticit{\'e}
%B Nonlinear partial differential equations and their applications,
Coll. de France Sem. Vol. I
%E H. Brezis
%E J.L. Lions
%S Pitman Res. Notes Math. Ser.
%V 53
%I Pitman
%C Boston, Mass.
%D 1981
%P 378-388

%A C.L. Terng
%T Natural vector bundles and differential operators
%J Amer. J. Math.
%V 100
%D 1978
%P 775-828

%A C.L. Terng
%T Isoparametric submanifolds and their Coxeter groups
%J J. Differential Geom.
%V 21
%D 1985
%P 79-107

%A C.L. Terng
%T Soliton equations and differential geometry
%J J. Differential Geom.
%V 45
%D 1997
%P 407-445

%A A. Thalmaier
%T Brownian motion and the formation of singularities in the heat flow
for harmonic maps
%J Probab. Theory Related Fields
%V 105
%D 1996
%P 335--367

%A C. Thas
%T A property of the Veronese surface
%J J. Geom.
%V 32
%D 1988
%P 157-168

%A D.C. Thi
%T Multivarifolds and classical multidimensional Plateau problems
%J Math. USSR-Izv.
%V 17
%D 1981
%P 271-298

%A U. Thiel
%T The index theorem for $k$-fold connected minimal surfaces
%J Math. Ann.
%V 270
%D 1985
%P 489-501

%A U. Thiel
%T On the stratification of branched minimal surfaces
%J Analysis
%V 5
%D 1985
%P 251-274

%A T.Y. Thomas
%T Differential invariants of generalized spaces
%I Camb. Univ. Press
%D 1934
%K incomplete: no city

%A W.P. Thurston
%T Some simple examples of symplectic manifolds
%J Proc. Amer. Math. Soc.
%V 55
%D 1976
%P 467-468

%A K.P. Tod
%T Monopoles, harmonic morphisms and spinor fields
%B Further Advances in Twistor Theory: Vol. II: Integrable systems,
conformal geometry and gravitation
%E L.J. Mason
%E L.P. Hughston
%E P.Z. Kobak
%S Pitman Res. Notes Math. Ser.
%V 232
%I Longman
%D 1995
%C Harlow
%P 45-46

%A K.P. Tod
%T More on harmonic morphisms
%B Further Advances in Twistor Theory: Vol. II: Integrable systems,
conformal geometry and gravitation
%E L.J. Mason
%E L.P. Hughston
%E P.Z. Kobak
%S Pitman Res. Notes Math. Ser.
%V 232
%I Longman
%D 1995
%C Harlow
%P 47-48

%A D. Toledo
%T Harmonic maps from surfaces to certain K\"ahler manifolds
%J Math. Scand.
%V 45
%D 1978
%P 13-26

%A D. Toledo
%T Bounded harmonic functions on coverings
%J Proc. Amer. Math. Soc.
%V 104
%D 1988
%P 1218-1219

%A D. Toledo
%T Representations of surface groups in complex hyperbolic space
%J J. Differential Geom.
%V 29
%D 1989
%P 125-133

%A D. Toledo
%T Examples of fundamental groups of compact K{\"a}hler manifolds
%J Bull. London Math. Soc.
%V 22
%D 1990
%P 339-343

%A D. Toledo
%T Projective varieties with non-residually finite fundamental group
%J Inst. Hautes \'Etudes Sci. Publ. Math.
%V 77
%D 1993
%P 103-119

%A P. Tolksdorf
%T Everywhere regularity for some quasi-linear systems with a lack of
ellipticity
%J Ann. Mat. Pura Appl. (4)
%V 134
%D 1983
%P 241-266

%A P. Tolksdorf
%T A strong maximum principle and regularity for harmonic mappings
%R SFB 72 Bonn Preprint
%D 1983

%A P. Tolksdorf
%T A parametric variational principle for minimal surface of varying
topological type
%J J. Reine Angew. Math.
%V 354
%D 1984
%P 16-49

%A P. Tolksdorf
%T Regularity for a more general class of quasi-linear elliptic
equations
%J J. Differential Equations
%V 51
%D 1984
%P 126-150

%A P. Tolksdorf
%T A strong maximum principle and regularity for harmonic mappings
%J Rend. Mat.
%V 4
%D 1984
%P 561-573

%A P. Tolksdorf
%T On minimal surfaces with free boundaries in given homotopy classes
%V 2
%D 1985
%P 157-165
%J Ann. Inst. H. Poincar\'e. Anal. Non Lin\'eaire

%A F. Tomi
%T A finiteness result in the free boundary problem for minimal
surfaces
%K incomplete: no details

%A F. Tomi
%T Ein einfacher Beweis eines Regularit\"atssatzes f\"ur schwache
L\"osungen gewisser elliptischer Systeme
%J Math. Z.
%V 112
%D 1969
%P 214-218

%A F. Tomi
%T A perturbation theorem for surfaces of constant mean curvature
%J Math. Z.
%V 141
%D 1975
%P 253-264

%A F. Tomi
%A A.J. Tromba
%T On Plateau's problem for minimal surfaces of prescribed topological
type
%K incomplete: no details

%A F. Tomi
%A A.J. Tromba
%T On Plateau's problem for minimal surfaces of higher genus in ${\bf
R}^3$
%J Bull. Amer. Math. Soc.
%V 13
%D 1985
%P 169-171

%A F. Tomi
%A A.J. Tromba
%T Existence theorems for minimal surfaces of non-zero genus spanning
a contour
%S Mem. Amer. Math. Soc.
%V 382
%D 1988
%I Amer. Math. Soc.
%C Providence RI

%A F. Tomi
%A R. Ye
%T The exterior Plateau problem
%K incomplete: no details

%A P. Tomter
%T The spherical Bernstein problem in even dimensions
%J Bull. Amer. Math. Soc.
%V 11
%D 1984
%P 183-185

%A P. Tomter
%T The spherical Bernstein problem in even dimensions and related
problems
%J Acta Math.
%V 158
%D 1987
%P 189-212

%A P. Tomter
%T Existence and uniqueness for a class of Cauchy problems with
characteristic initial manifolds
%J J. Differential Equations
%V 71
%D 1988
%P 1-9

%A P. Tomter
%T Constant mean curvature surfaces in the Heisenberg group
%P 485-495
%B Differential geometry
%E R.E. Greene
%E S.T. Yau
%S Proc. Sympos. Pure Math
%I Amer. Math. Soc.
%C Providence R.I.
%V 54:1
%D 1993

%A P. Tomter
%T On dynamical systems and the minimal surface equation
%B Proc. Smalefest
%I Springer
%D 1993
%P 259-269
%K incomplete: no city

%A P. Tondeur
%T The mean curvature of Riemannian foliations
%B Feuilletages riemanniens, quantification g{\'e}om{\'e}trique et
m{\'e}canique
%S Travaux en Cours
%I Hermann
%C Paris
%D 1988
%P 41-52

%A P. Tondeur
%A G. Toth
%T On transversal infinitesimal automorphisms for harmonic foliations
%J Geom. Dedicata
%V 24
%D 1987
%P 229-236

%A P. Tondeur
%A L. Vanhecke
%T Harmonicity of a foliation and of an associated map
%J Bull. Austral. Math. Soc.
%O (to appear)
%K incomplete: no vol; no date; no pages

%A P. Topping
%T An example of a nontrivial bubble tree in the harmonic heat flow
%K incomplete: no details

%A P. Topping
%T Uniqueness and non-uniqueness of limits of the harmonic heat flow
%K incomplete: no details

%A P. Topping
%T The heat equation for maps between manifolds
%R Warwick M. Sc. Thesis
%D 1993

%A T. Toro
%A C. Wang
%T Compactness properties of weakly p-harmonic maps into homogeneous
spaces
%K incomplete: no details

%A G. Toth
%T Eigenmaps and the space of minimal immersions between spheres
%J Indiana Univ. Math. J.
%K incomplete: no vol; no date; no pages

%A G. Toth
%T Moduli spaces of harmonic maps between complex projective spaces
%K incomplete: no details

%A G. Toth
%T Extension of a theorem of A. Lichnerowicz
%J Proc. Fac. Sci. Tokai Univ.
%V 15
%D 1979
%P 29-32

%A G. Toth
%T On homotopy classes of mappings into flat Riemannian manifolds
%J Publ. Math. Debrecen
%V 28
%D 1981
%P 231-245

%A G. Toth
%T On variations of harmonic maps into spaces of constant curvature
%J Ann. di Mat.
%V 128
%D 1981
%P 389-399

%A G. Toth
%T Harmonic submersion onto nonnegatively curved manifolds
%J Acta Math. Hungar.
%V 39
%D 1982
%P 49-53

%A G. Toth
%T On harmonic maps into locally symmetric Riemannian manifolds
%J Sympos. Math.
%V 26
%D 1982
%P 69-94

%A G. Toth
%T On rigidity of harmonic mappings into spheres
%J J. London Math. Soc.
%V 26
%D 1982
%P 475-486

%A G. Toth
%T Construction des applications harmoniques non rigides d'un tore
dans la sph\ `ere
%J Anal. Global Anal. Geom.
%V 1
%D 1983
%P 105-118

%A G. Toth
%T One-parameter families of harmonic maps into spaces of constant
curvature
%J Studia Sci. Math. Hungar.
%V 18
%D 1983
%P 183-193

%A G. Toth
%T Flexible harmonic maps into spheres
%B Global Riemannian Geometry
%E T.J. Willmore
%E N.J. Hitchin
%S Ellis Horwood Ser. Math. Appl.
%I E. Horwood
%C Chichester
%D 1984
%P 156-167

%A G. Toth
%T Harmonic and minimal maps with applications in geometry and physics
%S Ellis Horwood Ser. Math. Appl.
%D 1984
%I E. Horwood
%C Chichester

%A G. Toth
%T On naturally reductive homogeneous spaces harmonically embedded
into spheres
%J J. London Math. Soc.
%V 29
%D 1984
%P 175-180

%A G. Toth
%T Toroidal group actions on compact Riemannian manifolds and their
relations to the fibring problem
%J Diff. Geom. Banach Centre Publ. Warsaw
%V 12
%D 1984
%P 233-240

%A G. Toth
%T On non-rigidity of harmonic maps into spheres
%J Proc. Amer. Math. Soc.
%V 94
%D 1985
%P 711-714

%A G. Toth
%T Classification of quadratic harmonic maps of $S^3$ into spheres
%J Indiana Univ. Math. J.
%V 36
%D 1987
%P 231-239

%A G. Toth
%T On classification of orthogonal multiplications \`a la do
Carmo--Wallach
%J Geom. Dedicata
%V 22
%D 1987
%P 251-254

%A G. Toth
%T Moduli spaces of harmonic maps between spheres and complex
projective spaces
%B Geo. and Top.
%I World Sci.
%D 1988
%K incomplete: no city

