BIMSA-YMSC Tsinghua Number Theory Seminar | Holonomic D-modules on rigid analytic spaces

This is a research seminar on topics related to number theory and its applications which broadly can include related areas of interests such as analytic and algebraic number theory, algebra, combinatorics, algebraic and arithmetic geometry, cryptography, representation theory etc. The speakers are also encouraged to make their talk more accessible for graduate level students.

For more information,please refer to:

http://www.bimsa.cn/newsinfo/647938.html.

Abstract 

Ardakov-Wadsley introduced the theory of co-admissible D-cap-modules on rigid analytic spaces in order to provide a geometric way of studying p-adic locally analytic representations in terms of p-adic differential operators. In this talk, we present an analogue of holonomicity in this framework and discuss parts of a corresponding six-functor formalism, in analogy with Caro's work on overholonomic arithmetic D-modules.

About the speaker 

Andreas Bode University Wuppertal

I am currently a postdoc at the University Wuppertal, Germany. I am mainly interested in geometric representation theory over p-adic fields, e.g. locally analytic representation theory, D-modules in nonarchimedean analytic geometry, p-adic differential equations, as well as related questions in nonarchimedean functional analysis and category theory.