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A mod p Jacquet-Langlands relation and Serre filtration via the geometry of Hilbert modular varieties: Splicing and dicing by Fred Diamond, Payman Kassaei, Shu Sasaki is a nonfiction available to read on EtoBox.
What is A mod p Jacquet-Langlands relation and Serre filtration via the geometry of Hilbert modular varieties: Splicing and dicing about?
Chapter 1. Introduction 1.1. Overview 1.2. Geometric Jacquet-Langlands 1.3. The Serre filtration 1.4. Degeneracy fibers 1.5. Questions 1.6. Acknowledgments Chapter 2. Shimura varieties 2.1. Hilbert modular varieties 2.2. Unitary Shimura varieties 2.3. Quaternionic Shimura varieties Chapter 3. Automorphic vector bundles 3.1. Construction of automorphic vector bundles 3.2. Relations among vector bundles Chapter 4. Iwahori level structures 4.1. The Hilbert modular setting 4.2. The unitary setting 4.3. Stratifications Chapter 5. A Jacquet-Langlands relation 5.1. Splicing 5.2. Unitary analogue of the theorem 5.3. Proof of Theorem A 5.4. Comparison of vector bundles Chapter 6. The Serre filtration 6.1. Dualizing sheaves 6.2. Dicing 6.3. Proof of Theorem B Chapter 7. Degeneracy fibers 7.1. Frobenius factorization 7.2. Crystallization 7.3. Cohomological vanishing Bibliography
Who reads A mod p Jacquet-Langlands relation and Serre filtration via the geometry of Hilbert modular varieties: Splicing and dicing?
It is typically read by self-directed learners exploring a subject in depth.
Common subject areas: history, science, philosophy, social sciences.
- Author
- Fred Diamond, Payman Kassaei, Shu Sasaki
- Publisher
- Société Mathématique de France
- Published
- 2023
- Language
- EN
- ISBN
- 9782856299692
- Category
- nonfiction
- Subjects
- Mathematics, Number Theory, Stem
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