Holomorphic Morse Inequalities and Bergman Kernels: 254
Holomorphic Morse Inequalities and Bergman Kernels: 254
Publisher: Birkhauser | ISBN: 3764380969 | edition 2007 | PDF | 422 pages | 4,31 mb
This book gives for the first time a self-contained and unified approach of holomorphic Morse inequalities and the asymptotic expansion of the Bergman kernel on manifolds by using the heat kernel, and presents also various applications. The point of view comes from local index theory. The book opens perspectives on several active areas of research in complex, Kahler and symplectic geometry. A large number of applications are included, e.g., an analytic proof of Kodaira's embedding theorem, a solution of the Grauert-Riemenschneider and Shiffman conjectures, compactification of complete Kahler manifolds of pinched negative curvature, Berezin-Toeplitz quantization, weak Lefschetz theorems, and asymptotics of the Ray-Singer analytic torsion.
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Bergman Kernel Kahler Manifolds Analytic Torsion Negative Curvature Heat Kernel Index Theory Asymptotic Expansion Kodaira Riemenschneider Asymptotics Shiffman Conjectures Unified Approach Theorems Kernels Inequalities Morse Geometry Point Of View Perspect
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