Geometry of Low-Dimensional Manifolds
Symplectic Manifolds and Jones-Witten Theory
Volume 2
£57.99
Part of London Mathematical Society Lecture Note Series
- Editors:
- S. K. Donaldson, University of Oxford
- C. B. Thomas, University of Cambridge
- Date Published: January 1991
- availability: Available
- format: Paperback
- isbn: 9780521400015
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This volume is based on lecture courses and seminars given at the LMS Durham Symposium on the geometry of low-dimensional manifolds. This area has been one of intense research recently, with major breakthroughs that have illuminated the way a number of different subjects interact (for example: topology, differential and algebraic geometry and mathematical physics). The workshop brought together a number of distinguished figures to give lecture courses and seminars in these subjects; the volume that has resulted is the only expository source for much of the material, and will be essential for all research workers in geometry and mathematical physics.
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×Product details
- Date Published: January 1991
- format: Paperback
- isbn: 9780521400015
- length: 260 pages
- dimensions: 230 x 152 x 17 mm
- weight: 0.319kg
- availability: Available
Table of Contents
Names of Participants
Introduction
Acknowledgements
Part I. Symplectic Geometry:
1. Introduction
2. Rational and ruled symplectic 4-manifolds Dusa McDuff
3. Symplectic capacities H. Hofer
4. The nonlinear Maslov index A. B. Givental
5. Filling by holomorphic discs and its applications Yakov Eliashberg
Part II. Jones/Witten Theory:
6. Introduction
7. New results in Chern-Simons theory Edward Witten, notes by Lisa Jeffrey
8. Geometric quantization of spaces of connections N. J. Hitchin
9. Evaluations of the 3-manifold invariants of Witten and Reshetikhin-Turaev for sl(2, C) Robion Kirby and Paul Melvin
10. Representations of braid groups M. F. Atiyah, notes by S. K. Donaldson
Part III. Three-Dimensional Manifolds:
11. Introduction
12. An introduction to polyhedral metrics of non-positive curvature on 3-manifolds I. R. Aitchison and J. H. Rubinstein
13. Finite groups of hyperbolic isometries C. B. Thomas
14. Pin structures on low-dimensional manifolds R. C. Kirby and L. R. Taylor.
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