Lectures on von Neumann Algebras
2nd Edition
$79.99 (P)
Part of Cambridge IISc Series
 Authors:
 SerbanValentin Stratila, Institute of Mathematics of the Romanian Academy, Romania
 Laszlo Zsido, Università degli Studi di Roma 'Tor Vergata'
 Publication planned for: June 2019
 availability: Not yet published  available from June 2019
 format: Hardback
 isbn: 9781108496841
$
79.99
(P)
Hardback
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Written in lucid language, this valuable text discusses fundamental concepts of von Neumann algebras including bounded linear operators in Hilbert spaces, finite von Neumann algebras, linear forms on algebra of operators, geometry of projections and classification of von Neumann algebras in an easy to understand manner. The revised text covers new material including the first two examples of factors of type II^1, an example of factor of type III and theorems for von Neumann algebras with a cyclic and separating vector. Pedagogical features including solved problems and exercises are interspersed throughout the book.
Read more New topics including the first two examples of factors of type II^1, an example of factor of type III and theorems for von Neumann algebras are discussed in detail
 Covers the theory of standard von Neumann algebras, first in the classical semifinite case, then in the case where there is a cyclic and separating vector and finally in general cases
 Pedagogical features including solved problems and exercises are interspersed throughout the book
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×Product details
 Edition: 2nd Edition
 Publication planned for: June 2019
 format: Hardback
 isbn: 9781108496841
 length: 438 pages
 dimensions: 249 x 189 x 26 mm
 weight: 0.85kg
 availability: Not yet published  available from June 2019
Table of Contents
Preface
Introduction
Dedication
1. Topologies on spaces of operators
2. Bounded linear operators in Hilbert space
3. Von Neumann algebras
4. The geometry of projections and the classification of von Neumann algebras
5. Linear forms on operator algebras
6. Relationships between a von Neumann algebras and its commutant
7. Finite von Neumann algebras
8. Spatial isomorphisms and relations between topologies
9. Unbounded linear operators in Hilbert spaces
10. The theory of standard von Neumann algebras
Appendix
References
Subject index
Notation index.
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