Geometry and Topology of Submanifolds, II

The Table of Contents for the book is as follows:

• Preface
• Hypersurfaces of Constant Mean Curvature on Rⁿ⁺¹ Bounded by an Euclidean Sphere
• Real Hypersurfaces with Constant Principal Curvatures in Complex Space Forms
• The Simon Conjecture and Minimal Immersions with S¹-Symmetry
• La Géométrie des Tracés de Voies de Chemin de Fer à Grande Vitesse
• Isospectral Problems in Conformal Geometry
• Reflections and Involutions
• Curves of Finite Type
• Immersions of Finite Type
• Examples of Four- Dimensional Riemannian Manifolds Satisfying Some Pseudo-Symmetry Curvature Conditions
• Affine Differential Geometry of Hypersurfaces
• Fairly Symmetric Hyperbolic Manifolds
• Variétés Stratifiées C^∞: Intégration de Čech-de Rham, et Théorie de Chern-Weil
• Recent Work on the Geometry of Properly Embedded Minimal and Constant Mean Curvature Surfaces in R³
• On a New Curvature Tensor in Affine Differential Geometry
• Curvature Conditions on Hypersurfaces of Revolution
• Continuous SO(n)—Invariant Tensor Fields on ℝⁿ- {O}
• Minimal Surfaces of the 3-Dimensional Minkowski Space
• Residues of Chern and Maslov Classes
• The Local Structure of a 2-Codimensional Conformally Flat Submanifold in an Euclidean Space ℝⁿ⁺²