Volume 101 1991

Harmonic Analysis on Reductive Groups

Editors:

ISBN: 978-1-4612-6768-3 (Print) 978-1-4612-0455-8 (Online)

Table of contents (17 chapters)

  1. Front Matter

    Pages i-xii

  2. No Access

    Book Chapter

    Pages 1-50

    Lifting of Characters

  3. No Access

    Book Chapter

    Pages 51-56

    Handling the Inverse Spherical Fourier Transform

  4. No Access

    Book Chapter

    Pages 57-78

    Some Problems in Local Harmonic Analysis

  5. No Access

    Book Chapter

    Pages 79-87

    Asymptotic Expansions on Symmetric Spaces

  6. No Access

    Book Chapter

    Pages 89-99

    The Admissible Dual of GL N Via Restriction to Compact Opent Subgroups

  7. No Access

    Book Chapter

    Pages 101-121

    Invariant Harmonic Analysis on the Schwartz Space of a Reductive p-ADIC Group

  8. No Access

    Book Chapter

    Pages 123-179

    Constructing the Supercuspidal Representation of GL n (F), F p—ADIC

  9. No Access

    Book Chapter

    Pages 181-191

    A Remark on the Dunkl Differential—Difference Operators

  10. No Access

    Book Chapter

    Pages 193-200

    Invariant Differential Operators and Weyl Group Invariants

  11. No Access

    Book Chapter

    Pages 201-208

    The Schwartz Space of a General Semisimple Lie Group

  12. No Access

    Book Chapter

    Pages 209-222

    Intertwining Functors and Irreducibility of Standard Harish—Chandra Sheaves

  13. No Access

    Book Chapter

    Pages 223-233

    Fundametal G—Strata

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    Book Chapter

    Pages 235-275

    Construction and Classification of Irreducible Harish—Chandra Modules

  15. No Access

    Book Chapter

    Pages 277-295

    Langlands’ Conjecture on Plancherel Measures for p-Adic Groups

  16. No Access

    Book Chapter

    Pages 297-304

    Transfer and Descent: Some Recent Results

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    Book Chapter

    Pages 305-314

    On Jacquet Modules of Induced Representations of p—Adic Symplectic Groups

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    Book Chapter

    Pages 315-388

    Associated Varieties and Unipotent Representations

  19. Back Matter

    Pages 389-390