Hilbert C*-modules

Hilbert C*-modules

by Manuilov, V. M., (Vladimir Markovich)

Type Book
Rate 0.0 /5

Hilbert C^*-modules provide a natural generalization of Hilbert spaces arising when the field of scalars \mathbf{C} is replaced by an arbitrary C^*-algebra. The general theory of Hilbert C^*-modules appeared more than 30 years ago in the pioneering papers of W. Paschke and M. Rieffel and has proved to be a powerful tool in operator algebras theory, in index theory of elliptic operators, in K- and KK-theory, and in noncommutative geometry as a whole. Alongside these applications, the theory of H…

Read More ↓

Title Statements

  • Full title :Hilbert C*-modules / V.M. Manuilov, E.V. Troitsky ; translated by the authors.

Summary

Hilbert C^*-modules provide a natural generalization of Hilbert spaces arising when the field of scalars \mathbf{C} is replaced by an arbitrary C^*-algebra. The general theory of Hilbert C^*-modules appeared more than 30 years ago in the pioneering papers of W. Paschke and M. Rieffel and has proved to be a powerful tool in operator algebras theory, in index theory of elliptic operators, in K- and KK-theory, and in noncommutative geometry as a whole. Alongside these applications, the theory of Hilbert C^*-modules is interesting on its own. The present book is an introduction to the theory of Hi.

Read More ↓

Edition Statements

  • Publication Date:©2005.

Publication Statements

The Physical Object

  • Description:1 online resource

Edition Identifiers

  • ISBN:9781470446505, 1470446502
  • oclc:on1031955063
  • LC Classification:QA326.M3413 2005
  • Dewey Decimal:512/.556

Subjects

Writers

More from this Series

  • Algebraic groups and their birational invariants

    1998.
    more →
    Algebraic groups and their birational invariants
  • Algebraic groups and their birational invariants

    1998.
    more →
    Algebraic groups and their birational invariants
  • Algebraic groups and their birational invariants

    1998.
    more →
    Algebraic groups and their birational invariants
  • Algebraic Groups and Their Birational Invariants

    1998
    more →
    Algebraic Groups and Their Birational Invariants
  • Algebraic groups and their birational invariants

    ©1998.
    more →
    Algebraic groups and their birational invariants

Rate & Review

0.0/5
(0 people Voted)

No reviews yet. Be the first to rate this work.

Files & Downloads

No downloadable files are registered for this work yet.