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Crossed Products of von Neumann Algebras by Equivalence Relations and Their Subalgebras

Fulman, Igor

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ISBN 10: 0821805576 / ISBN 13: 9780821805572
Published by American Mathematical Society, Providence, RI, 1997
Used Condition: Near Fine Soft cover
From Montana Book Company (East Walpole, MA, U.S.A.)

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107 pp. Tightly bound. Spine not compromised. Text is free of markings. Size: 8vo - over 7¾" - 9¾" tall. Bookseller Inventory # 047861

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Bibliographic Details

Title: Crossed Products of von Neumann Algebras by ...

Publisher: American Mathematical Society, Providence, RI

Publication Date: 1997

Binding: Paperback

Book Condition:Near Fine

About this title

Synopsis:

In this book, the author introduces and studies the construction of the crossed product of a von Neumann algebra $M = \int _X M(x)d\mu (x)$ by an equivalence relation on $X$ with countable cosets. This construction is the generalization of the construction of the crossed product of an abelian von Neumann algebra by an equivalence relation introduced by J. Feldman and C. C. Moore. Many properties of this construction are proved in the general case. In addition, the generalizations of the Spectral Theorem on Bimodules and of the theorem on dilations are proved.

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