Modular Theory in Operator Algebras

Released on by Serban Stratila
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  • Modular Theory in Operator Algebras Book Detail

  • Author : Serban Stratila
  • Release Date : 2020-12-03
  • Publisher : Cambridge University Press
  • Genre : Mathematics
  • Pages : 461
  • ISBN 13 : 1108489605
  • File Size : 4,4 MB
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Modular Theory in Operator Algebras by Serban Stratila PDF Summary

Book Description: The first edition of this book appeared in 1981 as a direct continuation of Lectures of von Neumann Algebras (by Ş.V. Strătilă and L. Zsid ) and, until 2003, was the only comprehensive monograph on the subject. Addressing the students of mathematics and physics and researchers interested in operator algebras, noncommutative geometry and free probability, this revised edition covers the fundamentals and latest developments in the field of operator algebras. It discusses the group-measure space construction, Krieger factors, infinite tensor products of factors of type I (ITPFI factors) and construction of the type III_1 hyperfinite factor. It also studies the techniques necessary for continuous and discrete decomposition, duality theory for noncommutative groups, discrete decomposition of Connes, and Ocneanu's result on the actions of amenable groups. It contains a detailed consideration of groups of automorphisms and their spectral theory, and the theory of crossed products.

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Modular Theory in Operator Algebras

Modular Theory in Operator Algebras

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The first edition of this book appeared in 1981 as a direct continuation of Lectures of von Neumann Algebras (by Ş.V. Strătilă and L. Zsid ) and, until 2003,

Modular Theory in Operator Algebras

Modular Theory in Operator Algebras

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Total View : 9652 Views
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The first edition of this book appeared in 1981 as a direct continuation of Lectures of von Neumann Algebras (by Ş.V. Strătilă and L. Zsidó) and, until 2003

Theory of Operator Algebras I

Theory of Operator Algebras I

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Mathematics for infinite dimensional objects is becoming more and more important today both in theory and application. Rings of operators, renamed von Neumann a