K-theory is often considered a complicated mathematical theory for specialists only. This book is an accessible introduction to the basics and provides detailed explanations of the various concepts required for a deeper understanding of the subject. Some familiarity with basic C*algebra theory is a
K-Theory and C*-Algebras: a friendly approach
β Scribed by N.E. Wegge-Olsen
- Book ID
- 127438728
- Publisher
- Oxford University Press, USA
- Year
- 1993
- Tongue
- English
- Weight
- 2 MB
- Series
- Oxford Science Publications
- Category
- Library
- ISBN
- 0198596944
No coin nor oath required. For personal study only.
β¦ Synopsis
K-theory is often considered a complicated mathematical theory for specialists only. This book is an accessible introduction to the basics and provides detailed explanations of the various concepts required for a deeper understanding of the subject. Some familiarity with basic Calgebra theory is assumed. The book then follows a careful construction and analysis of the operator K-theory groups and proof of the results of K-theory, including Bott periodicity. Of specific interest to algebraists and geometrists, the book aims to give full instruction. No details are left out in the presentation and many instructive and generously hinted exercises are provided. Apart from K-theory, this book offers complete and self contained expositions of important advanced C-algebraic constructions like tensor products, multiplier algebras and Hilbert modules.
π SIMILAR VOLUMES
K-theory is often considered a complicated mathematical theory for specialists only. This book is an accessible introduction to the basics and provides detailed explanations of the various concepts required for a deeper understanding of the subject. Some familiarity with basic C*algebra theory is a
This volume is an introductory textbook to K-theory, both algebraic and topological, and to various current research topics within the field, including Kasparov's bivariant K-theory, the Baum-Connes conjecture, the comparison between algebraic and topological K-theory of topological algebras, the K-