%A G. Toth
%T On classification of quadratic harmonic maps of $S^3$
%J Proc. Amer. Math. Soc.
%V 102
%D 1988
%P 174-176

%A G. Toth
%T Harmonic maps and minimal immersions through representation theory
%S Perspect. Math.
%I Academic Press
%D 1990
%K incomplete: no city

%A G. Toth
%T Moduli spaces of polynomial minimal immersions between complex
projective spaces
%J Michigan Math. J.
%V 37
%D 1990
%P 385-396

%A G. Toth
%T Mappings of moduli spaces for harmonic eigenmaps and minimal
immersions between spheres
%J J. Math. Soc. Japan
%V 44
%D 1992
%P 179-198

%A G. Toth
%T On the number of rigid minimal immersions between spheres
%B The Problem of Plateau
%I World Sci.
%C Singapore
%D 1992

%A G. Toth
%T Operators on Eigenmaps between Spheres
%J Compositio Math.
%V 88
%D 1993
%P 317-332

%A G. Toth
%T Rigidity of minimal submanifolds in spheres in terms of higher
fundamental forms
%J Michigan Math. J.
%V 40
%D 1993
%P 493-505

%A G. Toth
%T On the structure of the moduli space of harmonic eigenmaps
%J J. Math. Soc. Japan
%V 47
%D 1995
%P 503-522

%A G. Toth
%T Quadratic eigenmaps between spheres
%J Geom. Dedicata
%V 56
%D 1995
%P 35-52

%A E. Toubiana
%T On the uniqueness of the helicoid
%J Ann. Inst. Fourier (Grenoble)
%K incomplete: no vol; no date; no pages

%A E. Toubiana
%T Surfaces minimales non orientables de genre quelconque
%J Bull. Soc. Math. France
%V 121
%D 1993
%P 183-195

%A S. Trapani
%A G. Valli
%T One-harmonic maps on Riemann surfaces
%R Preprint
%D 1994

%A A. Treibergs
%T Lecture on the Eells--Sampson theorem on parabolic deformation of
maps to harmonic maps
%K incomplete: no details

%A A. Treibergs
%T Multiple harmonic diffeomorphisms from the complex plane to ideal
polygons of the hyperbolic disk
%K incomplete: no details

%A A. Treibergs
%T Entire spacelike hypersurfaces of constant mean curvature in
Minkowski space
%J Invent. Math.
%V 66
%D 1982
%P 39-56

%A A. Treibergs
%T Existence and convexity for hyperspheres of prescribed mean
curvature
%J Ann. Scuola Norm. Sup. Pisa Cl. Sci.
%V 2
%D 1985
%P 225-241

%A A. Treibergs
%T Bounds on hyperspheres with prescribed Gaussian curvature
%J J. Differential Geom.
%V 31
%D 1990
%P 913-926

%A A. Treibergs
%T Constant mean curvature hypersurface of Minkowski space and related
problems
%B Kor. Adv. Inst. Sci. Tech.
%C Korea
%D 1991
%P 95-158
%K incomplete: no publisher

%A A. Treibergs
%A S.W. Wei
%T Embedded hyperspheres with prescribed mean curvature
%J J. Differential Geom.
%V 18
%D 1983
%P 513-521

%A R. Tribuzy
%T Superficies minimas en $CP^2$
%B Escola de geom. dif. I.M.P.A.
%D 1982
%P 93-97
%K incomplete: no publisher

%A A.J. Tromba
%T Degree theory on oriented infinite dimensional varieties and the
Morse number of minimal surfaces spanning a curve in ${\bf R}^n$. II
%R preprint

%A A.J. Tromba
%T On Plateau's problem for minimal surfaces of higher genus in ${\bf
R}^n$
%R preprint

%A A.J. Tromba
%T On the number of simply connected minimal surfaces spanning a curve
%S Mem. Amer. Math. Soc.
%V 184
%I Amer. Math. Soc.
%C Providence, RI
%D 1977

%A A.J. Tromba
%T A sufficient condition for a critical point of a functional to be a
minimum and its application to Plateau's problem
%J Math. Ann.
%V 263
%D 1983
%P 303-312

%A A.J. Tromba
%T Degree theory on oriented infinite dimensional varieties and the
Morse number of minimal surfaces spanning a curve in ${\bf R}^n$. I
%J Trans. Amer. Math. Soc.
%V 290
%D 1985
%P 385-413

%A A.J. Tromba
%T Dirichlet's energy and the Nielsen realization problem
%D 1987
%R preprint, Max Planck Inst.

%A A.J. Tromba
%T On an energy function for the Weil--Petersson metric
%J Manuscripta Math.
%V 59
%D 1987
%P 249-266

%A A.J. Tromba
%T Open problems in the degree theory for disc minimal surfaces
spanning a curve in ${\bf R}^3$
%B Partial Differential Equations and Calculus of Variations
%E S. Hildebrandt
%E R. Leis
%S Lecture Notes in Math.
%V 1357
%I Springer
%D 1988
%P 379-401
%K incomplete: no city

%A A.J. Tromba
%T A new proof that Teichm\"uller space is a complex Stein manifold
%J Trans. Amer. Math. Soc.
%V 303
%D 1990
%P 257-262

%A A.J. Tromba
%T Dirichlet's energy on Teichm\"uller's moduli space is strictly
pluri-subharmonic
%R SFB256 Bonn
%D 1992

%A A.J. Tromba
%T On the Levi form of Dirichlet's energy on Teichm\"uller's moduli
space
%R SFB256 Bonn
%D 1992

%A A.J. Tromba
%T Teichm\"uller theory in Riemannian geometry
%S ETH Lectures in Mathematics
%I Birh\"auser
%C Boston
%D 1992

%A A.J. Tromba
%T Intrinsic third derivatives for Plateau's problem and the Morse
inequalities for disc minimal surfaces in ${\bf R}^3$
%J Calc. Var. Partial Differential Equations
%V 1
%D 1993
%P 335-353

%A I.H. Tsai
%T Rigidity of holomorphic maps between compact Hermitian symmetric
spaces
%J J. Differential Geom.
%V 33
%D 1991
%P 717-729

%A H. Tsuji
%T Harmonic maps into noncompact K\"ahler manifolds
%R preprint

%A H. Tsuji
%T Strong rigidity of negatively curved K\"ahler manifolds of finite
volume
%R preprint

%A T. Tsujishita
%T On variation bicomplexes associated to differential equations
%J Osaka J. Math.
%V 19
%D 1982
%P 311-363

%A K. Tsukada
%T Isotropic minimal immersions of spheres into spheres
%J J. Math. Soc. Japan
%V 35
%D 1983
%P 355-379

%A W.M. Tulczyjew
%T The Lagrange complex
%J Bull. Soc. Math. France
%V 105
%D 1977
%P 419-431

%A W.M. Tulczyjew
%T The Euler--Lagrange resolution
%B Differential geometric methods in Mathematical Physics
%E P.L. Garc{\'\i}a
%E A. Perez-Mendon
%E J.-M. Souriau
%S Lecture Notes in Math.
%I Springer
%C Berlin
%V 836
%D 1980
%P 22-48

%A W.M. Tulczyjew
%T Cohomology of the Lagrange complex
%J Ann. Scuola Norm. Sup. Pisa Cl. Sci.
%D 1988
%P 217-227
%K incomplete: no vol

%A A.A. Tuzhilin
%T Morse-type indices of two dimensional minimal surfaces in $R^3$ and
$H^3$
%J Izv. Akad. Nauk SSSR Ser. Mat.
%V 55
%D 1991
%j Math. USSR-Izv.
%d 1992
%p 575-598
%K incomplete: no pages

%A A.A. Tuzhilin
%T Global properties of minimal surfaces in ${\bf R}^3$ and ${\bf
H}^3$ and their Morse type indices
%B Minimal surfaces
%S Adv. Soviet Math.
%V 15
%I American Math. Soc.
%C Providence, R.I.
%D 1993

%A A.V. Tyrin
%T Critical points of the multidimensional Dirichlet functional
%j Math. USSR-Sb.
%v 52
%d 1985
%p 141-153
%V 124
%D 1984
%P 146-158
%J Mat. Sb.

%A A.V. Tyrin
%T The property of absence of local minima in the multidimensional
Dirichlet functional
%J Uspekhi Mat. Nauk
%V 39
%N 2
%D 1984
%P 193-194

%A A.V. Tyrin
%T A problem of the minimization of functionals of Dirichlet type
%B Geometry, differential equations and mechanics
%I Moskov. Gos. Univ. Mekh.-Mat. Fak.
%C Moscow
%D 1986
%P 145-150
%O (Russian)

%A A.V. Tyrin
%T Regularity of harmonic mappings as a consequence of an instability
property
%J Dokl. Akad. Nauk SSSR
%V 294
%D 1987
%P 1306-1309
%j Soviet Math. Dokl.
%v 35
%d 1987
%p 665-668

%A A.V. Tyrin
%T Regularity of the mappings of Riemannian manifolds minimizing a
multidimensional Dirichlet functional
%j Math. USSR-Sb.
%v 60
%d 1988
%p 395-412
%J Mat. Sb.
%V 132
%D 1987
%P 401-419
%M 88j:58028

%A A.V. Tyrin
%T Harmonic spheres in compact Lie groups and extremals of a
multivalued Novikov functional
%J Uspekhi Mat. Nauk
%V 46
%D 1991
%P 197-198
%N 3
%n 3
%j Russian Math. Surveys
%v 46
%d 1991
%p 235-236

%A A.V. Tyrin
%T On the zero curvature representation for harmonic mappings into
compact Lie groups
%J Trudy Sem. Vektor. Tenzor. Anal.
%V 24
%D 1991
%P 199-207
%O (Russian)
%M 95a:58032

%A A.V. Tyrin
%T On the Dirichlet problem for harmonic maps
%B Topology and its Applications
%E S.P. Novikov
%S Proc. Steklov Inst. Math.
%V 193
%I Amer. Math. Soc.
%C Providence, R.I.
%D 1993
%P 209-211

%A J. Tysk
%T Eigenvalue estimates with applications to minimal surfaces
%J Pacific J. Math.
%V 128
%D 1987
%P 361-366

%A J. Tysk
%T Finiteness of index and total scalar curvature for minimal
hypersurfaces
%J Proc. Amer. Math. Soc.
%V 105
%D 1989
%K incomplete: no pages

%A J. Ucci
%T On the non-existence of Riemannian submersions from $CP(7)$ and
$QP(3)$
%J Proc. Amer. Math. Soc.
%V 88
%P 698-700
%K incomplete: no date

%A F. Uchida
%T An orthogonal transformation group of $(8k-1)$-sphere
%J J. Differential Geom.
%V 15
%D 1980
%P 569-574

%A T. Uda
%T On global solution of Eells--Sampson equation into the two sphere
$S^2$
%D 1984
%P 351-372
%J J. Fac. Sci. Univ. Tokyo Sect. IA Math.
%V 31

