Dedication | p. vii |
Introduction | p. ix |
Progress in Affine Differential Geometry--Problem List and Continued Bibliography | p. 1 |
On the Classification of Timelike Bonnet Surfaces | p. 18 |
Affine Hyperspheres with Constant Affine Sectional Curvature | p. 31 |
Contact Holomorphic Curves and Flat Surfaces | p. 54 |
Geometric Properties of the Curvature Operator | p. 62 |
On a Question of S.S. Chern Concerning Minimal Hypersurfaces of Spheres | p. 71 |
Complete Submanifolds with Parallel Mean Curvature and Finite Total Curvature | p. 73 |
Parallel Pure Spinors on Pseudo-Riemannian Manifolds | p. 87 |
Homogeneous Geodesics in Homogeneous Riemannian Manifolds--Examples | p. 104 |
Twistorial Construction of Spacelike Surfaces in Lorentzian 4-Manifolds | p. 113 |
Affine Differential Geometry and Partial Differential Equations of Fourth Order | p. 136 |
Submanifolds with Pointwise Planar Normal Sections in a Complex Projective Space | p. 145 |
Tchebychev Hypersurfaces of S[superscript n+1](1) | p. 154 |
Nirenberg's Problem in 90's | p. 171 |
A New Proof of the Homogeneity of Isoparametric Hypersurfaces with (g, m) = (6, 1) | p. 178 |
Harmonic Maps and Negatively Curved Homogeneous Spaces | p. 200 |
On the Realization of Connections on Affine Minimal Surfaces and Affine Spheres | p. 216 |
Biharmonic Morphisms Between Riemannian Manifolds | p. 231 |
Quadric Representation of a Submanifold in Pseudo-Euclidean Space | p. 240 |
The Spectral Geometry of the Dolbeault Laplacian with Coefficients in a Holomorphic Vector Bundle for a Hermitian Submersion | p. 252 |
Willmore Surfaces and Minimal Surfaces with Flat Ends | p. 259 |
Intrinsic Properties of Real Hypersurfaces in Complex Space Forms | p. 266 |
On the Nonexistence of Stable Minimal Submanifolds in Positively Pinched Riemannian Manifolds | p. 274 |
Intrinsic and Extrinsic Geometry of Ovaloids and Rigidity | p. 284 |
Geodesic Mappings of the Ellipsoid | p. 294 |
The Classification of Homogeneous Surfaces in CP[superscript 2] | p. 303 |
A Semi-Classical Limit and Its Applications | p. 315 |
[eta]-Invariants and the Poincare-Hopf Index Formula | p. 336 |
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