Complex topological K-theory
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Author
Publication
2008 - Cambridge University Press, Cambridge, England
Language
English
Word Count
52,000 words, Guess
Page Count
208 pages
Identifiers
- Internet Archivecomplextopologic00epar
- Internet Archivecomplextopologic00park
- ISBN-100521856345
- ISBN-139780521856348
- Goodreads6087482
and 5 more
- LibraryThing7833223
- Library of Congress Control Number2008273408
- OCLC Control Number183264824
- Better World Books9780521856348
- Open LibraryOL16874110M
Classifications
- DDC514.23
- LCCQA612 .P37 2008
- LCCQA612
and 1 more
- LCCQA612 .P374 2008
Description
Topological K-theory is a key tool in topology, differential geometry and index theory, yet this is the first contemporary introduction for graduate students new to the subject. No background in algebraic topology is assumed; the reader need only have taken the standard first courses in real analysis, abstract algebra, and point-set topology. The book begins with a detailed discussion of vector bundles and related algebraic notions, followed by the definition of K-theory and proofs of the most important theorems in the subject, such as the Bott periodicity theorem and the Thom isomorphism theorem. The multiplicative structure of K-theory and the Adams operations are also discussed and the final chapter details the construction and computation of characteristic classes. With every important aspect of the topic covered, and exercises at the end of each chapter, this is the definitive book for a first course in topological K-theory.
Description
"Topological K-theory is a key tool in topology, differential geometry and index theory, yet this is the first contemporary introduction for graduate students new to the subject. No background in algebraic topology is assumed; the reader need only have taken the standard first courses in real analysis, abstract algebra, and point-set topology." "The book begins with a detailed discussion of vector bundles and related algebraic notions, followed by the definition of K-theory and proofs of the most important theorems in the subject, such as the Bott periodicity theorem and the Thom isomorphism theorem. The multiplicative structure of K-theory and the Adams operations are also discussed and the final chapter details the construction and computation of characteristic classes." "With every important aspect of the topic covered, and exercises at the end of each chapter, this is the definitive book for a first course in topological K-theory."--Jacket.
Subjects
Series Statement
- Cambridge studies in advanced mathematics -- 111
Other Editions
- Complex topological K-theory
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