Manifolds, Sheaves, and Cohomology
(Sprache: Englisch)
This book explains techniques that are essential in almost all branches of modern geometry such as algebraic geometry, complex geometry, or non-archimedian geometry. It uses the most accessible case, real and complex manifolds, as a model. The author...
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Klappentext zu „Manifolds, Sheaves, and Cohomology “
This book explains techniques that are essential in almost all branches of modern geometry such as algebraic geometry, complex geometry, or non-archimedian geometry. It uses the most accessible case, real and complex manifolds, as a model. The author especially emphasizes the difference between local and global questions. Cohomology theory of sheaves is introduced and its usage is illustrated by many examples.
Inhaltsverzeichnis zu „Manifolds, Sheaves, and Cohomology “
Topological Preliminaries.- Algebraic Topological Preliminaries.- Sheaves.- Manifolds.- Local Theory of Manifolds.- Lie Groups.- Torsors and Non-abelian Cech Cohomology.- Bundles.- Soft Sheaves.- Cohomology of Complexes of Sheaves.- Cohomology of Sheaves of Locally Constant Functions.- Appendix: Basic Topology, The Language of Categories, Basic Algebra, Homological Algebra, Local Analysis.Autoren-Porträt von Torsten Wedhorn
Prof. Dr. Torsten Wedhorn, Institut für Mathematik, Universität Paderborn.
Bibliographische Angaben
- Autor: Torsten Wedhorn
- 2016, 1st ed. 2016, XVI, 354 Seiten, Maße: 16,8 x 24 cm, Kartoniert (TB), Englisch
- Verlag: Springer, Berlin
- ISBN-10: 3658106328
- ISBN-13: 9783658106324
- Erscheinungsdatum: 03.08.2016
Sprache:
Englisch
Pressezitat
"This book is to introduce powerful techniques used in modern Algebraic and Differential Geometry, fundamentally focusing on the relation between local and global properties of geometric objects and on the obstructions to passing from the former to the latter. ... The readership for this book will mostly consist of beginner to intermediate graduate students, and it may serve as the basis for a one-semester course on the cohomology of sheaves and its relation to real and complex manifolds." (Rui Miguel Saramago, zbMATH 1361.55001, 2017)Kommentar zu "Manifolds, Sheaves, and Cohomology"
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