An edition of Topology II (2004)

Topology II

Homotopy and Homology. Classical Manifolds

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Cover of: Topology II by S. P. Novikov, S. P. Novikov
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Last edited by MARC Bot
September 29, 2024 | History
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An edition of Topology II (2004)

Topology II

Homotopy and Homology. Classical Manifolds

by

  • 0 Want to read
  • 0 Currently reading
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Two top experts in topology, O.Ya. Viro and D.B. Fuchs, give an up-to-date account of research in central areas of topology and the theory of Lie groups. They cover homotopy, homology and cohomology as well as the theory of manifolds, Lie groups, Grassmanians and low-dimensional manifolds. Their book will be used by graduate students and researchers in mathematics and mathematical physics.

Publish Date
Publisher
Springer Berlin Heidelberg
Language
English
Pages
257

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Previews available in: English

Subjects

Global differential geometry, Mathematics, Topology, Differential Geometry, Mathematical and Computational Physics Theoretical

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Edition Availability
Cover of: Topology II
Topology II: Homotopy and Homology. Classical Manifolds
2004, Springer Berlin Heidelberg
electronic resource : in English
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Book Details

Table of Contents

Part I. Introduction to Homotopy Theory by O.Ya.Viro and D.B.Fuchs: 1. Basic Concepts
2. Bundle Techniques
3. Cellular Techniques
4. The Simplest Calculations
Part II. Homology and Cohomology by O.Ya. Viro and D.B.Fuchs: 1. Additive Theory
2. Multiplicative Theory
3. Obstructions, Characteristic Classes and Cohomology Operations
References
Part III. Classical Manifolds by D.B.Fuchs: Introduction
1. Spheres
2. Lie Groups and Stiefel Manifolds
3. Grassman Manifolds and Spaces
4. Some Other Important Homogeneous Spaces
5. Some Manifolds of Low Dimension
References.

Edition Notes

Online full text is restricted to subscribers.

Also available in print.

Mode of access: World Wide Web.

Published in
Berlin, Heidelberg
Series
Encyclopaedia of Mathematical Sciences -- 24, Encyclopaedia of Mathematical Sciences -- 24

Classifications

Dewey Decimal Class
514
Library of Congress
QA611-614.97, QA1-939

The Physical Object

Format
[electronic resource] :
Pagination
1 online resource (ix, 257 p.)
Number of pages
257

ID Numbers

Open Library
OL27092371M
Internet Archive
topologyiihomoto00viro
ISBN 10
3642080847, 3662105810
ISBN 13
9783642080845, 9783662105818
OCLC/WorldCat
851378328

Source records

Internet Archive item record
Better World Books record
Better World Books record
harvard_bibliographic_metadata record

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History

Download catalog record: RDF / JSON / OPDS | Wikipedia citation
September 29, 2024 Edited by MARC Bot import existing book
December 30, 2021 Edited by ImportBot import existing book
December 29, 2021 Edited by ImportBot import existing book
July 7, 2019 Created by MARC Bot Imported from Internet Archive item record