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Spherical Inversion on Slnr Book

Spherical Inversion on Slnr
Spherical Inversion on Slnr, Harish-Chandra's general Plancherel inversion theorem admits a much shorter presentation for spherical functions. The authors have taken into account contributions by Helgason, Gangolli, Rosenberg, and Anker from the mid-1960s to 1990. Anker's simplifica, Spherical Inversion on Slnr has a rating of 3 stars
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Spherical Inversion on Slnr, Harish-Chandra's general Plancherel inversion theorem admits a much shorter presentation for spherical functions. The authors have taken into account contributions by Helgason, Gangolli, Rosenberg, and Anker from the mid-1960s to 1990. Anker's simplifica, Spherical Inversion on Slnr
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  • Spherical Inversion on Slnr
  • Written by author Jay Jorgenson
  • Published by Springer-Verlag New York, LLC, June 2001
  • "Harish-Chandra's general Plancherel inversion theorem admits a much shorter presentation for spherical functions. The authors have taken into account contributions by Helgason, Gangolli, Rosenberg, and Anker from the mid-1960s to 1990. Anker's simplifica
  • Harish-Chandra¿s general Plancherel inversion theorem admits a much shorter presentation for spherical functions. Previous expositions have dealt with a general, wide class of Lie groups. This has made access to the subject difficult for outsiders, w
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Authors

Acknowledgments
Overview
Table of the Decompositions
Ch. IIwasawa Decomposition and Positivity1
Ch. IIInvariant Differential Operators and the Iwasawa Direct Image33
Ch. IIICharacters, Eigenfunctions, Spherical Kernel and W-Invariance75
Ch. IVConvolutions, Spherical Functions and the Mellin Transform131
Ch. VGelfand - Naimark Decomposition and the Harish-Chandra c-Function177
Ch. VIPolar Decomposition219
Ch. VIIThe Casimir Operator255
Ch. VIIIThe Harish-Chandra Series and Spherical Inversion277
Ch. IXGeneral Inversion Theorems309
Ch. XThe Harish-Chandra Schwartz Space (HCS) and Anker's Proof of Inversion325
Ch. XITube Domains and the L[superscript 1](Even L[superscript P]) HCS Spaces373
Ch. XIISL[subscript n] (C)387
Bibliography411
Table of Notation419
Index423


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Spherical Inversion on Slnr, Harish-Chandra's general Plancherel inversion theorem admits a much shorter presentation for spherical functions. The authors have taken into account contributions by Helgason, Gangolli, Rosenberg, and Anker from the mid-1960s to 1990. Anker's simplifica, Spherical Inversion on Slnr

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Spherical Inversion on Slnr, Harish-Chandra's general Plancherel inversion theorem admits a much shorter presentation for spherical functions. The authors have taken into account contributions by Helgason, Gangolli, Rosenberg, and Anker from the mid-1960s to 1990. Anker's simplifica, Spherical Inversion on Slnr

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Spherical Inversion on Slnr, Harish-Chandra's general Plancherel inversion theorem admits a much shorter presentation for spherical functions. The authors have taken into account contributions by Helgason, Gangolli, Rosenberg, and Anker from the mid-1960s to 1990. Anker's simplifica, Spherical Inversion on Slnr

Spherical Inversion on Slnr

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