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Item Details
Title: GEOMETRIC ANALYSIS ON SYMMETRIC SPACES
By: Sigurdur Helgason
Format: Hardback

List price: £113.00


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ISBN 10: 0821845306
ISBN 13: 9780821845301
Publisher: AMERICAN MATHEMATICAL SOCIETY
Pub. date: 1 December, 2008
Edition: 2nd Revised edition
Series: Mathematical Surveys and Monographs No. 39
Pages: 637
Language: English, Chinese
Description: Covers geometric analysis on Riemannian symmetric spaces and its relationship to the representation theory of Lie groups. This book covers modern integral geometry for double fibrations. It also discusses the theory of Radon transforms and Fourier transforms on symmetric spaces, inversion formulas, and range theorems.
Synopsis: This book gives the first systematic exposition of geometric analysis on Riemannian symmetric spaces and its relationship to the representation theory of Lie groups. The book starts with modern integral geometry for double fibrations and treats several examples in detail. After discussing the theory of Radon transforms and Fourier transforms on symmetric spaces, inversion formulas, and range theorems, Helgason examines applications to invariant differential equations on symmetric spaces, existence theorems, and explicit solution formulas, particularly potential theory and wave equations.The canonical multitemporal wave equation on a symmetric space is included. The book concludes with a chapter on eigenspace representations - that is, representations on solution spaces of invariant differential equations. Known for his high-quality expositions, Helgason received the 1988 Steele Prize for his earlier books ""Differential Geometry"", ""Lie Groups and Symmetric Spaces and Groups"" and ""Geometric Analysis"".Containing exercises (with solutions) and references to further results, this revised edition would be suitable for advanced graduate courses in modern integral geometry, analysis on Lie groups, and representation theory of Lie groups.
Illustrations: Illustrations
Publication: US
Imprint: American Mathematical Society
Returns: Returnable
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