Thomas Lanard

activity

20202025

ℓ

-blocks for simply-connected

p

-adic groups

3 citations · 3 across the 4 of their papers we have counts for

collaborators

4 papers

math.RT2025

An algorithm for Aubert-Zelevinsky duality à la Mœglin-Waldspurger

Thomas Lanard, Alberto Mínguez

Let $F$ be a locally compact non-Archimedean field of characteristic $0$ , and let $G$ be either the split special orthogonal group $SO_{2 n + 1} (F)$ or the symplectic group $…

math.RT2022

Modulo $ℓ$ distinction problems

Peiyi Cui, Thomas Lanard, Hengfei Lu

Let $F$ be a non-archimedean local field of characteristic different from 2 and residual characteristic $p$ . This paper concerns the $ℓ$ -modular representations of a connected r…

math.RT2022

Depth zero representations over $Z [\frac{1}{p}]$

Jean-François Dat, Thomas Lanard

We consider the category of depth $0$ representations of a $p$ -adic quasi-split reductive group with coefficients in $Z [\frac{1}{p}]$ . We prove that the blocks…

math.RT2020★ 3 cited

Unipotent $ℓ$ -blocks for simply-connected $p$ -adic groups

Thomas Lanard

Let $F$ be a non-archimedean local field and $G$ the $F$ -points of a connected simply-connected reductive group over $F$ . In this paper, we study the unipotent $ℓ$ -blocks of $G$ …

An algorithm for Aubert-Zelevinsky duality à la Mœglin-Waldspurger

Modulo ℓ distinction problems

Depth zero representations over Z[p1​]

Unipotent ℓ-blocks for simply-connected p-adic groups

Modulo $ℓ$ distinction problems

Depth zero representations over $Z [\frac{1}{p}]$

Unipotent $ℓ$ -blocks for simply-connected $p$ -adic groups