Conférence de mi-parcours du programme ANRThéorie de Hodge p-adique et Développements (ThéHopaD)

Collection Conférence de mi-parcours du programme ANRThéorie de Hodge p-adique et Développements (ThéHopaD)

Organizer(s) Ahmed Abbes (CNRS, IHÉS), Christophe Breuil (CNRS, Université Paris-Sud), Ariane Mézard (Université Paris 6) et Benjamin Schraen (CNRS, Université de Versailles Saint-Quentin)

Date(s) 22/09/2013 - 25/09/2013

00:00:00 / 00:00:00

8 10

(phi,Gamma)-modules and locally analytic vectors

By Laurent Berger

This talk is about the attempt to construct overconvergent $(\phi,\Gamma)$-modules when Gamma is a p-adic Lie group. I will explain why the theory of locally alytic vectors seems to play a role, as a replacement for Tate's normalized trace maps.

Information about the video

Date of recording 27/09/2013
Date of publication 17/10/2013
Institution IHES
Licence CC BY-NC-ND
Format MP4

Domain(s)

MSC codes

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All the collection videos

01:07:27

published on October 17, 2013

Rigid character groups, Lubin-Tate theory, and (phi,Gamma)-modules

By Peter Schneider

01:11:08

published on October 17, 2013

Extensions entre séries principales p-adiques et modulo p de G(F)

By Julien Hauseux

01:06:03

published on October 17, 2013

Arithmetic D-modules and locally analytic representations

By Thomas Schmidt , Tobias Schmidt

01:06:39

published on October 17, 2013

Reduction modulo p of irreducible p-adic Banach space representations of GL_2(Q_p)

By Vytautas Paškūnas

01:02:33

published on October 17, 2013

Injectivity of Colmez's Montreal functor

By Gabriel Dospinescu

01:02:41

published on October 17, 2013

The overconvergent Hodge-Tate map

By Olivier Brinon

01:07:30

published on October 17, 2013

Moduli of p-divisible groups

By Jared Weinstein

01:05:51

published on October 17, 2013

(phi,Gamma)-modules and locally analytic vectors

By Laurent Berger

01:05:22

published on October 17, 2013

Integral structures on de Rham cohomology

By Bhargav Bhatt

01:05:07

published on October 17, 2013

The p-adic Simpson correspondence and Higgs isocrystals

By Takeshi Tsuji

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