This conference is the annual conference of the GDR Geometric and Algebraic Lie Theory.

The aim of this conference is to gather together specialists of finite Lie groups and p-adic groups to discuss questions and problems which arise in both areas.

This conference is aimed toward young researchers : there will be 2 mini-courses given by Olivier Dudas et Shaun Stevens and there will be a session reserved for short talks by PhDs and Post-docs. If you want to participate to this session please send us a proposition for your talk (jeremie.guilhot@lmpt.univ-tours.fr).

Mini-courses

• Olivier Dudas (Université Paris Diderot)

Representations of finite reductive groups

• Vincent Sécherre (Université de Versailles Saint-Quentin)

Introduction to p-adic fields

• Shaun Stevens (University of East Anglia)

Representations of p-adic groups and Hecke algebras

Long Talks

• Ramla Abdellatif (Université d’Amiens)

Extensions between Iwahori-Hecke modules for SL2(F) in characteristic p

• Corinne Blondel (Université Paris Diderot)

An instance of involvement of Hecke algebras : a special case of base change for unitary groups

• Maria Chlouveraki (Université de Versailles St-Quentin-en-Yvelines)

Yokonuma-Hecke algebras

• Guy Henniart (Université Paris-Sud)

Mod.p Hecke algebras for reductive p-adic groups (after Abe, Herzig, Henniart, Vigneras)

• Stephen Koenig (University of Stuttgart)

Cellular algebras and ane cellular algebras

• Jean Michel (Université Paris Diderot)

Quasisemisimple classes

• Donna Testerman (EPFL Lausanne)

Multiplicity free actions of simple algebraic group

Short Talks

• Kei Yuen Chan (University of Amsterdam)

Bernstein-Zelevinsky derivatives and Hecke algebras   

• Augute Hébert (Université Jean Monnet St-Étienne)

Gindikin-Karpelevich finiteness for Kac-Moody groups over local fields   

• Jesua Epequin Chavez (IMJ-PRG)

About the theta correspondence for dual pairs over finite fields   

• Zhe Chen (Durham University)

Algebraisation and geometrisation in higher Deligne-Lustig theory   

• Peter Latham (King’s College London)

The tame inertial Langlands correspondence   

• William Wong (City University London)

A derivedequivalence of full defect blocks of SL(2,q) in field of characteristic p