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Descent construction for GSpin groups / Joseph Hundley and Eitan Sayag.

By: Contributor(s): Material type: TextTextSeries: Memoirs of the American Mathematical Society ; v 243, no 1148.Publication details: Providence : American Mathematical Society, 2016.Description: v, 125 pages : 26 cmISBN:
  • 9781470416676 (alk. paper)
Subject(s): DDC classification:
  • 510 23 Am512
Contents:
Chapter 1. Introduction Chapter 2. Some notions related to Langlands functoriality Chapter 3. Notation Chapter 4. The Spin groups $GSpin_m$ and their quasisplit forms Chapter 5. "Unipotent periods" Chapter 6. Notation and statement Chapter 7. Unramified correspondence Chapter 8. Eisenstein series I: Construction and main statements Chapter 9. Descent construction Chapter 10. Appendix I: Local results on Jacquet functors Chapter 11. Appendix II: Identities of unipotent periods Chapter 12. Formulation of the main result in the even case Chapter 13. Notation Chapter 14. Unramified correspondence Chapter 15. Eisenstein series Chapter 16. Descent construction Chapter 17. Appendix III: Preparations for the proof of Theorem 15.0.12 Chapter 18. Appendix IV: Proof of Theorem 15.0.12 Chapter 19. Appendix V: Auxilliary results used to prove Theorem 15.0.12 Chapter 20. Appendix VI: Local results on Jacquet functors Chapter 21. Appendix VII: Identities of unipotent periods.
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Holdings
Item type Current library Call number Status Date due Barcode Item holds
Books ISI Library, Kolkata 510 Am512 (Browse shelf(Opens below)) Available 137661
Total holds: 0

Includes bibliographical references.

Chapter 1. Introduction Chapter 2. Some notions related to Langlands functoriality Chapter 3. Notation Chapter 4. The Spin groups $GSpin_m$ and their quasisplit forms Chapter 5. "Unipotent periods" Chapter 6. Notation and statement Chapter 7. Unramified correspondence Chapter 8. Eisenstein series I: Construction and main statements Chapter 9. Descent construction Chapter 10. Appendix I: Local results on Jacquet functors Chapter 11. Appendix II: Identities of unipotent periods Chapter 12. Formulation of the main result in the even case Chapter 13. Notation Chapter 14. Unramified correspondence Chapter 15. Eisenstein series Chapter 16. Descent construction Chapter 17. Appendix III: Preparations for the proof of Theorem 15.0.12 Chapter 18. Appendix IV: Proof of Theorem 15.0.12 Chapter 19. Appendix V: Auxilliary results used to prove Theorem 15.0.12 Chapter 20. Appendix VI: Local results on Jacquet functors Chapter 21. Appendix VII: Identities of unipotent periods.

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