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Acknowledgments | ||
Overview | ||
Table of the Decompositions | ||
Ch. I | Iwasawa Decomposition and Positivity | 1 |
Ch. II | Invariant Differential Operators and the Iwasawa Direct Image | 33 |
Ch. III | Characters, Eigenfunctions, Spherical Kernel and W-Invariance | 75 |
Ch. IV | Convolutions, Spherical Functions and the Mellin Transform | 131 |
Ch. V | Gelfand - Naimark Decomposition and the Harish-Chandra c-Function | 177 |
Ch. VI | Polar Decomposition | 219 |
Ch. VII | The Casimir Operator | 255 |
Ch. VIII | The Harish-Chandra Series and Spherical Inversion | 277 |
Ch. IX | General Inversion Theorems | 309 |
Ch. X | The Harish-Chandra Schwartz Space (HCS) and Anker's Proof of Inversion | 325 |
Ch. XI | Tube Domains and the L[superscript 1](Even L[superscript P]) HCS Spaces | 373 |
Ch. XII | SL[subscript n] (C) | 387 |
Bibliography | 411 | |
Table of Notation | 419 | |
Index | 423 |
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Add 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 to the inventory that you are selling on WonderClubX
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Add 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 to your collection on WonderClub |