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Algebraic Homotopy (Cambridge Studies in Advanced Mathematics) (Hardcover)

by Hans Joachim Baues (Author) "Axiomatic homotopy theory is the development of the basic constructions of homotopy theory in an abstract setting, so that they may be applied to other..." (more)
Key Phrases: Eilenberg-Mac Lane, Sullivan-de Rham

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Product Description
The author describes new tools for the homotopy classification problems, particularly for the classification of homotopy types and for the computation of the group of homotopy equivalences. Applications and examples of such computations are given.

Book Description
This book gives a general outlook on homotopy theory. The author describes powerful tools for homotopy classification problems, particularly for the classification of homotopy types and for the computation of the group homotopy equivalences. Applications and examples of such computations are given.

Product Details

Hardcover: 488 pages
Publisher: Cambridge University Press (March 31, 1989)
Language: English
ISBN-10: 0521333768
ISBN-13: 978-0521333764
Product Dimensions: 8.9 x 6.1 x 1.4 inches
Shipping Weight: 2 pounds (View shipping rates and policies)
Average Customer Review: No customer reviews yet. Be the first.
Amazon.com Sales Rank: #2,345,343 in Books (See Bestsellers in Books)

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Inside This Book (learn more)

First Sentence:
Axiomatic homotopy theory is the development of the basic constructions of homotopy theory in an abstract setting, so that they may be applied to other categories. Read the first page

Key Phrases - Capitalized Phrases (CAPs): (learn more)
Eilenberg-Mac Lane, Sullivan-de Rham

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Books on Related Topics | Concordance | Text Stats

Citations (learn more)

This book cites 12 books:

Homotopical Algebra by D. Quillen in Back Matter
Homotopy Theory and Duality (Notes on Mathematics & Its Applications Ser) by P. Hilton in Back Matter
An Introduction to Homotopy Theory by P. J. Hilton in Back Matter
Morse Theory (Annals of Mathematic Studies AM-51) by John Milnor in Back Matter
A Course in Homological Algebra (Graduate Texts in Mathematics) by Peter J. Hilton in Back Matter

See all 12 books this book cites

6 books cite this book:

Combinatorial Homotopy and 4-Dimensional Complexes (Architektur Auf Naxos Und Paros) by Hans J. Baues in Back Matter
Geometry, Analysis and Mechanics by John M. Rassias on page 99
Fibrewise Homotopy Theory (Springer Monographs in Mathematics) by Michael Charles Crabb in Back Matter
The Homotopy Category of Simply Connected 4-Manifolds (London Mathematical Society Lecture Note Series) by Hans-Joachim Baues in Back Matter
Abstract Homotopy and Simple Homotopy Theory by Klaus Heiner Kamps in Back Matter

See all 6 books citing this book

Books on Related Topics (learn more)

Simplicial Homotopy Theory by Paul G. Goerss

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Model Categories and Their Localizations by Philip S. Hirschhorn

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Combinatorial Homotopy and 4-Dimensional Complexes by Hans J. Baues

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