%A S. Udagawa
%T Minimal immersions of Kaehler manifolds in complex space forms
%J Tokyo J. Math.
%V 10
%D 1987
%P 227-239

%A S. Udagawa
%T Holomorphicity of certain stable harmonic maps and minimal
immersions
%J Proc. London Math. Soc.
%V 57
%D 1988
%P 577-598

%A S. Udagawa
%T Pluriharmonic maps and minimal immersions of Kaehler manifolds
%J J. London Math. Soc.
%V 37
%D 1988
%P 375-384

%A S. Udagawa
%T Classification of pluriharmonic maps from compact complex manifolds
with positive first Chern class into complex Grassmann manifolds
%J T\^ohoku Math. J.
%V 46
%D 1994
%P 367-391

%A S. Udagawa
%T Harmonic tori in quaternionic projective $3$-spaces
%R Preprint
%D 1994

%A S. Udagawa
%T Harmonic maps from a two-torus into a complex Grassmann manifold
%J Internat. J. Math.
%V 6
%D 1995
%P 447-459

%A K. Ueno
%T Some new examples of eigenmaps from $S^m$ into $S^n$
%J Proc. Japan Acad. Ser. A Math. Sci.
%V 69
%D 1993
%P 205-208

%A K. Ueno
%T A study of ordinary differential equations arising from equivariant
harmonic maps
%J Tokyo J. Math.
%V 17
%D 1994
%P 395-416

%A K. Ueno
%A H. Urakawa
%T Equivariant harmonic maps associated to large group actions
%J Tokyo J. Math.
%V 17
%D 1994
%P 417-437

%A K. Uhlenbeck
%T Harmonic maps
%R Founders Day Lecture, Stony Brook

%A K. Uhlenbeck
%T Harmonic maps : A direct method in the calculus of variations
%J Bull. Amer. Math. Soc.
%V 76
%D 1970
%P 1082-1987

%A K. Uhlenbeck
%T Minimal $2$-spheres and tori in $S^k$
%R preprint
%D 1975

%A K. Uhlenbeck
%T Regularity for a class of non-linear elliptic systems
%J Acta Math.
%V 138
%D 1977
%P 219-240

%A K. Uhlenbeck
%T Morse theory by perturbation methods with applications to harmonic
maps
%J Trans. Amer. Math. Soc.
%V 267
%D 1981
%P 569-583

%A K. Uhlenbeck
%T Connnections with $L^p$ bounds on curvature
%J Comm. Math. Phys.
%V 83
%D 1982
%P 31-42

%A K. Uhlenbeck
%T Equivariant harmonic maps into spheres
%P 146-158
%B Harmonic Maps
%E R.J. Knill
%E M. Kalka
%E H.C.J. Sealey
%S Lecture Notes in Math.
%V 949
%D 1982
%I Springer
%C Berlin, Heidelberg, New York

%A K. Uhlenbeck
%T Removable singularities in Yang--Mills fields
%J Comm. Math. Phys.
%V 83
%D 1982
%P 11-29

%A K. Uhlenbeck
%T Variational problems for gauge fields
%P 455-464
%B Seminar on Differential Geometry
%E S.T. Yau
%S Ann. of Math. Stud.
%V 102
%D 1982
%I Princeton Univ. Press
%C Princeton

%A K. Uhlenbeck
%T Closed minimal hypersurfaces in hyperbolic $3$-manifolds
%B Seminar on Minimal Surfaces
%E E. Bombieri
%S Ann. of Math. Stud.
%V 103
%D 1983
%I Princeton Univ. Press
%C Princeton
%P 147-168

%A K. Uhlenbeck
%T Conservation laws and their application in global differential
geometry
%D 1983
%P 103-115
%B Emmy Noether in Bryn Mawr
%E B. Srinavasan
%E J.D. Sally
%I Springer
%C Berlin

%A K. Uhlenbeck
%T Minimal spheres and other conformal variational problems
%B Seminar on Minimal Submanifolds
%E E. Bombieri
%S Ann. of Math. Stud.
%V 103
%I Princeton Univ. Press
%C Princeton, N.J.
%D 1983
%P 169-176

%A K. Uhlenbeck
%T Variational problems for gauge fields
%B Proc. I.C.M. Warsaw
%D 1983
%P 585-591
%K incomplete: no publisher

%A K. Uhlenbeck
%T Variational problems in non-abelian gauge theories
%B Differential Geometry and Differential Equations, Shanghai--Hefei,
1981
%I Sci. Press
%C Beijing
%D 1984
%P 443-471

%A K. Uhlenbeck
%T Harmonic maps into Lie groups. (Classical solutions of the chiral
model)
%J J. Differential Geom.
%V 30
%D 1989
%P 1-50

%A K. Uhlenbeck
%T On the connection between harmonic maps and the self-dual
Yang--Mills and sine Gordon equations
%J J. Geom. Phys.
%V 8
%D 1992
%P 283-316

%A M. Umehara
%T Complete surfaces of constant mean curvature $1$ in the hyperbolic
space
%K incomplete: no details

%A M. Umehara
%T A characterization of compact surfaces with constant mean curvature
%J Proc. Amer. Math. Soc.
%V 108
%D 1990
%P 483-489

%A M. Umehara
%A K. Yamada
%T Gauss maps of compact surfaces with constant mean curvature
%K incomplete: no details

%A M. Umehara
%A K. Yamada
%T The moduli of surfaces of constant mean curvature $c$ in
$H^3(-c^2)$ with prescribed hyperbolic Gauss map
%R Preprint

%A M. Umehara
%A K. Yamada
%T Harmonic non-holomorphic mappings of $2$-tori into the $2$-spheres
%P 151-161
%B Geometry of manifolds
%E K. Shiohama
%S Perspect. Math.
%V 8
%I Acad. Press
%C San Diego
%D 1989

%A M. Umehara
%A K. Yamada
%T A parametrization of the Weierstrass formulae and perturbation of
complete minimal surfaces in ${\bf R}^3$ into the hyperbolic $3$-space
%J J. Reine Angew. Math.
%V 432
%D 1992
%P 93-116
%M 94e:54004

%A H. Urakawa
%T Spectrum of the Jacobi operator on a minimal hypersurface of the
Euclidean space
%K incomplete: no details

%A H. Urakawa
%T Numerical computations of the spectra of the Laplacian on
$7$-dimensional homogeneous manifolds $SU(3)/T(k,l)$
%J SIAM J. Math. Anal.
%V 15
%D 1984
%P 979-987

%A H. Urakawa
%T Minimal immersions of projective spaces into spheres
%J Tsukuba J. Math.
%V 9
%D 1985
%P 321-367

%A H. Urakawa
%T The first eigenvalue of the Laplacian for a positively curved
homogeneous Riemannian manifold
%J Compositio Math.
%V 59
%D 1986
%P 57-71

%A H. Urakawa
%T Spectra of some domains in compact Lie groups and their
applications
%J Proc. Amer. Math. Soc.
%V 97
%D 1986
%P 717-723

%A H. Urakawa
%T Stability of harmonic maps and eigenvalues of the Laplacian
%D 1986
%V 1201
%B Curvature and topology of Riemannian manifolds
%E K. Shiohama
%E T. Sakai
%E T. Sunada
%S Lecture Notes in Math.
%I Springer
%C Berlin, Heidelberg, New York
%P 285-307

%A H. Urakawa
%T Stability of harmonic maps and eigenvalues of the Laplacian
%J Trans. Amer. Math. Soc.
%V 301
%D 1987
%P 557-589

%A H. Urakawa
%T Stability for harmonic mappings
%V 1
%D 1988
%J Sugaku Expositions
%I Amer. Math. Soc.
%C Providence RI
%P 1-25

%A H. Urakawa
%T Spectral geometry of the second variation operator of harmonic maps
%J Illinois J. Math.
%V 33
%D 1989
%P 250-267

%A H. Urakawa
%T Geometry of the Laplace-Beltrami operator on a complete Riemannian
manifold
%S Adv. Stud. Pure Math.
%V 22
%D 1991
%B Recent Developments in Differential Geometry
%P 1-58
%K incomplete: no publisher

%A H. Urakawa
%T Calculus of Variations and Harmonic Maps
%S Transl. Math. Monographs
%I Amer. Math. Soc.
%C Providence RI
%V 132
%D 1993

%A H. Urakawa
%T Equivariant harmonic maps between compact Riemannian manifolds of
cohomogeneity one
%J Michigan Math. J.
%V 40
%D 1993
%P 27-51

%A F. Urbano
%T Totally real minimal submanifolds of a complex projective space
%J Proc. Amer. Math. Soc.
%V 93
%D 1985
%P 332-334

%A F. Urbano
%T Minimal surfaces with low index in the three dimensional sphere
%J Proc. Amer. Math. Soc.
%V 108
%D 1990
%P 989-992

%A F. Urbano
%T Index of Lagrangian submanfolds of ${\bf C}P^n$ and the Laplacian
of $1$-forms
%J Geom. Dedicata
%V 48
%D 1993
%P 309-318
%M 94b:53077

%A I. Vaisman
%T A Schwarz lemma for complex surfaces
%D 1983
%P 305-323
%B Global Anal. (in memory M. Morse)
%E T.M. Rassias
%I Teubner
%K incomplete: no city

%A I. Vaisman
%T Symplectic curvature tensors
%J Monatsh. Math.
%V 100
%D 1985
%P 299-327

%A I. Vaisman
%T Symplectic twistor spaces
%J Arch. Rational Mech. Anal.
%V 99
%D 1987
%P 507-524

%A G. Valli
%T Some remarks on geodesics in gauge groups and harmonic maps
%J J. Geom. Phys.
%V 4
%D 1987
%P 335-359

%A G. Valli
%T On the energy spectrum of harmonic $2$-spheres in unitary groups
%J Topology
%V 27
%D 1988
%P 129-136

%A G. Valli
%T Some aspects of the theory of harmonic gauges over Riemann surfaces
%R Warwick Thesis
%D 1988

%A G. Valli
%T Harmonic gauges on Riemann surfaces and stable bundles
%V 6
%D 1989
%P 233-245
%J Ann. Inst. H. Poincar\'e. Anal. Non Lin\'eaire

%A G. Valli
%T Holomorphic maps from compact manifolds into loop groups as
Blaschke products
%J T\^ohoku Math. J.
%V 45
%D 1993
%P 393-422

%A G. Valli
%T Interpolation theory, loop groups and instantons
%J J. Reine Angew. Math.
%V 446
%D 1994
%P 137-163

%A A.-J. Vanderwinden
%T Totally geodesic spheres in complex Grassmannians and unitary
groups
%J Simon Stevin
%V 64
%D 1990
%P 285-298

%A A.-J. Vanderwinden
%T Exemples d'applications harmoniques
%R Th\`ese Univ. Libre Bruxelles
%D 1992

%A A.-J. Vanderwinden
%T Examples of harmonic mappings obtained by reduction
%J Bull. London Math. Soc.
%V 25
%D 1993
%P 282-288

