Banach Algebra Techniques in Operator Theory

Banach Algebra Techniques in Operator Theory

1972 • 224 pages

The intention of this book is to discuss certain advanced topics in operator theory and to provide the necessary background for them assuming only the standard senior to first-year-graduate courses in general topology, measure theory, and algebra. At the end of each chapter there are source notes which suggest additional reading and give some comments on who proved what and when. In addition, following each chapter is a large number of problems of varying difficulty.

This new edition will appeal to a new generation of students seeking an introduction to operator theory.


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153 primary books

#179 in Graduate Texts in Mathematics

Graduate Texts in Mathematics is a 153-book series with 153 released primary works first released in 1899 with contributions by G. Takeuti, W M Zaring, and John C. Oxtoby.

#1
Introduction to Axiomatic Set Theory
#2
Measure and Category: A Survey of the Analogies between Topological and Measure Spaces
#4
A Course in Homological Algebra
#5
Category Theory
#7
A Course in Arithmetic
#9
Introduction to Lie Algebras and Representation Theory
#11
Functions of One Complex Variable
#13
Rings and Categories of Modules
#18
Measure theory
#19
A Hilbert Space Problem Book
#20
Fibre Bundles
#21
Linear Algebraic Groups

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