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(Ebook) From Stein to Weinstein and Back: Symplectic Geometry of Affine Complex Manifolds by Kai Cieliebak, Yakov Eliashberg ISBN 9780821885338, 0821885332

  • SKU: EBN-5233668
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Authors:Kai Cieliebak, Yakov Eliashberg
Pages:372 pages.
Year:2012
Editon:Draft
Publisher:American Mathematical Society
Language:english
File Size:2.59 MB
Format:pdf
ISBNS:9780821885338, 0821885332
Categories: Ebooks

Product desciption

(Ebook) From Stein to Weinstein and Back: Symplectic Geometry of Affine Complex Manifolds by Kai Cieliebak, Yakov Eliashberg ISBN 9780821885338, 0821885332

This is the arXiv draft version.
It seems exactly the same as the published book, but I didn't check all figures etc ...
Published as AMS Colloquium publication N. 59   ISBN 978-0-8218-8533-8 (alk.paper) 2012
This book is devoted to the interplay between complex and symplectic geometry in affine complex manifolds. Affine complex (a.k.a. Stein) manifolds have canonically built into them symplectic geometry which is responsible for many phenomena in complex geometry and analysis. The goal of the book is the exploration of this symplectic geometry (the road from "Stein to Weinstein") and its applications in the complex geometric world of Stein manifolds (the road "back"). This is the first book which systematically explores this connection, thus providing a new approach to the classical subject of Stein manifolds. It also contains the first detailed investigation of Weinstein manifolds, the symplectic counterparts of Stein manifolds, which play an important role in symplectic and contact topology. Assuming only a general background from differential topology, the book provides introductions to the various techniques from the theory of functions of several complex variables, symplectic geometry, h-principles, and Morse theory that enter the proofs of the main results. The main results of the book are original results of the authors, and several of these results appear here for the first time. The book will be beneficial for all students and mathematicians interested in geometric aspects of complex analysis, symplectic and contact topology, and the interconnections between these subjects.
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