%A L. Vanhecke
%A M.E. Vazquez-Abal
%T Harmonic reflections
%J Atti Accad. Naz. Lincei Rend. Cl. Sci. Fis. Mat. Natur. (8)
%V 82
%D 1988
%P 229-236

%A I. Van~de~Woestijne
%T Minimal surfaces of the $3$-dimensional Minkowski space
%D 1990
%P 344-369
%B Geo. \& topology of submanifolds II
%I World Sci.
%C Singapore

%A N.T. Varopoulos
%T Information theory and harmonic functions
%J Bull. Sci. Math
%V 110
%D 1986
%P 347-389

%A M.E. Vazquez-Abal
%T Harmonicity and Brownian motion
%B Proc. Workshop on Recent Topics in Differential Geometry, Puerto de
la Cruz (Tenerife, Spain)
%S Secret. Public. Univ. de La Laguna Serie Informes
%V 32
%I Univ. La Laguna
%D 1991
%P 123-132
%K incomplete: no city

%A M.E. Vazquez-Abal
%T Harmonicit\'e sur le fibr\'e tangent d'ordre $r$
%J C. R. Acad. Sci. Paris
%V 321
%D 1991
%P 131-136

%A J.A. Velling
%T Existence and uniqueness of complete constant mean curvature
surfaces at infinity of $H^3$
%K incomplete: no details

%A J.-L. Verdier
%T Two dimensional $\sigma$-models and harmonic maps from $S^2$ to
$S^{2n}$
%B Group Theoretical Methods in Physics
%E M. Serdaro{\u g}lu
%E E. {\'I}n{\"o}n{\"u}
%S Lecture Notes in Phys.
%V 180
%D 1983
%P 136-141
%I Springer
%C Berlin, Heidelberg, New York

%A J.-L. Verdier
%T Applications harmoniques de $S^2$ dans $S^4$
%B Geometry Today
%E E. Arbarello
%E C. Procesi
%E E. Strickland
%I Birkh\"auser
%C Boston
%S Progr. Math.
%V 60
%D 1985
%P 267-282

%A J.-L. Verdier
%T Applications harmoniques de $S^2$ dans $S^4$ II
%B Harmonic mappings, twistors and $\sigma$-models
%E P. Gauduchon
%I World Scientific
%C Singapore
%D 1988
%P 124-147

%A M. Ville
%T The contribution of branch points to the twistor degree of minimal
surfaces in compact Riemannian 4-manifolds
%K incomplete: no details

%A M. Ville
%T Twistor examples of algebraic dimension zero threefolds
%J Invent. Math.
%V 103
%D 1991
%P 537-546

%A M. Ville
%T Harmonic maps, second homotopy classes of smooth manifolds, and
bounded cohomology
%J Internat. J. Math.
%V 4
%D 1993
%P 997-1006

%A J. Vilms
%D 1967
%T Connections and maps
%R Columbia Univ. Ph.D Thesis

%A J. Vilms
%T Connections on tangent bundles
%J J. Differential Geom.
%V 1
%D 1967
%P 235-243

%A J. Vilms
%T Totally geodesic maps
%J J. Differential Geom.
%V 4
%D 1970
%P 73-79

%A J. Vilms
%T Submanifolds of Euclidean space with parallel second fundamental
form
%J Proc. Amer. Math. Soc.
%V 32
%D 1972
%P 263-267

%A A.M. Vinogradov
%T A spectral sequence that is connected with a nonlinear differential
equation and the algebraic-geometry foundations of the Lagrange field
theory with constraints
%J Soviet Math. Dokl.
%V 19
%D 1978
%P 114-118

%A A.M. Vinogradov
%T The $C$-spectral sequence, Lagrangian formalism and conservation
laws I, II
%J J. Math. Anal. Appl.
%V 100
%D 1984
%P 1-129

%A M. Visinescu
%T New instanton and meron solutions of a generally covariant four
dimensional sigma model
%J Z. Phys.
%V C15
%P 121-127
%D 1982

%A M. Visinescu
%T Massless Kaluza-Klein gauge fields and space-time compactification
induced by scalars
%J Europhys. Lett.
%V 4
%P 767-770
%D 1987

%A W. von~Wahl
%T Klassische L\"osbarkeit im Grossen f\"ur nichlineare parabolische
Systeme und das Verhalten der L\"osungen f\"ur $t\rightarrow\infty$
%J Nachr. Akad. Wiss. G\"ottingen Math.-Phys. Kl. II
%V 5
%D 1981
%P 131-177

%A J. V{\"a}is{\"a}l{\"a}
%T Lectures on $n$-dimensional quasiconformal mappings
%S Lecture Notes in Math.
%V 229
%I Springer
%D 1971
%C Berlin, Heidelberg, New York

%A N.R. Wallach
%T Extension of locally defined minimal immersions of spheres into
spheres
%J Arch. Math. (Basel)
%V 21
%D 1970
%P 210-213

%A N.R. Wallach
%T Minimal immersions of symmetric space into spheres
%B Symmetric spaces
%I M. Dekker
%C New York
%D 1972
%P 1-40

%A R. Walter
%T Explicit examples to the $H$-problem of Heinz Hopf
%K incomplete: no details

%A R. Walter
%T Konvexit\"at in riemannschen Mannigfaltigkeiten
%J J. Deutsch. Math. Verein.
%V 83
%D 1981
%P 1-31

%A T.Y.H. Wan
%T Constant mean curvature surface, harmonic maps and universal
Teichm\"uller space
%J J. Differential Geom.
%V 35
%D 1992
%P 643-657

%A A.N. Wang
%T Harmonic coframes on Riemannian manifolds
%J Chinese J. Math.
%V 13
%D 1985
%P 187-194
%M 87c:58036

%A B.W. Wang
%T Submanifolds in $S^N$ with constant mean curvature
%J Hunan Ann. Math.
%V 7
%D 1987
%P 46-57

%A C.P. Wang
%T Rigidity theorems for harmonic maps from Riemannian manifold to
Grassmannian manifold
%J Acta Math. Sinica
%V 6
%D 1990
%P 297-305

%A G.F. Wang
%T Nonsymmetric harmonic maps from annuli to $2$-sphere
%J C. R. Acad. Sci. Paris
%V 315
%D 1992
%P 699-702

%A G.F. Wang
%T Harmonic maps from a closed surface of higher genus to a $2$-sphere
%J Internat. J. Math.
%V 4
%D 1993
%P 359-365

%A H. Wang
%T Construction of harmonic maps from ${\bf R}^2$ and ${\bf R}^{1,1}$
to the 3-dimensional sphere.
%B Interface between Physics and Mathematics, Hangzhou 1993
%I World Scient. Publ.
%D 1994
%P 380-383
%K incomplete: no city

%A J.P. Wang
%T Linear growth harmonic functions on complete manifolds
%K incomplete: no details

%A J.P. Wang
%T The heat flow and harmonic maps between complete manifolds
%R U.C. Irvine Thesis
%D 1994

%A Q.M. Wang
%T Isoparametric functions on Riemannian manifolds (I)
%J Math. Ann.
%V 277
%D 1987
%P 639-646

%A Q.M. Wang
%T Isoparametric maps of Riemannian manifolds and their applications
%D 1988
%B Adv. in Sci. of China Math. Vol.2
%I Sci. Press \& John Wiley
%P 79-103
%K incomplete: no city

%A Q.M. Wang
%T On the topology of Clifford isoparametric hypersurfaces
%J J. Differential Geom.
%V 27
%D 1988
%P 55-66

%A Q.M. Wang
%T On totally geodesic spheres in Grassmannians and $O(n)$
%J Proc. Amer. Math. Soc.
%V 108
%D 1990
%P 811-815
%M 90f:53101

%A Q.M. Wang
%T On a class of minimal hypersurfaces in ${\bf R}^n$
%J Math. Ann.
%V 298
%D 1994
%P 207-251

%A S.P. Wang
%T Bernstein conjecture in hyperbolic geometry
%B Seminar on minimal submanifolds
%E E. Bombieri
%S Ann. of Math. Stud.
%V 103
%I Princeton Univ. Press
%C Princeton, NJ

%A S.S. Wang
%T $p$-Dirichlet energy minimizing maps into a complete manifold
%J Michigan Math. J.
%V 43
%D 1996
%P 33-49

%A S.S. Wang
%T Energy minimizing sections of a fibre bundle
%J Illinois J. Math.
%V 40
%D 1996
%P 281-292

%A Y. Wang
%T Harmonic maps from noncompact Riemannian manifolds with nonnegative
Ricci curvature outside a compact set
%J Proc. Roy. Soc. Edinburgh Sect. A
%V 124
%D 1994
%P 1259-1275

%A Y.N. Wang
%T The stability of domain and the pinching of energy about harmonic
map
%J Acta Math. Sinica
%V 6
%D 1990
%P 57-64

%A R.S. Ward
%T Slowly-moving lumps in the $CP^1$ model in $2+1$ dimensions
%J Phys. Lett. B
%V 158
%D 1985
%P 424-428

%A R.S. Ward
%T Classical solutions of the chiral model, unitons and holomorphic
vector bundles
%J Comm. Math. Phys.
%V 128
%D 1990
%P 319-332

%A R.S. Ward
%T Discretization of integrable systems
%J Phys. Lett. A
%V 165
%D 1992
%P 325-329

%A R.S. Ward
%T Sigma models in $2+1$ dimensions
%E A.P. Fordy
%E J.C. Wood
%B Harmonic maps and integrable systems
%S Aspects of Math.
%V E23
%I Vieweg
%C Braunschweig, Wiesbaden
%D 1994
%P 193-202

%A B. Watson
%T The first Betti numbers of certain locally trivial fibre spaces
%J Bull. Amer. Math. Soc.
%V 78
%D 1972
%P 392-393

%A B. Watson
%T Manifolds maps commuting with the Laplacian
%J J. Differential Geom.
%V 8
%D 1973
%P 85-94

%A B. Watson
%T $\delta$-commuting mappings and Betti numbers
%J T\^ohoku Math. J.
%V 27
%D 1975
%P 135-152

%A B. Watson
%T Almost Hermitian submersions
%J J. Differential Geom.
%V 11
%D 1976
%P 147-165

%A S.M. Webster
%T Minimal surfaces in K\"ahler surfaces
%J J. Differential Geom.
%V 20
%D 1984
%P 463-470

%A S.M. Webster
%T The Euler and Pontrjagin numbers of an $n$-manifold in ${\bf C}^n$
%J Comment. Math. Helv.
%V 60
%D 1985
%P 193-216

%A S.M. Webster
%T On the relation between Chern and Pontrjagin numbers
%B Complex differential geometry and non-linear differential equations
%E Y.T. Siu
%I Amer. Math. Soc.
%C Providence, RI
%S Contemp. Math.
%V 49
%D 1986
%P 135-143

