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Topology: An Introduction with Application to Topological Groups

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Topology: An Introduction with Application to Topological Groups Cover

 

Synopses & Reviews

Publisher Comments:

"Admirably meets the topology requirements for the pregraduate training of research mathematicians."--American Mathematical Monthly

Crucial to modern mathematics, topology is equally essential to many other disciplines, from quantum mechanics to sociology. This stimulating introduction employs the language of point set topology to define and discuss topological groups.

The text examines set-theoretic topology and its applications in function spaces, as well as homotopy and the fundamental group. This new theoretical knowledge is applied to concrete problems, such as the calculation of the fundamental group of the circle and a proof of the fundamental theorem of algebra. The abstract development concludes with the classification of topological groups by equivalence under local isomorphism.

Throughout this text, a sustained geometric development functions as a single thread of reasoning that unifies the topological course. Well-chosen exercises, along with a selection of problems in each chapter that contain interesting applications and further theory, help solidify students' working knowledge of topology and its applications.

Synopsis:

Covers sets and functions, groups, metric spaces, topologies, topological groups, compactness and connectedness, function spaces, the fundamental group, the fundamental group of the circle, locally isomorphic groups, more. 1967 edition.

Synopsis:

This stimulating introduction employs the language of point set topology to define and discuss topological groups. It examines set-theoretic topology and its applications in function spaces as well as homotopy and the fundamental group. Well-chosen exercises and problems serve as reinforcements. 1967 edition. Includes 99 illustrations.

 

Synopsis:

This superb text offers a thorough background in elementary point set topology. Topics include sets and functions, groups, metric spaces, topologies, topological groups, compactness and connectedness, function spaces, the fundamental group, the fundamental group of the circle, locally isomorphic groups, and more. Exercises and problems appear throughout the text. 1967 edition.

Product Details

ISBN:
9780486656335
Author:
McCarty, George
Publisher:
Dover Publications
Author:
McCarty, George
Author:
Mathematics
Location:
New York :
Subject:
Science
Subject:
Geology
Subject:
Algebra - Linear
Subject:
Topology
Subject:
Topological groups
Subject:
Earth Sciences - Geology
Subject:
General Mathematics
Subject:
Geology-General
Edition Description:
Trade Paper
Series:
Dover Books on Mathematics
Series Volume:
38
Publication Date:
20110131
Binding:
TRADE PAPER
Language:
English
Illustrations:
99
Pages:
304
Dimensions:
8.5 x 5.63 in 0.64 lb

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Related Subjects


Science and Mathematics » Geology » General
Science and Mathematics » Mathematics » Advanced
Science and Mathematics » Mathematics » General
Science and Mathematics » Mathematics » Topology
Science and Mathematics » Physics » General
Young Adult » General

Topology: An Introduction with Application to Topological Groups New Trade Paper
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Product details 304 pages Dover Publications - English 9780486656335 Reviews:
"Synopsis" by ,
Covers sets and functions, groups, metric spaces, topologies, topological groups, compactness and connectedness, function spaces, the fundamental group, the fundamental group of the circle, locally isomorphic groups, more. 1967 edition.
"Synopsis" by ,
This stimulating introduction employs the language of point set topology to define and discuss topological groups. It examines set-theoretic topology and its applications in function spaces as well as homotopy and the fundamental group. Well-chosen exercises and problems serve as reinforcements. 1967 edition. Includes 99 illustrations.

 

"Synopsis" by ,
This superb text offers a thorough background in elementary point set topology. Topics include sets and functions, groups, metric spaces, topologies, topological groups, compactness and connectedness, function spaces, the fundamental group, the fundamental group of the circle, locally isomorphic groups, and more. Exercises and problems appear throughout the text. 1967 edition.
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