Several Complex Variables is a central area of mathematics with strong interactions with partial differential equations, algebraic geometry and differential geometry. The 1995-96 MSRI program on Several Complex Variables emphasized these interactions and concentrated on developments and problems of current interest that capitalize on this interplay of ideas and techniques.
Local Holomorphic Equivalence of Real Analytic Submanifolds in CN
M. Salah Baouendi, L.P. Rothschild
págs. 1-24
How to Use Cycle Space in Complex Geometry
Daniel Barlet
págs. 25-42
Edward Bierstone, Pierre D. Milman
págs. 43-78
Global Regularity of the d-bar-Neumann Problem: a Survey of the L2-Sobolev Theory
Harold P. Boas, Emil J. Straube
págs. 79-111
Recent Developments in the Classification Theory of Compact Kähler Manifolds
Frédéric Campana, Thomas Peternell
págs. 113-159
págs. 161-198
Subelliptic Estimates and Finite Type
John P. D'Angelo, Joseph J. Kohn
págs. 199-232
Pseudoconvex-Concave Duality and Regularization of Currents
Jean-Pierre Demailly
págs. 233-271
págs. 273-296
págs. 297-307
Peter Heinzner, Alan Huckleberry
págs. 309-349
Varieties of Minimal Rational Tangents on Uniruled Projective Manifolds
Jun-Muk Hwang, Ngaiming Mok
págs. 351-389
Recent Developments in Seiberg-Witten Theory and Complex Geometry
Christiane C. Okonek, Andrei Teleman
págs. 391-428
Recent Techniques in Hyperbolicity Problems
Yum-Tong Siu
págs. 429-508
Rigidity theorems in Kähler Geometry and Fundamental Groups of Varieties
Domingo Toledo Ponce
págs. 509-533
págs. 535-564
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