%A F.S. Wei
%T Some existence and uniqueness theorems for doubly periodic minimal
surfaces
%J Invent. Math.
%V 109
%D 1992
%P 113-136

%A S.W. Wei
%T Existence and regularity of minimizing maps into strongly unstable
manifolds
%K incomplete: no details

%A S.W. Wei
%T An average process in the calculus of variations and the stability
of harmonic maps
%J Bull. Inst. Math. Acad. Sinica
%V 11
%D 1983
%P 469-475

%A S.W. Wei
%T Generalized idea of Synge and its applications to topology and
calculus of variations in positively curved manifolds
%B Nonlinear functional analysis and its applications
%E F.E. Browder
%S Proc. Sympos. Pure Math
%V 45 Part 2
%I Amer. Math. Soc.
%C Providence RI
%D 1986
%P 533-539

%A S.W. Wei
%T Liouville theorems for stable harmonic maps into either strongly
unstable, or $\delta$-pinched, manifolds
%B Geometric measure theory and the calculus of variations
%E W.K. Allard
%E F.J. Almgren
%S Proc. Sympos. Pure Math.
%I Amer. Math. Soc.
%C Providence, RI
%V 44
%D 1986
%P 405-412

%A S.W. Wei
%T Plateau's problem in symmetric spaces
%J Nonlinear Anal.
%V 12
%D 1988
%P 749-760

%A S.W. Wei
%T An extrinsic average variational method
%B Rrecent Developments in Geometry
%E S.Y. Cheng
%E H. Choi
%E R.E. Greene
%S Contemp. Math.
%V 101
%I Amer. Math. Soc.
%C Providence, RI
%D 1989
%P 55-78

%A S.W. Wei
%T Liouville theorems and regularity of minimizing harmonic maps into
superstrongly unstable manifolds
%B Geometry and nonlinear partial differential equations
%E V. Oliker
%E A. Treibergs
%S Contemp. Math.
%V 127
%I Amer. Math. Soc.
%C Providence, RI
%D 1992
%P 131-154

%A S.W. Wei
%T The minima of the $p$-energy functional
%B Elliptic and parabolic methods in geometry (Minneapolis, MN, 1994)
%I A.K. Peters
%C Wellesley, MA
%D 1996
%P 171--203

%A S.W. Wei
%A C.M. Yau
%T Regularity of $p$-energy minimizing maps and $p$-superstrongly
unstable indices
%J J. Geom. Anal.
%V 4
%D 1994
%P 247-272

%A J.L. Weiner
%T On a problem of Chen, Willmore et al.
%J Indiana Univ. Math. J.
%V 27
%D 1978
%P 19-35

%A G. Weinstein
%T On the Dirichlet problem for harmonic maps with prescribed
singularities
%R preprint

%A G. Weinstein
%T Harmonic maps with prescribed singularities into Hadamard manifolds
%J Math. Res. Lett.
%V 3
%D 1996
%P 835--844

%A G. Weinstein
%T Harmonic maps with prescribed singularities on unbounded domains
%J Amer. J. Math.
%V 118
%D 1996
%P 689--700

%A T. Weinstein
%T Inextendible conformal realizations of Lorentz surfaces in
Minkowski 3-space
%J Michigan Math. J.
%V 40
%D 1993
%P 545-559

%A B.M. Weinstock
%T An approximation theorem for $\partial$-closed forms of type
$(n,n-1)$
%J Proc. Amer. Math. Soc.
%V 26
%D 1970
%P 625-628

%A A. Weitsman
%A F. Xavier
%T Some function theoretic properties of the Gauss map for hyperbolic
complete minimal surfaces
%J Michigan Math. J.
%V 34
%D 1987
%P 275-283

%A H.C. Wente
%T An existence theorem for surfaces of constant mean curvature
%J J. Math. Anal. Appl.
%V 26
%D 1969
%P 318-344

%A H.C. Wente
%T A general existence theorem for surfaces of constant mean curvature
%J Math. Z.
%V 120
%D 1971
%P 277-288

%A H.C. Wente
%T The differential equation $\Delta x=2Hx_u\wedge x_v$ with vanishing
boundary values
%J Proc. Amer. Math. Soc.
%V 50
%D 1975
%P 131-137

%A H.C. Wente
%T Large solutions to the volume constrained Plateau problem
%J Arch. Rational Mech. Anal.
%V 75
%D 1980
%P 59-77

%A H.C. Wente
%T Counterexample to a conjecture of H. Hopf
%J Pacific J. Math.
%V 121
%D 1986
%P 193-243

%A H.C. Wente
%T Twisted tori of constant mean curvature in ${\bf R}^3$
%B Seminar of new results in non-linear P.D.E.
%E A.J. Tromba
%S Aspects of Math.
%V 10
%I Max-Planck-Institut f\"ur Mathematik
%C Bonn
%D 1986

%A H.C. Wente
%T A note on the stability theorem of J.L.~Barbosa and M.~do~Carmo for
closed surfaces of constant mean curvature
%J Pacific J. Math.
%V 147
%D 1991
%P 375-379

%A H.C. Wente
%T Constant mean curvature immersion of Enneper type
%S Mem. Amer. Math. Soc.
%V 478
%I Amer. Math. Soc.
%C Providence, RI
%D 1992

%A H.C. Wente
%T Complete immersions of constant mean curvature
%P 497-512
%B Differential geometry
%E R.E. Greene
%E S.T. Yau
%S Proc. Sympos. Pure Math
%I Amer. Math. Soc.
%C Providence R.I.
%V 54:1
%D 1993

%A H. Werner
%T Das Problem von Douglas f\"ur konstanter mittlerer Kr\"ummung
%J Math. Ann.
%V 133
%D 1957
%P 303-319

%A A. West
%T Isoparametric systems
%D 1987
%B Geo. \& Topology of Submanifolds, Luminy
%I World Sci.
%C Singapore

%A B. White
%T A strong minimax property of non-degenerate minimal submanifolds
%K incomplete: no details

%A B. White
%T The structure of minimizing hypersurfaces mod. $4$
%J Invent. Math.
%V 53
%D 1979
%P 45-58

%A B. White
%T Existence of least-area mappings of $N$-dimensional domains
%J Ann. of Math.
%V 118
%D 1983
%P 179-185

%A B. White
%T Regularity of area-minimizing hypersurfaces at boundaries with
multiplicity
%B Seminar on Minimal Submanifolds
%E E. Bombieri
%S Ann. of Math. Stud.
%V 103
%I Princeton Univ. Press
%C Princeton, NJ
%D 1983
%P 293-301

%A B. White
%T Tangent cones to $2$-dimensional area-minimizing integral currents
are unique
%J Duke Math. J.
%V 50
%D 1983
%P 143-160

%A B. White
%T Mappings that minimize area in their homotopy classes
%J J. Differential Geom.
%V 20
%D 1984
%P 433-446

%A B. White
%T Homotopy classes in Sobolev spaces and energy minimizing maps
%J Bull. Amer. Math. Soc.
%V 13
%D 1985
%P 166-168

%A B. White
%T Infima of energy functionals in homotopy classes of mappings
%J J. Differential Geom.
%V 23
%D 1986
%P 127-142

%A B. White
%T Complete surfaces of finite total curvature
%J J. Differential Geom.
%V 26
%D 1987
%P 315-316

%A B. White
%T The space of $m$-dimensional surfaces that are stationary for a
parametric elliptic integral
%J Indiana Univ. Math. J.
%V 36
%D 1987
%P 567-602

%A B. White
%T Homotopy classes in Sobolev spaces and the existence of energy
minimizing maps
%J Acta Math.
%V 160
%D 1988
%P 1-17

%A B. White
%T Every three-sphere of positive Ricci curvature contains a minimal
embedded torus
%J Bull. Amer. Math. Soc.
%V 21
%D 1989
%P 71-75

%A B. White
%T New applications of mapping degrees to minimal surface theory
%J J. Differential Geom.
%V 29
%D 1989
%P 143-162

%A B. White
%T Existence of smooth embedded surfaces of prescribed genus that
minimize parametric even elliptic functionals on $3$-manifolds
%J J. Differential Geom.
%V 33
%D 1991
%P 413-443

%A B. White
%T The space of minimal submanifolds for varying Riemannian metrics
%J Indiana Univ. Math. J.
%V 40
%D 1991
%P 161-260

%A B. White
%T Nonunique tangent maps at isolated singularities of harmonic maps
%J Bull. Amer. Math. Soc.
%V 26
%D 1992
%P 125-129

%A B. White
%T On the topological type of minimal submanifolds
%J Topology
%V 31
%D 1992
%P 445-448

%A B. White
%T The bridge principle for stable minimal surfaces
%J Calc. Var. Partial Differential Equations
%V 2
%D 1994
%P 405-425

%A B. White
%T The bridge principle for unstable and for singular minimal surfaces
%J Comm. Anal. Geom.
%V 2
%D 1994
%P 513-532

%A B. White
%T Partial regularity of mean-curvature hypersurfaces flowing by mean
curvature
%J Internat. Math. Res. Notices
%D 1994
%K incomplete: no vol; no pages

%A G.H. Williams
%T Solutions of the minimal surface equation---continuous and
discontinuous at the boundary
%J Comm. Partial Differential Equations
%V 11
%D 1986
%P 1439-1547
%M 87m:35101

%A T.J. Willmore
%T Mean curvature of Riemannian immersions
%J J. London Math. Soc.
%V 3
%D 1971
%P 307-310

%A T.J. Willmore
%T Minimal conformal immersions
%B Geometrie Differentielle
%E E. Vidal
%S Lecture Notes in Math.
%I Springer
%V 392
%D 1974
%P 111-120
%K incomplete: no city

%A T.J. Willmore
%T The tension field of maps of Riemannian manifolds
%B Differential Geometry and Relativity, (volume in honour of A.
Lichnerowicz)
%P 159-167
%D 1976
%I Reidel
%K incomplete: no city

%A T.J. Willmore
%T Total curvature in Riemannian geometry
%I Wiley
%D 1982
%K incomplete: no city

%A E. Witten
%T Non-abelian bosonization in two dimensions
%J Comm. Math. Phys.
%V 92
%D 1984
%P 455-472

%A M. Wohlgemuth
%T Higher genus minimal surfaces by growing handles out of a catenoid
%J Manuscripta Math.
%V 70
%D 1991
%P 397-428

%A J.A. Wolf
%T Surfaces of constant mean curvature
%J Proc. Amer. Math. Soc.
%V 17
%D 1966
%P 1103-1114

%A J.A. Wolf
%T The action of a real semisimple group on a complex flag manifold I:
Orbit structure and holomorphic arc components
%J Bull. Amer. Math. Soc.
%V 75
%D 1969
%P 1121-1237

%A M. Wolf
%T Measured foliations and harmonic maps of surfaces
%K incomplete: no details

%A M. Wolf
%T The Teichm\"uller theory of harmonic maps
%R Doctoral Thesis Stanford
%D 1986

