Arithmétique p-adique des formes de Hilbert
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Author
Contributions
- Bijakowski, Stéphane, author - Contributor
- Iovita, Adrian, author - Contributor
- Kassaei, Payman L., 1973- author - Contributor
- Pilloni, Vincent, author - Contributor
- Stroh, Benoît, author - Contributor
and 2 more
- Tian, Yichao, author - Contributor
- Xiao, Liang, author - Contributor
Publication
2016 - Société mathématique de France, Paris, France
Language
English
Word Count
66,500 words, Guess
Page Count
266 pages
Identifiers
- ISBN-102856298435
- ISBN-139782856298435
- OCLC Control Number965551510
- Better World Books9782856298435
- Open LibraryOL44563986M
Classifications
- LCCQA11 .A87 2016
- LCCQA1 .A8 vol. 382 2016
- LCCQA322.4 .A53 2016
and 1 more
- LCCQA322.4.A53 2016
Description
This volume is devoted to the study of Hilbert p-adic modular forms. It contains classicality theorems for overconvergent forms which generalize on the first hand Coleman criterion, which can be applied in big weights, and on the second hand Buzzard-Taylor criterion, which can be applied in weight one. We deduce applications to the Artin and Fontaine-Mazur conjectures. We finally construct Hecke varieties for Hilbert modular forms.
Subjects
Topics
Series Statement
- Astérisque -- 382
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