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Analysis on Symmetric Cones

by

Faraut, Jacques, Koranyi, Adam

$217.40 $3.95 Shipping
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Analysis on Symmetric Cones, ISBN 9780198534778 Own This Book? Sell It
ISBN-13:

9780198534778

ISBN:

0198534779

Publisher: Oxford University Press, Incorporated Summary: Analysis on Symmetric Cones is the first book to provide a systematic and clear introduction to the theory of symmetric cones, a subject of growing importance in number theory and multivariate analysis. Beginning with an elementary description of the Jordan algebra approach to the geometric and algebraic foundations of the theory, the book goes on to discuss harmonic analysis and special functions associated with sym [read more]
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  • Seller: Super Book Deals
  • Seller Rating: (868) 81%
  • Ships from: Multiple Locations
  • Shipping Methods: Standard
  • Comments: Please allow 4-14 business days for Media Mail delivery. Brand New, Perfect Condition, 100% Money Back Guarantee, Over 1,000,000 customers served
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Product Details
ISBN-13:

9780198534778


ISBN:

0198534779


Publisher: Oxford University Press, Incorporated

Analysis on Symmetric Cones is the first book to provide a systematic and clear introduction to the theory of symmetric cones, a subject of growing importance in number theory and multivariate analysis. Beginning with an elementary description of the Jordan algebra approach to the geometric and algebraic foundations of the theory, the book goes on to discuss harmonic analysis and special functions associated with symmetric cones, tying these results together with the study of holomorphic functions on bounded symmetric domains of tube type. Written by algebraic geometers, the book contains a detailed exposition of the spherical polynomials, multivariate hypergeometric functions, and invariant differential operators. The approach is based on Jordan algebras; all that is needed from the theory of these is developed in the first few chapters. The book will be read by students and theoreticians in pure mathematics, non-commutative harmonic analysis, Jordan algebras, and multivariate statistics.

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