Ricci flow and geometric applications : Cetraro, Italy 2010
Author(s)
Bibliographic Information
Ricci flow and geometric applications : Cetraro, Italy 2010
(Lecture notes in mathematics, 2166 . CIME Foundation subseries)
Springer , Fondazione CIME Roberto Conti, c2016
Available at 42 libraries
  Aomori
  Iwate
  Miyagi
  Akita
  Yamagata
  Fukushima
  Ibaraki
  Tochigi
  Gunma
  Saitama
  Chiba
  Tokyo
  Kanagawa
  Niigata
  Toyama
  Ishikawa
  Fukui
  Yamanashi
  Nagano
  Gifu
  Shizuoka
  Aichi
  Mie
  Shiga
  Kyoto
  Osaka
  Hyogo
  Nara
  Wakayama
  Tottori
  Shimane
  Okayama
  Hiroshima
  Yamaguchi
  Tokushima
  Kagawa
  Ehime
  Kochi
  Fukuoka
  Saga
  Nagasaki
  Kumamoto
  Oita
  Miyazaki
  Kagoshima
  Okinawa
  Korea
  China
  Thailand
  United Kingdom
  Germany
  Switzerland
  France
  Belgium
  Netherlands
  Sweden
  Norway
  United States of America
Note
Other authors: Gerard Besson, Carlo Sinestrari, Gang Tian
Includes bibliographical references
Description and Table of Contents
Description
Presenting some impressive recent achievements in differential geometry and topology, this volume focuses on results obtained using techniques based on Ricci flow. These ideas are at the core of the study of differentiable manifolds. Several very important open problems and conjectures come from this area and the techniques described herein are used to face and solve some of them.
The book's four chapters are based on lectures given by leading researchers in the field of geometric analysis and low-dimensional geometry/topology, respectively offering an introduction to: the differentiable sphere theorem (G. Besson), the geometrization of 3-manifolds (M. Boileau), the singularities of 3-dimensional Ricci flows (C. Sinestrari), and Kahler-Ricci flow (G. Tian). The lectures will be particularly valuable to young researchers interested in differential manifolds.
Table of Contents
Preface.- The Differentiable Sphere Theorem (after S. Brendle and R. Schoen).- Thick/Thin Decomposition of three-manifolds and the Geometrisation Conjecture.- Singularities of three-dimensional Ricci flows.- Notes on Kahler-Ricci flow.
by "Nielsen BookData"