%A M. Wolf
%T The Teichm\"uller theory of harmonic maps
%J J. Differential Geom.
%V 29
%D 1989
%P 449-479

%A M. Wolf
%T High energy degeneration of harmonic maps between surfaces and rays
in Teichm\"uller space
%J Topology
%V 30
%D 1991
%P 517-540

%A M. Wolf
%T Infinite energy harmonic maps and degeneration of hyperbolic
surfaces in moduli space
%J J. Differential Geom.
%V 33
%D 1991
%P 487-539

%A M. Wolf
%T Harmonic maps from a surface and degeneration in Teichm\"uller
space
%B Proc. Low Dim. Top
%D 1992
%P 217-239
%K incomplete: no publisher

%A M. Wolf
%T Harmonic maps from surfaces to $R$-trees
%J Math. Z.
%V 218
%D 1995
%P 577-593

%A M. Wolf
%T Harmonic maps from surfaces to $R$-trees
%J Math. Z.
%V 218
%D 1995
%P 577-594

%A M. Wolf
%T On the existence of Jenkins-Strebel differentials using harmonic
maps from surfaces to graphs
%J Ann. Acad. Sci. Fenn. Ser. A I Math.
%V 20
%P 269-278
%D 1995

%A M. Wolf
%A S. Wolpert
%T Real analytic structure on the moduli space of curves
%J Amer. J. Math.
%K incomplete: no vol; no date; no pages

%A M. Wolf
%A B. Zwiebach
%T The plumbing of minimal area surfaces
%R Preprint
%D 1992

%A J.G. Wolfson
%D 1982
%T Minimal surfaces in complex manifolds
%R Univ. of California at Berkeley Ph.D Thesis

%A J.G. Wolfson
%T On minimal surfaces in K\"ahler manifolds of constant holomorphic
sectional curvature
%J Trans. Amer. Math. Soc.
%V 290
%D 1985
%P 627-646

%A J.G. Wolfson
%T On minimal two-spheres in K\"ahler manifolds of constant
holomorphic sectional curvature
%J Trans. Amer. Math. Soc.
%V 290
%D 1985
%P 627-646

%A J.G. Wolfson
%T Harmonic maps of the two-sphere into the complex hyperquadric
%J J. Differential Geom.
%V 24
%D 1986
%P 141-152

%A J.G. Wolfson
%T Gromov's compactness of pseudo-holomorphic curves and symplectic
geometry
%J J. Differential Geom.
%V 28
%D 1988
%P 283-405

%A J.G. Wolfson
%T Harmonic sequences, harmonic maps and algebraic geometry
%B Harmonic mappings, twistors and $\sigma$-models
%E P. Gauduchon
%I World Scientific
%C Singapore
%D 1988
%P 232-245

%A J.G. Wolfson
%T Harmonic sequences and harmonic maps of surfaces into complex
Grassmann manifolds
%J J. Differential Geom.
%V 27
%D 1988
%P 161-178

%A J.G. Wolfson
%T Minimal surfaces in K\"ahler surfaces and Ricci curvature
%J J. Differential Geom.
%V 29
%D 1989
%P 281-294

%A S. Wolpert
%T On the variational theory of the Laplacian for hyperbolic surfaces
%R preprint

%A S. Wolpert
%T Non-completeness of the Weil--Petersson metric for Teichm\"uller
space
%J Pacific J. Math.
%V 61
%D 1975
%P 573-577

%A S. Wolpert
%T The Fenchel-Nielsen deformation
%J Ann. of Math.
%V 115
%D 1982
%P 501-528

%A S. Wolpert
%T On the Weil--Petersson geometry of the moduli space of curves
%J Amer. J. Math.
%V 107
%D 1985
%P 969-997

%A S. Wolpert
%T Chern forms and the Riemann tensor for the moduli space of curves
%J Invent. Math.
%V 85
%D 1986
%P 119-145

%A S. Wolpert
%T Geodesic length functions and the Nielsen problem
%J J. Differential Geom.
%V 25
%D 1987
%P 275-296

%A P.M. Wong
%T Twistor spaces over $6$-dimensional Riemannian manifolds
%J Illinois J. Math.
%V 31
%D 1987
%P 274-311

%A G. Woo
%T Pseudoparticle configuration in two-dimensional ferromagnets
%J J. Math. Phys.
%V 18
%D 1977
%P 1264-1266

%A C.M. Wood
%T The amplitude of the Gauss section
%K incomplete: no details

%A C.M. Wood
%T A class of harmonic almost product structures
%R preprint

%A C.M. Wood
%T Harmonic reduction of fibre bundles
%K incomplete: no details

%A C.M. Wood
%T Harmonic sections, Einstein's equation, and stress-energy
%K incomplete: no details

%A C.M. Wood
%T Harmonic sections and equivariant harmonic maps
%K incomplete: no details

%A C.M. Wood
%T Harmonic sections and gauge theory
%K incomplete: no details

%A C.M. Wood
%T Harmonic symmetry breaking
%R preprint

%A C.M. Wood
%T On the energy of a unit vector field
%K incomplete: no details

%A C.M. Wood
%D 1983
%T Some energy-related functionals and their vertical variational
theory
%R Warwick Ph.D Thesis

%A C.M. Wood
%T The Gauss section of a Riemannian immersion
%J J. London Math. Soc.
%V 33
%D 1986
%P 157-168

%A C.M. Wood
%T Harmonic sections and Yang--Mills fields
%J Proc. London Math. Soc.
%V 54
%D 1987
%P 544-558

%A C.M. Wood
%T Harmonic sections, Yang--Mills fields and Einstein's equation
%D 1988
%P 160-170
%B Fibre bundles: their use in physics
%I World Sci. Press
%C Singapore

%A C.M. Wood
%T $H$-structures and curvatures
%B Proc. Workshop on Curvature Geometry U. Lancaster
%D 1989
%P 151-164
%K incomplete: no publisher

%A C.M. Wood
%T An existence theorem for harmonic sections
%J Manuscripta Math.
%V 68
%D 1990
%P 69-75

%A C.M. Wood
%T Instability of the nearly K\"ahler six-sphere
%J J. Reine Angew. Math.
%V 439
%D 1993
%P 205-212

%A C.M. Wood
%T Harmonic almost-complex structures
%J Compositio Math.
%V 99
%D 1995
%P 183-212

%A J.C. Wood
%T Harmonic maps and harmonic morphisms
%B Proc. Lobachevsky Seminar
%I World Sci.
%C Singapore
%O (to appear)

%A J.C. Wood
%D 1974
%T Harmonic mappings between surfaces
%R Warwick Ph.D Thesis

%A J.C. Wood
%T Harmonic maps and complex analysis
%B Complex Analysis and its Applications, Vol. III
%D 1976
%I ICTP
%C Trieste
%P 289-308

%A J.C. Wood
%T Singularities of harmonic maps and applications of the
Gauss--Bonnet formula
%J Amer. J. Math.
%V 99
%D 1977
%P 1329-1344

%A J.C. Wood
%T A note on the fundamental group of a manifold of negative curvature
%J Math. Proc. Cambridge Philos. Soc.
%V 83
%D 1978
%P 415-417

%A J.C. Wood
%T Holomorphicity of certain harmonic maps from a surface to complex
projective $n$-space
%J J. London Math. Soc.
%V 20
%D 1979
%P 137-142

%A J.C. Wood
%T An extension theorem for holomorphic mappings
%J Math. Proc. Cambridge Philos. Soc.
%V 88
%D 1980
%P 125-127

%A J.C. Wood
%T Conformality and holomorphicity of certain harmonic maps
%R Leeds preprint
%D 1981

%A J.C. Wood
%T Non existence of solutions to certain Dirichlet problems for
harmonic maps I
%D 1981
%R Preprint, University of Leeds

%A J.C. Wood
%T On the holomorphicity of harmonic maps from a surface
%B Global Differential Geometry and Global Analysis
%S Lecture Notes in Math.
%V 838
%P 239-242
%I Springer
%C Berlin, Heidelberg, New York
%D 1981

%A J.C. Wood
%T An extension theorem for holomorphic mappings (correction)
%J Math. Proc. Cambridge Philos. Soc.
%V 94
%D 1983
%P 189

%A J.C. Wood
%T Some aspects of harmonic maps from a surface to complex projective
space
%B Differential Geometry and Mathematical Physics
%E M. Cahen
%E M. de~Wilde
%E L. Lemaire
%E L. Vanhecke
%S Math. Phys. Stud.
%V 3
%I Reidel
%C Dortrecht, Boston, London
%D 1983
%P 177-186

%A J.C. Wood
%T Holomorphic differentials and classification theorems for harmonic
maps and minimal immersions
%P 168-175
%B Global Riemannian Geometry
%E T.J. Willmore
%E N.J. Hitchin
%S Ellis Horwood Ser. Math. Appl.
%D 1984
%I E. Horwood
%C Chichester

%A J.C. Wood
%T On the Gauss map of a harmonic morphism
%P 149-155
%B Differential Geometry
%S Pitman Res. Notes Math. Ser.
%V 131
%D 1985
%E L.A. Cordero
%I Pitman
%C Boston, London, Melbourne

%A J.C. Wood
%T Harmonic morphisms, foliations and Gauss maps
%B Complex differential geometry and nonlinear partial differential
equations
%E Y.T. Siu
%S Contemp. Math.
%V 49
%D 1986
%P 145-184
%I Amer. Math. Soc.
%C Providence, R.I.

