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Science/Engineering Fundamentals of the Theory of Operator Algebras: Advanced Theory

Posted on 2010-03-16




Name:Science/Engineering Fundamentals of the Theory of Operator Algebras: Advanced Theory
ASIN/ISBN:0123933021
Language:English
File size:6.3 Mb
Publish Date: 1986
ISBN: 0123933021, 0821808206
Pages: 336 pages
File Size: 6,3 MB
Other Info: Academic Press; Djvu
   Science/Engineering Fundamentals of the Theory of Operator Algebras: Advanced Theory

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Richard V. Kadison, John R. Ringrose, "Fundamentals of the Theory of Operator Algebras: Advanced Theory"

Review

"The author discusses many important topics in the theory of automorphic forms which are rarely seen in the textbooks available on the subject ... the presentation of the proofs ... is ... unusual, and this may give the reader a different flavor of the subject ... graduate students will certainly benefit from this book." -- Mathematical Reviews

"An excellent graduate text. The book by Iwaniec provides the graduate student and the researcher wishing to acquire the basics on automorphic forms with a beautifully written and self-contained treatment of the classical modular and automorphic forms, Kloosterman sums, Hecke operators, automorphic L-functions, cusp forms and Eisenstein series, spherical functions, theta functions and convolution L-functions." -- Bulletin of the London Mathematical Society

"An excellent place to begin the study of the analytic approach to modular forms ... a welcome addition to this growing expository of literature." -- Bulletin of the American Mathematical Society

"his is an excellent book, requiring hard work from the reader and giving rich reward for her or his effort." -- Zentralblatt fur Mathematik --This text refers to the Hardcover edition.

Description

This work and Fundamentals of the Theory of Operator Algebras. Volume I, Elementary Theory present an introduction to functional analysis and the initial fundamentals of $C^*$- and von Neumann algebra theory in a form suitable for both intermediate graduate courses and self-study. The authors provide a clear account of the introductory portions of this important and technically difficult subject. Major concepts are sometimes presented from several points of view; the account is leisurely when brevity would compromise clarity. An unusual feature in a text at this level is the extent to which it is self-contained; for example, it introduces all the elementary functional analysis needed. The emphasis is on teaching. Well supplied with exercises, the text assumes only basic measure theory and topology. The book presents the possibility for the design of numerous courses aimed at different audiences

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