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Fukaya Categories and Picard-Lefsche...
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Seidel, Paul,
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Fukaya Categories and Picard-Lefschetz Theory
Record Type:
Electronic resources : Monograph/item
Title/Author:
Fukaya Categories and Picard-Lefschetz Theory/ Paul Seidel
Author:
Seidel, Paul,
Published:
Zuerich, Switzerland :European Mathematical Society Publishing House, : 2008,
Description:
1 online resource (334 pages)
Subject:
Differential & Riemannian geometry -
Online resource:
https://doi.org/10.4171/063
Online resource:
https://www.ems-ph.org/img/books/seidel_mini.jpg
ISBN:
9783037195635
Fukaya Categories and Picard-Lefschetz Theory
Seidel, Paul,
Fukaya Categories and Picard-Lefschetz Theory
[electronic resource] /Paul Seidel - Zuerich, Switzerland :European Mathematical Society Publishing House,2008 - 1 online resource (334 pages) - Zurich Lectures in Advanced Mathematics (ZLAM).
Restricted to subscribers:https://www.ems-ph.org/ebooks.php
The central objects in the book are Lagrangian submanifolds and their invariants, such as Floer homology and its multiplicative structures, which together constitute the Fukaya category. The relevant aspects of pseudo-holomorphic curve theory are covered in some detail, and there is also a self-contained account of the necessary homological algebra. Generally, the emphasis is on simplicity rather than generality. The last part discusses applications to Lefschetz fibrations, and contains many previously unpublished results. The book will be of interest to graduate students and researchers in symplectic geometry and mirror symmetry. Winner 2010 AMS Veblen Prize in Geometry.
ISBN: 9783037195635
Standard No.: 10.4171/063doiSubjects--Topical Terms:
3480810
Differential & Riemannian geometry
Fukaya Categories and Picard-Lefschetz Theory
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The central objects in the book are Lagrangian submanifolds and their invariants, such as Floer homology and its multiplicative structures, which together constitute the Fukaya category. The relevant aspects of pseudo-holomorphic curve theory are covered in some detail, and there is also a self-contained account of the necessary homological algebra. Generally, the emphasis is on simplicity rather than generality. The last part discusses applications to Lefschetz fibrations, and contains many previously unpublished results. The book will be of interest to graduate students and researchers in symplectic geometry and mirror symmetry. Winner 2010 AMS Veblen Prize in Geometry.
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