%A J.C. Wood
%T Twistor constructions for harmonic maps
%D 1987
%P 130-159
%B Differential Geometry and Differential Equations
%E C.H. Gu
%E M. Berger
%E R. Bryant
%S Lecture Notes in Math.
%V 1255
%I Springer
%C Berlin

%A J.C. Wood
%T The explicit construction and parametrization of all harmonic maps
from the two-sphere to a complex Grassmannian
%J J. Reine Angew. Math.
%V 386
%D 1988
%P 1-31

%A J.C. Wood
%T On the explicit construction and parametrization of all harmonic
maps from the two-sphere to a complex Grassmannian
%B Harmonic mappings, twistors and $\sigma$-models
%E P. Gauduchon
%I World Scientific
%C Singapore
%D 1988
%P 246-260

%A J.C. Wood
%T Explicit construction and parametrization of harmonic two-spheres
in the unitary group
%J Proc. London Math. Soc.
%V 58
%D 1989
%P 608-624

%A J.C. Wood
%T Harmonic morphisms, conformal foliations and Seifert fibre spaces
%B Geometry of Low-Dimensional Manifolds, 1
%E S.K. Donaldson
%E C.B. Thomas
%S London Math. Soc. Lecture Note Ser.
%V 150
%I C.U.P.
%C Cambridge
%D 1990
%P 247-259

%A J.C. Wood
%T Lewy's theorem fails in higher dimensions
%D 1991
%J Math. Scand.
%V 69
%P 166

%A J.C. Wood
%T Harmonic morphisms and Hermitian structures on Einstein
$4$-manifolds
%J Internat. J. Math.
%V 3
%D 1992
%P 415-439

%A J.C. Wood
%T Harmonic morphisms between Riemannian manifolds
%B Geometry and Global Analysis
%E T. Kotake
%E S. Nishikawa
%E R. Schoen
%I T\^ohoku Univ.
%C Sendai
%D 1993
%P 413-422

%A J.C. Wood
%T Harmonic maps into symmetric spaces and integrable systems
%B Harmonic maps and integrable systems
%E A.P. Fordy
%E J.C. Wood
%S Aspects of Math.
%V 23
%I Vieweg
%C Braunschweig, Wiesbaden
%D 1994
%P 29-55

%A R. Wood
%T A note on harmonic polynomial maps
%R preprint

%A R. Wood
%T Polynomial maps from spheres to spheres
%J Invent. Math.
%V 5
%D 1968
%P 163-168

%A C.X. Wu
%T Theorems on nonexistence of stable harmonic maps
%J Adv. in Math. (Beijing)
%V 19
%D 1990
%P 462-466

%A C.X. Wu
%T Some results on stable harmonic maps
%J Acta Math. Sinica
%V 34
%D 1991
%P 27-32
%O (Chinese)

%A D. Wu
%T Harmonic diffeomorphisms between complete surfaces
%J Anal. Global Anal. Geom.
%V 15
%D 1997
%P 133--139

%A H. Wu
%T Banach manifolds of minimal surfaces in the $4$-sphere
%B Differential Geometry
%E R.E. Greene
%E S.T. Yau
%S Proc. Sympos. Pure Math
%V 54
%I Amer. Math. Soc.
%C Providence RI
%D 1993
%P 513-539

%A H. Wu
%T A simple way for determining the normalized potentials for harmonic
maps
%R Preprint
%D 1995

%A H. Wu
%T Denseness of plain constant mean curvature surfaces
%R Preprint
%D 1996

%A H. Wu
%T On the dressing action of loop groups on constant mean curvature
surfaces
%R Preprint
%D 1996

%A H.H. Wu
%T Old and now invariant metrics on complex manifolds
%K incomplete: no details

%A H.H. Wu
%T Subharmonic functions and the volume of a noncompact manifold
%K incomplete: no details

%A H.H. Wu
%T Normal families of holomorphic mappings
%J Acta Math.
%V 119
%D 1967
%P 193-233

%A H.H. Wu
%T Mappings of Riemann surfaces (Nevanlinna theory)
%B Entire Functions and related parts of Analysis
%E S.S. Chern
%E L. Ehrenpreis
%E J. Korevaar
%E W.H.J. Fuchs
%E L.A. Rubel
%S Proc. Sympos. Pure Math.
%V 11
%D 1968
%P 480-532
%I Amer. Math. Soc.
%C Providence, R.I.

%A H.H. Wu
%T The equidistribution theory of holomorphic curves
%S Ann. of Math. Stud.
%V 64
%D 1970
%I Princeton Univ. Press
%C Princeton

%A H.H. Wu
%T The Bochner technique
%B DD1 (1980)
%I Sci. Press.
%C Beijing
%D 1982
%P 929-1071

%A H.H. Wu
%T The Bochner technique in differential geometry
%D 1987
%S Math. Rep.
%I Horwood Acad. Publ.
%K incomplete: no city

%A B.C. Xanthopoulos
%T Harmonic maps and self-dual $SU(3)$-gauge field
%J J. Phys. A
%V 14
%D 1981
%P 1445-1455

%A B.C. Xanthopoulos
%T A geometric notion of complete integrability
%J Phys. Lett. A
%V 105
%D 1984
%P 335-338

%A F. Xavier
%T The Gauss map of complete non-flat minimal surfaces cannot omit $7$
points of the sphere
%J Ann. of Math.
%V 113
%D 1981
%P 211-214

%A F. Xavier
%T On the structure of complete simply connected embedded minimal
surfaces
%J J. Geom. Anal.
%V 3
%D 1993
%P 513-527

%A C.Y. Xia
%T A pinching theorem for minimal submanifolds in a sphere
%J Arch. Math. (Basel)
%V 57
%D 1991
%P 307-312

%A L. Xiao
%T On homogeneity of some types of isoparametric submanifolds in
spheres
%R preprint

%A Y.L. Xin
%T Some Liouville-type theorems for harmonic and holomorphic maps
%R preprint

%A Y.L. Xin
%T Some results on stable harmonic maps
%J Duke Math. J.
%V 47
%D 1980
%P 609-613

%A Y.L. Xin
%T Topology of certain submanifolds in the Euclidean sphere
%J Proc. Amer. Math. Soc.
%V 82
%D 1981
%P 643-648

%A Y.L. Xin
%T On stable harmonic maps and their application
%B Proc. Beijing Symposium on Differential Geometry and Differential
Equations,  Vol. 3
%D 1982
%P 1611-1619
%I Gordon and Breach
%K incomplete: no city

%A Y.L. Xin
%T A remark on harmonic maps
%J Chinese Ann. Math.
%V 3
%D 1982
%P 13-17

%A Y.L. Xin
%T Some existence theorems for harmonic maps in Riemannian manifolds
%J Sci. Sinica Ser. A
%V 25
%D 1982
%P 1271-1278

%A Y.L. Xin
%T An application of integral currents to the vanishing theorems
%J Sci. Sinica
%V 27
%D 1984
%P 233-241

%A Y.L. Xin
%T Non-existence and existence for harmonic maps in Riemannian
manifolds
%B Differential Geometry and Differential Equations, Shanghai--Hefei,
1981
%I Sci. Press
%C Beijing
%D 1984
%P 529-538

%A Y.L. Xin
%T Remarks on gap phenomena for Yang--Mills fields
%J Sci. Sinica
%V 27
%D 1984
%P 936-942

%A Y.L. Xin
%T Some properties for stress energy tensor of smooth map
%J Kexue Tongbao (English Ed.)
%V 29
%D 1984
%P 1004-1007

%A Y.L. Xin
%T An estimate for the image diameter and its application to
submanivolds with parallel mean curvature
%J Acta Math. Sci.
%V 5
%D 1985
%P 303-308

%A Y.L. Xin
%T Holomorphicity of a class of harmonic maps
%J Acta Math. Sinica
%V 28
%D 1985
%P 382-386
%M 87c:58035

%A Y.L. Xin
%T Differential forms, conservation law and monotonicity formula
%J Sci. Sinica
%V 29
%D 1986
%P 40-50

%A Y.L. Xin
%T Liouville type theorems and regularity of harmonic maps
%P 199-208
%B Differential Geometry and Differential Equations
%E C.H. Gu
%E M. Berger
%E R. Bryant
%S Lecture Notes in Math.
%V 1255
%I Springer
%C Berlin
%D 1987

%A Y.L. Xin
%T Cones and conelike harmonic maps
%J J. Math. (Wuhan)
%V 91
%D 1989
%P 87-92
%O (Chinese, English summary)

%A Y.L. Xin
%T Regularity of harmonic maps into certain homogeneous spaces
%B Differential Geometry and Topology
%E B. Jiang
%E C.K. Peng
%E Z. Hou
%S Lecture Notes in Math.
%I Springer
%C Berlin, Heidelberg, New York
%V 1369
%D 1989
%P 295-305

%A Y.L. Xin
%T Stable harmonic maps from complete manifolds
%J Acta Math. Sci.
%V 9
%D 1989
%P 415-420

%A Y.L. Xin
%T The theorems of Bernstein type of a minimal surface in ${\bf R}^3$
and the value distribution of its Gauss map
%J Adv. in Math.
%V 18
%D 1989
%K incomplete: no pages

%A Y.L. Xin
%T On the Gauss image of a spacelike hypersurface with constant mean
curvature in Minkowski space
%J Comment. Math. Helv.
%V 66
%D 1991
%P 590-598

%A Y.L. Xin
%T Regularity of harmonic maps into positively curved manifolds
%J Chinese Ann. Math.
%V 1314
%D 1992
%P 385-395

%A Y.L. Xin
%T Equivariant harmonic maps into the sphere via isoparametric maps
%J Manuscripta Math.
%V 79
%D 1993
%P 49-71

%A Y.L. Xin
%T Riemannian submersions and equivariant harmonic maps
%B Proceedings of a conference on differential geometry in honor of
Professor Su Buchin
%I World Scientific
%C Singapore
%D 1993
%P 272-287

%A Y.L. Xin
%T On harmonic representative of $\pi_{2m+1}(S^{2m+1})$
%J Math. Z.
%V 216
%D 1994
%P 389-400

%A Y.L. Xin
%T Harmonic maps of bounded symmetric domains
%J Math. Ann.
%V 303
%D 1995
%P 417-433

%A Y.L. Xin
%T Heat flow of equivariant harmonic maps from $B^3$ into ${\bf C}P^2$
%J Pacific J. Math.
%V 176
%D 1996
%P 563--579

%A Y.L. Xin
%A Y.H. Yang
%T Regularity of $p$-harmonic maps into certain manifolds with
positive sectional curvature
%J J. Reine Angew. Math.
%V 466
%D 1995
%P 1-17

%A X.W. Xu
%A P.C. Yang
%T A construction of $m$-harmonic maps of spheres
%J Internat. J. Math.
%V 4
%D 1993
%P 521-533

%A K. Yamada
%T Minimal tori in $S^3$ whose lines of curvature lie in $S^2$
%J Tokyo J. Math.
%V 10
%D 1987
%P 215-226

%A K. Yang
%T Holomorphic curves in the complex hyperquadric
%R preprint

%A K. Yang
%T Almost complex homogeneous spaces and their submanifolds
%I World Sci. Publ.
%C Singapore
%D 1987

%A K. Yang
%T Horizontal holomorphic curves in $Sp(n)$-flag manifolds
%J Proc. Amer. Math. Soc.
%V 103
%D 1988
%P 265-273
%M 89c:53045

%A K. Yang
%T Complete and compact minimal surfaces
%S Math. Appl.
%I Kluwer Acad. Publ.
%C Dordrecht
%V 54
%D 1989

%A K. Yang
%T Meromorphic functions on a compact Riemann surface and associated
complete mimimal surfacs
%J Proc. Amer. Math. Soc.
%D 1989
%V 105
%P 706-711
%M 89h:53029

%A K. Yang
%T Pl{\"u}cker formulae for the orthogonal group
%J Bull. Austral. Math. Soc.
%V 40
%D 1989
%P 447-456

%A K. Yang
%T Minimal immersions of punctured compact Riemann surfaces in ${\bf
R}^3$
%J Proc. Amer. Math. Soc.
%V 113
%D 1991
%P 809-816

%A P. Yang
%A S.T. Yau
%T Eigenvalues of the Laplacian of compact Riemann surfaces and
minimal submanifolds
%J Ann. Scuola Norm. Sup. Pisa Cl. Sci.
%V 7
%D 1980
%P 55-63

