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Accueil > Agenda > Colloques et rencontres > Archives > Agenda 2008 > Recent Progress in Arithmetic D-modules theory

Recent Progress in Arithmetic D-modules theory

IRMA, Friday 3rd October 2008

Recent Progress in Arithmetic D-modules theory

on Friday 3rd October 2008,
at Institut de Recherche Mathematique Avancée, Strasbourg.

The aim of this conference is the exposition of recent progress
on arithmetic D-modules theory. We will focus in particular on
the work of Caro and Tsuzuki, which, combined with the semi-stable
theorem of Kedlaya, proves that the category of overholonomic arithmetic
D-modules with Frobenius, contructed by Caro, is stable by the 6 Grothendieck
cohomological operations.

Organizers : C.Noot-Huyghe and A.Marmora

PROGRAMME
3 octobre 2008
08h00	A confirmer A confirmer

08h30	Pierre Berthelot - Univ Rennes 1 An introduction to finiteness conditions in arithmetic D-module theory

09h05	Kiran Kedlaya - MIT Semistable reduction for overconvergent F-isocrystals

10h20	Nobuo Tsuzuki - Tohoku Univ. On the overholonomicity of overconvergent F-isocrystals on smooth varieties I. Comparison between log-rigid and rigid cohomologies

11h20

11h45	Daniel Caro - Univ. Caen On the overholonomicity of overconvergent F-isocrystals on smooth varieties II

12h45

14h30	Richard Crew - Florida Univ. Rings of p-adic differential operators on tubes

15h45	Takeshi Tsuji - Tokyo Univ. Nearby cycles and D-modules of log schemes in characteristic p>0