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An Introduction to the Kähler-Ricci flow

著者: Sébastien Boucksom; Philippe Eyssidieux; Vincent Guedj; SpringerLink (Online service)
出版商: Cham, Switzerland : Springer, ©2013.
丛书: Lecture notes in mathematics (Springer-Verlag), 2086.
版本/格式:   电子图书 : 文献 : 英语查看所有的版本和格式
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提要:
This volume collects lecture notes from courses offered at several conferences and workshops, and provides the first exposition in book form of the basic theory of the Kähler-Ricci flow and its current state-of-the-art. While several excellent books on Kähler-Einstein geometry are available, there have been no such works on the Kähler-Ricci flow. The book will serve as a valuable resource for graduate students  再读一些...
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材料类型: 文献, 互联网资源
文件类型: 互联网资源, 计算机文档
所有的著者/提供者: Sébastien Boucksom; Philippe Eyssidieux; Vincent Guedj; SpringerLink (Online service)
ISBN: 9783319008196 3319008196
OCLC号码: 859522979
描述: 1 online resource (viii, 333 p.) : ill.
内容: Introduction / Sébastien Boucksom and Philippe Eyssidieux --
An Introduction to Fully Nonlinear Parabolic Equations / Cyril Imbert and Luis Silvestre --
An Introduction to the Kähler-Ricci Flow / Jian Song and Ben Weinkove --
Regularizing Properties of the Kähler-Ricci Flow / Sébastien Boucksom and Vincent Guedj --
The Kähler-Ricci Flow on Fano Manifolds / Huai-Dong Cao --
Convergence of the Kähler-Ricci Flow on a Kähler-Einstein Fano Manifold / Vincent Guedj.
丛书名: Lecture notes in mathematics (Springer-Verlag), 2086.
责任: Sebastien Boucksom, Philippe Eyssidieux, Vincent Guedj, editors.
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摘要:

This volume collects lecture notes from courses offered at several conferences and workshops, and provides the first exposition in book form of the basic theory of the Kähler-Ricci flow and its current state-of-the-art. While several excellent books on Kähler-Einstein geometry are available, there have been no such works on the Kähler-Ricci flow. The book will serve as a valuable resource for graduate students and researchers in complex differential geometry, complex algebraic geometry and Riemannian geometry, and will hopefully foster further developments in this fascinating area of research. The Ricci flow was first introduced by R. Hamilton in the early 1980s, and is central in G. Perelman's celebrated proof of the Poincaré conjecture. When specialized for Kähler manifolds, it becomes the Kähler-Ricci flow, and reduces to a scalar PDE (parabolic complex Monge-Ampère equation). As a spin-off of his breakthrough, G. Perelman proved the convergence of the Kähler-Ricci flow on Kähler-Einstein manifolds of positive scalar curvature (Fano manifolds). Shortly after, G. Tian and J. Song discovered a complex analogue of Perelman's ideas: the Kähler-Ricci flow is a metric embodiment of the Minimal Model Program of the underlying manifold, and flips and divisorial contractions assume the role of Perelman's surgeries.

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