Logo

C*-algebras by John Erdos

Small book cover: C*-algebras

C*-algebras
by

Publisher: King's College, London
Number of pages: 51

Description:
These notes form an introductory account of C*-algebras. Some results on more general commutative Banach algebras, whose proofs require little extra effort, are included. There are accounts of two applications of the commutative theory: the C*-algebra approach to the spectral theorem for bounded normal operators on Hilbert space and a brief introduction to the ideas of abstract harmonic analysis.

This document is no more available for free.

Similar books

Book cover: Functional AnalysisFunctional Analysis
by - Lancaster University
These lecture notes are an expanded version of a set written for a course given to final-year undergraduates at the University of Oxford. A thorough understanding of Banach and Hilbert spaces is a prerequisite for this material.
(6867 views)
Book cover: Basic Analysis Gently Done: Topological Vector SpacesBasic Analysis Gently Done: Topological Vector Spaces
by - King's College, London
These notes are based on lectures given as part of a mathematics MSc program. The approach here is to discuss topological vector spaces - with normed spaces considered as special cases. Contents: Topological Spaces; Nets; Product Spaces; etc.
(4959 views)
Book cover: Lectures On Some Fixed Point Theorems Of Functional AnalysisLectures On Some Fixed Point Theorems Of Functional Analysis
by - Tata Institute Of Fundamental Research
The book is concerned with the application of a variety of methods to both non-linear (fixed point) problems and linear (eigenvalue) problems in infinite dimensional spaces. Author was interested in the construction of eigenvectors and eigenvalues.
(5571 views)
Book cover: An Introduction to Hilbert Module Approach to Multivariable Operator TheoryAn Introduction to Hilbert Module Approach to Multivariable Operator Theory
by - arXiv
An introduction of Hilbert modules over function algebras. The theory of Hilbert modules is presented as combination of commutative algebra, complex geometry and Hilbert spaces and its applications to the theory of n-tuples of commuting operators.
(2817 views)