Intuitive combinatorial topology by V. G. Bolti︠a︡nskiĭ, V.G. Boltyanskii, V.A. Efremovich, V. G. Bolti︠a︡nskiĭ
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September 28, 2024 | History
An edition of Intuitive combinatorial topology (2001)

Intuitive combinatorial topology

"Topology is a relatively young and very important branch of mathematics. It studies properties of objects that are preserved by deformations, twistings, and stretchings, but not tearing. This book deals with the topology of curves and surfaces as well as with the fundamental concepts of homotopy and homology, and does this in a lively and well-motivated way. There is hardly an area of mathematics that does not make use of topological results and concepts.

The importance of topological methods for different areas of physics is also beyond doubt. They are used in field theory and general relativity, in the physics of low temperatures, and in modern quantum theory. The book is well suited not only as preparation for students who plan to take a course in algebraic topology but also for advanced undergraduates or beginning graduates interested in finding out what topology is all about.

The book has more than 200 problems, many examples, and over 200 illustrations."--BOOK JACKET.

Publish Date
Publisher
Springer
Language
English
Pages
141

Previews available in: English

Edition Availability
Cover of: Intuitive Combinatorial Topology
Intuitive Combinatorial Topology
Dec 12, 2011, Springer
paperback
Cover of: Intuitive combinatorial topology
Intuitive combinatorial topology
2001, Springer
in English
Cover of: Intuitive Combinatorial Topology
Intuitive Combinatorial Topology
March 30, 2001, Springer
in English

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Book Details


Edition Notes

Includes bibliographical references (p. 137) and index

Published in
New York
Series
Universitext

Classifications

Library of Congress
QA612 .B65 2001, QA1-939

The Physical Object

Pagination
xii, 141 p. :
Number of pages
141

Edition Identifiers

Open Library
OL17012014M
ISBN 10
0387951148
LCCN
00057420
OCLC/WorldCat
44594040
LibraryThing
3936091
Goodreads
684341

Work Identifiers

Work ID
OL11236205W

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