Operator Algebras, Quantization, and Noncommutative Geometry

Operator Algebras, Quantization, and Noncommutative Geometry

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John von Neumann and Marshall Stone were two giants of Twentieth Century mathematics. In honor of the 100th anniversary of their births, a mathematical celebration was organized featuring developments in fields where both men were major influences. This volume contains articles from the AMS Special Session, Operator Algebras, Quantization and Noncommutative Geometry: A Centennial Celebration in Honor of John von Neumann and Marshall H. Stone. Papers range from expository and historical surveys to original research articles. All articles were carefully refereed and cover a broad range of mathematical topics reflecting the fundamental ideas of von Neumann and Stone. Most contributions are expanded versions of the talks and were written exclusively for this volume. Included, among others, are articles by George W. Mackey, Nigel Higson, and Marc Rieffel. Also featured is a reprint of P.R. Halmos's The Legend of John von Neumann. The book is suitable for graduate students and researchers interested in operator algebras and applications, including noncommutative geometry.If N is a subfactor of finite inder n+a, with n a positive integer and a in [0, 1), of a factor M of type III, then there are elements B1, ..., B., 11 in JM such that (i) by (B;B )=0 when j A¾k; (ii) Pv(B; B, ) = I if je (1, ..., n}, and Pw (B.I., B., 11) = F, where F is aanbsp;...

Title:Operator Algebras, Quantization, and Noncommutative Geometry
Author: Marshall Harvey Stone, Robert S. Doran, Richard V. Kadison
Publisher:American Mathematical Soc. - 2004

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