Geometric Theory of Singular Phenomena in Partial Differential Equations
Geometric Theory of Singular Phenomena in Partial Differential Equations
Jean Pierre Bourguignon, IHES, Bur-sur-Yvette, France
Paolo de Bartolomeis, Università degli Studi di Firenze, Italy
Mariano Giaquinta, Università degli Studi, Pisa
Paolo de Bartolomeis, Università degli Studi di Firenze, Italy
Mariano Giaquinta, Università degli Studi, Pisa
May 1998
Hardback
9780521632461
£79.99
GBPHardback
Featuring contributions from a group of outstanding mathematicians, this book covers the most recent advances in the geometric theory of singular phenomena of partial differential equations occurring in real and complex differential geometry. Gathering together papers from a workshop held in Cortona, Italy, this volume will be of great interest to all those whose research interests lie in real and complex differential geometry, partial differential equations, and gauge theory.
- Up to date
- Excellent contributors
- Of interest to a wide spread of mathematicians
Reviews & endorsements
'Gathering together papers from a workshop held in Cortona, Italy, this volume will be of interest to all those whose research interests lie in real and complex differential geometry, partial differential equations, and gauge theory.' L'Enseignement Mathématique
Product details
May 1998Hardback
9780521632461
192 pages
235 × 158 × 16 mm
0.38kg
1 b/w illus.
Out of stock in print form with no current plan to reprint
Table of Contents
- Preface
- 1. Problèmes de Monge-Ampère, courbes pseudo-holomorphes F. Labourie
- 2. Multiplier ideal sheaves and Futaki's invariant A. M. Nadel
- 3. Gluing and moduli for non-compact geometric problems R. Mazzeo and D. Pollack
- 4. Metrics on Tiemann surfaces and the geometry of moduli spaces L. Habermann and J. Jost
- 5. The orbifold fundamental group of Persson-Noether-Horikawa surfaces F. Catanese and S. Manfredini
- 6. Introduction to differential geometry of twistor spaces P. de Bartolomeis and A. Nannicini
- 7. Energy minimizing maps from a domain of R3 into S2 M. Giaquinta, G. Modica and J. Soucek.
