Operator algebras and applications

by Evans, David E., (David Emrys) Takesaki, Masamichi

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These volumes form an authoritative statement of the current state of research in Operator Algebras. They consist of papers arising from a year-long symposium held at the University of Warwick. Contributors include many very well-known figures in the field.

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Title Statements

Full title :Operator algebras and applications. / edited by David E. Evans, Masamichi Takesaki.

Summary

Edition Statements

Publication Date:1988.

Publication Statements

Publisher(s):Cambridge University Press
Place of Publication:Cambridge
Language:eng
Publication Date:1988.

Notes

Title from publisher's bibliographic system (viewed on 05 Oct 2015).

Papers from a UK-US Joint Seminar on Operator Algebras, held July 20-25, 1987, at Warwick and sponsored by SERC and NSF.

The Physical Object

Description:1 online resource (vii, 244 pages) : : PDF file(s).

Edition Identifiers

ISBN:9780511662270, 0511662270
oclc:on1030136522
LC Classification:QA326
Dewey Decimal:512/.55

Cover; Title; Copyright; Preface; Contents; UK-US Joint Seminar on Operator Algebras; K-Theory For Discrete Groups; 1. Statement of the Conjecture; 2. Chern Character; 3. Finite Groups and Abelian Groups; 4. Evidence For The Conjecture; 5. Negative Indications; 6. The More General Conjecture; 7. Gromov's Principle; References; Comparison theory for simple C*-algebras; 1. INTRODUCTION; 2. EXISTENCE OF TRACES; 3. COMPARABILITY IN STABLY FINITE ALGEBRAS; 4. EXISTENCE OF SMALL PROJECTIONS; 5. EXAMPLES; 6. COMPARABILITY FOR GENERAL POSITIVE ELEMENTS; 7. SOME CONSEQUENCES; REFERENCES

Interpolation for MultipliersElliptic Invariants and Operator Algebras: Toroidal Examples; On Multilinear Double Commutant Theorems; 1. Introduction; 2. The single variable theory; 3. The Bilinear Double Commutant Theorem; 4. The Trilinear Case; 5. The general case; References; Loop spaces, cyclic homology and the Chern character; INTRODUCTION; 1 ITERATED INTEGRALS; 2 EQUIVARIANT COHOMOLOGY; 3 CYCLIC HOMOLOGY; 4 THE CHERN CHARACTER; REFERENCES; The Weyl theorem and block decompositions; 1 INTRODUCTION; 2 BLOCK DECOMPOSITION AND WEYL'S THEOREM IN SEMI-FINITE FACTORS; REFERENCES

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