Harmonic analysis and hypergroups
Author(s)
Bibliographic Information
Harmonic analysis and hypergroups
（Trends in mathematics）
Birkhäuser, c1998
- : us
- : sz
Available at / 25 libraries
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Library, Research Institute for Mathematical Sciences, Kyoto University数研
C-P||Delhi||1995.1297074730
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Hokkaido University, Library, Graduate School of Science, Faculty of Science and School of Science図書
: hbkDC21:515.2/R7332070455728
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Note
Includes papers presented at an International Conference on Harmonic Analysis, held Dec. 18-22, 1995 at the University of Delhi
Includes bibliographical references and index
Description and Table of Contents
- Volume
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: us ISBN 9780817639433
Description
An underlying theme in this text is the notion of hypergroups, the theory of which has been developed and used in fields as diverse as special functions, differential equations, probability theory, representation theory, measure theory, Hopf algebras, and quantum groups. Other topics include the harmonic analysis of analytic functions, ergodic theory and wavelets. The text should be a useful resource for mathematicians and graduate students who are working in the pure as well as applied areas of harmonic analysis.
Table of Contents
De Branges Modules in H2(Ck).- Some Methods to Find Moment Functions on Hypergroups.- About Some Random Fourier Series and Multipliers Theorems on Compact Commutative Hypergroups.- Disintegration of Measures.- Multipliers of de Branges-Rovnyak spaces II.- On Hartman Uniform Distribution and Measures on Compact Spaces.- Hypergroups and Signed Hypergroups.- Three lectures on Hypergroups: Delhi, December 1995.- Harmonic Analysis and Functional Equations.- Actions of Finite Hypergroups and Examples.- Positivity of Turán Determinants for Orthogonal Polynomials.- Wavelets on Hypergroups.- Semigroups of Positive Definite Functions and Related Topics.- Characters, Bi-Modules and Representations in Lie Group Harmonic Analysis.- A Limit Theorem on a Family of Infinite Joins of Hypergroups.
- Volume
-
: sz ISBN 9783764339432
Description
An underlying theme in this text is the notion of hypergroups, the theory of which has been developed and used in fields as diverse as special functions, differential equations, probability theory, representation theory, measure theory, Hopf algebras, and quantum groups. Other topics include the harmonic analysis of analytic functions, ergodic theory and wavelets. The text should be a useful resource for mathematicians and graduate students who are working in the pure as well as applied areas of harmonic analysis.
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