A discussion of certain advanced topics in operator theory, providing the necessary background while assuming only standard senior-first year graduate courses in general topology, measure theory, and algebra. Each chapter ends with source notes which suggest additional reading along with comments on
Banach Algebra Techniques in Operator Theory
โ Scribed by Ronald G. Douglas
- Publisher
- Academic Press, Elsevier
- Year
- 1972
- Leaves
- 224
- Series
- Pure and Applied Mathematics 49
- Category
- Library
No coin nor oath required. For personal study only.
โฆ Table of Contents
Content:
Edited by
Page iii
Copyright Page
Page iv
Dedication
Page v
Preface
Pages xi-xii
Acknodedgments
Page xiii
Symbols and Notation
Pages xv-xvi
1 Banach Spaces
Pages 1-31
2 Banach Algebras
Pages 32-62
3 Geometry of Hilbert Space
Pages 63-80
4 Operators on Hilbert Space and C*-Algebras
Pages 81-120
5 Compact Operators, Fredholm Operators, and Index Theory
Pages 121-148
6 The Hardy Spaces
Pages 149-176
7 Toeplitz Operators
Pages 177-207
References
Pages 208-212
Index
Pages 213-216
๐ SIMILAR VOLUMES
<p>Operator theory is a diverse area of mathematics which derives its impetus and motivation from several sources. It began with the study of integral equations and now includes the study of operators and collections of operators arising in various branches of physics and mechanics. The intention of
<p>Operator theory is a diverse area of mathematics which derives its impetus and motivation from several sources. It began with the study of integral equations and now includes the study of operators and collections of operators arising in various branches of physics and mechanics. The intention of
A discussion of certain advanced topics in operator theory, providing the necessary background while assuming only standard senior-first year graduate courses in general topology, measure theory, and algebra. Each chapter ends with source notes which suggest additional reading along with comments on