Toeplitz Operators and Index Theory in Several Complex Variables - Info and Reading Options
By Harald Upmeier

"Toeplitz Operators and Index Theory in Several Complex Variables" is published by Birkhäuser in Sep 27, 2011 - Basel and it has 496 pages.
“Toeplitz Operators and Index Theory in Several Complex Variables” Metadata:
- Title: ➤ Toeplitz Operators and Index Theory in Several Complex Variables
- Author: Harald Upmeier
- Number of Pages: 496
- Publisher: Birkhäuser
- Publish Date: Sep 27, 2011
- Publish Location: Basel
“Toeplitz Operators and Index Theory in Several Complex Variables” Subjects and Themes:
- Subjects: Mathematics - Mathematics, general
Edition Specifications:
- Format: paperback
Edition Identifiers:
- The Open Library ID: OL28129492M - OL20783493W
- ISBN-13: 9783034899604 - 9783034892469
- ISBN-10: 3034899602
- All ISBNs: 3034899602 - 9783034899604 - 9783034892469
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"Toeplitz Operators and Index Theory in Several Complex Variables" Description:
The Open Library:
This book gives a comprehensive treatment of Toeplitz operators arising in multivariable complex analysis. The first part describes in detail the underlying geometric structures (strongly pseudoconvex domains, Reinhardt domains, multivariable upper half-planes, symmetric domains and generalizations) as well as the harmonic analysis of the associated Hilbert spaces of holomorphic functions (of Hardy or Bergman type). It is also of interest to mathematicians not primarily interested in operator theory. The second part of the book determines the structure of Toeplitz operators, their C*-algebras and index theory, using modern techniques such as groupoid C*-algebras, co-crossed products and operator K-theory.
Open Data:
This book gives a comprehensive treatment of Toeplitz operators arising in multivariable complex analysis. The first part describes in detail the underlying geometric structures (strongly pseudoconvex domains, Reinhardt domains, multivariable upper half-planes, symmetric domains and generalizations) as well as the harmonic analysis of the associated Hilbert spaces of holomorphic functions (of Hardy or Bergman type). It is also of interest to mathematicians not primarily interested in operator theory. The second part of the book determines the structure of Toeplitz operators, their C*-algebras and index theory, using modern techniques such as groupoid C*-algebras, co-crossed products and operator K-theory
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