Complex Hyperbolic Geometry
by Goldman, William M.Format: Hardcover
Pub. Date: 1999-04-15
Publisher(s): Clarendon Press
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Summary
Complex hyperbolic geometry is a particularly rich field, drawing on Riemannian geometry, complex analysis, symplectic and contact geometry, Lie group theory, and harmonic analysis. The boundary in complex hyperbolic spaces, known as spherical CR or Heisenberg geometry, reflects this richness. However, while there are a number of books on analysis in such spaces, this book is the first to focus on the geometry, both for complex hyperbolic space and its boundary. Motivated by applications of the theory to geometric structures, moduli spaces and discrete groups, it is designed to provide an introduction to this fascinating and important area and invite further research and development.
Table of Contents
| The complex projective line | p. 1 |
| Algebraic and geometric background | p. 29 |
| The ball model | p. 67 |
| The paraboloid model and Heisenberg geometry | p. 111 |
| Bisectors and spinal spheres | p. 152 |
| Automorphisms | p. 195 |
| Numerical invariants | p. 210 |
| Extors in Projective Space | p. 248 |
| Intersections of bisectors | p. 271 |
| Comments on Giraud's paper | p. 299 |
| References | p. 303 |
| Index | p. 313 |
| Table of Contents provided by Blackwell. All Rights Reserved. |
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