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Quantum Bounded Symmetric Domains
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Quantum Bounded Symmetric Domains

Book Details

Format Hardback or Cased Book
ISBN-10 0821849093
ISBN-13 9780821849095
Publisher American Mathematical Society
Imprint American Mathematical Society
Country of Manufacture US
Country of Publication GB
Publication Date Jun 30th, 2010
Print length 270 Pages
Weight 642 grams
Product Classification: Mathematics
Ksh 25,400.00
Werezi Extended Catalogue 0 in stock

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Explores the basic theory of quantum bounded symmetric domains. The area became active in the late 1990s at a junction of noncommutative complex analysis and extensively developing theory of quantum groups. In a surprising advance of the theory of quantum bounded symmetric domains, it turned out that many classical problems admit elegant quantum analogs. Some of those are expounded in the book.
This book provides exposition of the basic theory of quantum bounded symmetric domains. The area became active in the late 1990s at a junction of noncommutative complex analysis and extensively developing theory of quantum groups. It is well known that the classical bounded symmetric domains involve a large number of nice constructions and results of the theory of $C^*$-algebras, theory of functions and functional analysis, representation theory of real reductive Lie groups, harmonic analysis, and special functions. In a surprising advance of the theory of quantum bounded symmetric domains, it turned out that many classical problems admit elegant quantum analogs. Some of those are expounded in the book. Anyone with an interest in the subject will welcome this unique treatment of quantum groups. Table of Contents: Quantum disc; Basic quantum theory of bounded symmetric domains; Conclusion; Bibliography; Index. About the book: The book is written by a leading expert in a very clear, careful, and stimulating way. I strongly recommend it to graduate students and research mathematicians interested in noncommutative geometry, quantum groups, $C^*$-algebras, or operator theory. (Vladimir Drinfeld, University of Chicago). (MMONO/238)

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