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6 P-adic analysis of the p-adic Maass-Shimura operators

© 2022 Princeton University Press, Princeton

© 2022 Princeton University Press, Princeton

Kapitel in diesem Buch

  1. Frontmatter i
  2. Contents vii
  3. Preface xi
  4. Acknowledgments xv
  5. 1 Introduction 1
  6. 2 Preliminaries: Generalities 27
  7. 3 Preliminaries: Geometry of the infinite-level modular curve 63
  8. 4 The fundamental de Rham periods 83
  9. 5 The p-adic Maass-Shimura operator 118
  10. 6 P-adic analysis of the p-adic Maass-Shimura operators 162
  11. 7 Bounding periods at supersingular CM points 197
  12. 8 Supersingular Rankin-Selberg p-adic L-functions 216
  13. 9 The p-adic Waldspurger formula 236
  14. Bibliography 251
  15. Index 257
Supersingular p-adic L-functions, Maass-Shimura Operators and Waldspurger Formulas
Ein Kapitel aus dem Buch Supersingular p-adic L-functions, Maass-Shimura Operators and Waldspurger Formulas
https://doi.org/10.1515/9780691225739-008

Kapitel in diesem Buch

  1. Frontmatter i
  2. Contents vii
  3. Preface xi
  4. Acknowledgments xv
  5. 1 Introduction 1
  6. 2 Preliminaries: Generalities 27
  7. 3 Preliminaries: Geometry of the infinite-level modular curve 63
  8. 4 The fundamental de Rham periods 83
  9. 5 The p-adic Maass-Shimura operator 118
  10. 6 P-adic analysis of the p-adic Maass-Shimura operators 162
  11. 7 Bounding periods at supersingular CM points 197
  12. 8 Supersingular Rankin-Selberg p-adic L-functions 216
  13. 9 The p-adic Waldspurger formula 236
  14. Bibliography 251
  15. Index 257
Heruntergeladen am 4.5.2026 von https://www.degruyterbrill.com/document/doi/10.1515/9780691225739-008/html?lang=de
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