%A W.M. Yang
%T On affine minimal rotation surfaces and conoid in$A^3$
%J J. Math. (Wuhan)
%V 7
%D 1987
%P 205-210

%A X. Yang
%T The existence of harmonic maps from and annulus to $S^2$ with
symmetric boundary value
%J Acta Math. Sinica
%V 9
%D 1993
%P 401-405

%A X.F. Yang
%T On the equivariant harmonic maps between surfaces in ${\bf R}^3$
%J Systems Sci. Math. Sci.
%V 5
%D 1992
%P 205-212

%A X.F. Yang
%T The existence of harmonic maps from an annulus to $S^2$ with
symmetric boundary value
%J Acta Math. Sinica
%V 9
%D 1993
%P 401-405

%A Y.H. Yang
%T Fatou property of harmonic maps from complete manifolds with simple
type ends
%J Hokkaido Math. J.
%V 26
%D 1997
%P 101--114

%A T. Yasuoka
%T The Dirichlet problem at infinity and complex analysis on Hadamard
manifolds
%J Nagoya Math. J.
%V 106
%D 1987
%P 79-90

%A S.T. Yau
%T On the fundamental group of compact manifolds of non-positive
curvature
%J Ann. of Math.
%V 93
%D 1971
%P 579-585

%A S.T. Yau
%T Nonexistence of continuous convex functions on certain Riemannian
manifolds
%J Math. Ann.
%V 207
%D 1974
%P 269-270

%A S.T. Yau
%T Submanifolds with constant mean curvature. I
%J Amer. J. Math.
%V 96
%D 1974
%P 346-366

%A S.T. Yau
%T Submanifolds with constant mean curvature I
%J Amer. J. Math.
%V 96
%D 1974
%P 346-366

%A S.T. Yau
%T Harmonic functions on complete Riemannian manifolds
%J Comm. Pure Appl. Math.
%V 28
%D 1975
%P 201-228

%A S.T. Yau
%T Submanifolds with constant mean curvature. II
%J Amer. J. Math.
%V 97
%D 1975
%P 76-100

%A S.T. Yau
%T Some function-theoretic properties of complete Riemannian manifolds
and their applications to geometry
%J Indiana Univ. Math. J.
%V 25
%D 1976
%P 659-670

%A S.T. Yau
%T A general Schwarz lemma for K\"ahler manifolds
%J Amer. J. Math.
%V 100
%D 1978
%P 197-203

%A S.T. Yau
%T Harmonic maps between Riemannian manifolds
%B Conference Park City, Utah
%S Lecture Notes in Pure and Appl. Math.
%V 48
%I M. Dekker
%C New York
%D 1979
%P 307-311

%A S.T. Yau
%T Survey on partial differential equations in differential geometry
%P 3-71
%B Seminar on Differential Geometry
%E S.T. Yau
%S Ann. of Math. Stud.
%V 102
%D 1982
%I Princeton Univ. Press
%C Princeton

%A S.T. Yau
%T Minimal surfaces and their r\^ole in differential geometry
%B Global Riemannian Geometry
%E T.J. Willmore
%E N.J. Hitchin
%S Ellis Horwood Ser. Math. Appl.
%I E. Horwood
%C Chichester
%D 1984
%P 99-103

%A S.T. Yau
%T A survey on K\"ahler--Einsein metrics
%B Complex Analysis of Several Variables
%E Y.T. Siu
%S Proc. Sympos. Pure Math.
%I Amer. Math. Soc.
%C Providence, RI
%V 41
%D 1984
%P 285-289

%A S.T. Yau
%T Nonlinear analysis
%R Colloq. Lecture Amer. Math. Soc.
%D 1986

%A S.T. Yau
%T Nonlinear analysis in geometry
%J Enseign. Math.
%V 33
%D 1987
%P 109-158

%A D. Ye
%T Analyse asymptotique des applications harmoniques minimisantes sur
un domaine compris entre deux cercles vers une vari{\'e}t{\'e}
riemannienne
%J C. R. Acad. Sci. Paris
%V 315
%D 1992
%P 979-982

%A D. Ye
%T Sur la multiplicit{\'e} des applications harmoniques minimisantes
{\`a} valeurs dans $S^1$
%J C. R. Acad. Sci. Paris S\'er. I Math.
%V 320
%D 1995
%P 1107-1112

%A D. Ye
%A F. Zhou
%T Minimizing harmonic mappings into a circle
%J Houston J. Math.
%V 20
%D 1994
%P 475-490

%A R. Ye
%T How to blow infinitely large soap bubbles with a fixed boundary
%K incomplete: no details

%A R. Ye
%T Randeregularit\"at von Minimalfl\"achen
%R Diplomarbeit Bonn
%D 1984

%A R. Ye
%T Regularity of a minimal surface at its free boundary
%R Preprint, SFB72 Bonn
%D 1986

%A R. Ye
%T A priori estimates for minimal surfaces with free boundary, which
are not minima of the area
%J Manuscripta Math.
%V 58
%D 1987
%P 95-107

%A R. Ye
%T Uber die Existenz, Regularit\"at und Endlichkeit von
Minimalfl\"achen mit freiem Rand
%R Bonn preprint
%D 1987

%A R. Ye
%T A new approach to embedded minimal surfaces
%R Preprint, SFB256 Bonn
%D 1988

%A R. Ye
%T On the existence of area-minimizing surfaces with free boundary
%J Math. Z.
%V 206
%D 1991
%P 321-331

%A P. Yiu
%T Composition of sums of squares formulae with integer coefficients
%K incomplete: no details

%A P. Yiu
%T Quadratic forms between Euclidean spheres
%K incomplete: no details

%A P. Yiu
%T Quadratic forms between spheres and the non-existence of sums of
squares formulae
%J Math. Proc. Cambridge Philos. Soc.
%V 100
%D 1986
%P 493-504

%A J.H. Yoon
%T Geometric origin of ${\bf C}P^{N-1}$ sigma models
%B Proc. Fourth Asia Pacific Physics Conf. Vol 1,2 (Seoul 1990)
%I World Scientific
%C Singpore
%D 1991
%P 225-228

%A S. Yorozu
%T Notes on harmonic transformations
%J T\^ohoku Math. J.
%V 24
%D 1972
%P 441-447

%A Q.H. Yu
%T Harmonic mappings and totally geodesic mappings
%J Kexue Tongbao (Chinese)
%V 26
%D 1981
%P 1414-1417

%A Q.H. Yu
%T Harmonic mapping and totally geodesic mapping
%J Kexue Tongbao (English Ed.)
%V 27
%D 1982
%P 482-486

%A Q.H. Yu
%T Bounded harmonic maps
%J Acta Math. Sinica
%V 1
%D 1985
%P 16-21

%A S. Yuzvinsky
%T Orthogonal pairings of Euclidean spaces
%J Michigan Math. J.
%V 28
%D 1981
%P 131-145

%A W.J. Zakrzewski
%T Classical solutions to ${\bf C}P^{n-1}$ models and their
generalizations, integrable quantum field theories
%B Integrable Quantum Field Theory
%E J. Hictarinta
%E C. Montonen
%S Lecture Notes in Phys.
%V 151
%D 1982
%P 160-188
%I Springer
%C Berlin, Heidelberg, New York

%A W.J. Zakrzewski
%T Classical solutions of two-dimensional Grassmannian models
%J J. Geom. Phys.
%V 1
%P 39-63
%D 1984

%A W.J. Zakrzewski
%T $\sigma$-models in even dimensional spaces
%J Nuclear Phys. B
%V 262
%D 1985
%P 120-132

%A W.J. Zakrzewski
%T Classical solutions of some $CP^1$-like models
%J Lett. Math. Phys.
%V 12
%D 1986
%P 283-290

%A W.J. Zakrzewski
%T Some $\sigma$-like models in even dimensional spaces
%D 1986
%P 351-363
%J Acta Phys. Polon. B
%V 17

%A W.J. Zakrzewski
%T Some classical solutions of $U(N)$ chiral models
%B Workshop on Skyrmions and Anomalies
%I World Sci.
%C Singapore
%P 475-487
%D 1987

%A W.J. Zakrzewski
%T Low-dimensional sigma modles
%I Adam Hilger
%C Bristol
%D 1989

%A W.J. Zakrzewski
%T Soliton-like scattering in the $O(3)$ $\sigma$-model in $(2+1)$
dimensions
%J Nonlinearity
%V 4
%D 1991
%P 429-475

%A A. Zandi
%T Minimal immersions of surfaces in quaternionic projective spaces
%J Tsukuba J. Math.
%V 12
%D 1988
%P 423-440

%A D. Zhang
%T On the existence of regular minimizing $m$-harmonic maps
%R preprint

%A D. Zhang
%T An uniqueness result of an exterior problem and a Liouville theorem
for harmonic maps
%K incomplete: no details

%A D. Zhang
%T The existence of nonminimal regular harmonic maps from $B^3$ to
$S^2$
%J Ann. Scuola Norm. Sup. Pisa Cl. Sci.
%V 16
%D 1989
%P 355-365

%A L.N. Zhang
%T Harmonic mapping actions and non-linear $\sigma$-model
%R I.C.T.P. preprint
%D 1986

%A X. Zhang
%T The heat flow and harmonic maps on a class of manifolds
%K incomplete: no details

%A X.M. Zhang
%T Isometric immersion of minimal spherical submanifold via the second
standard immersion of the sphere
%J Tamkang J. Math.
%V 23
%D 1992
%P 145-159

%A S. Zheng
%T On the isolatedness of the solutions of Plateau's problem
%P 541-560
%B Differential geometry
%E R.E. Greene
%E S.T. Yau
%S Proc. Sympos. Pure Math
%I Amer. Math. Soc.
%C Providence R.I.
%V 54:1
%D 1993

%A Y. Zheng
%T A quantization of curvature of harmonic two-spheres in Grassmann
manifolds
%J Trans. Amer. Math. Soc.
%V 316
%D 1989
%P 193-214

%A J.Q. Zhong
%T The degree of strong nondegeneracy of the bisectional curvature of
exceptional bounded symmetric domains
%D 1984
%P 127-140
%B Several Complex Variables (Hangzhou 1981)
%E J.J. Kohn
%E Q.K. Lu
%E R. Remmert
%E Y.T. Siu
%I Birkha\"user
%C Boston

%A Z.X. Zhou
%T Construction of explicit solutions of modified principal chiral
fields in $1+2$ dimensions via Darboux transformations
%B Differential Geometry (Shanghai, 1991)
%I World Sci. Publishing
%C River Edge, NJ
%D 1993
%P 325-332

%A Y.M. Zou
%T Minimal immersions of rank one compact symmetric spaces into
spheres
%J Sci. Sinica Ser. A
%V 28
%D 1985
%P 263-272

%A B. {\O}ksendal
%T Finely harmonic morphisms, Brownian path preserving functions and
conformal martingales
%J Invent. Math.
%V 75
%D 1984
%K incomplete: no pages