Marie-France Vign'eras

activity

20172024

p

representations of reductive

p

-adic groups: functorial properties

5 citations · 9 across the 5 of their papers we have counts for

collaborators

7 papers

math.RT2024

Representations of $S L_{2} (F)$

Guy Henniart, Marie-France Vignéras

Let $p$ be a prime number, $F$ a non-archimedean local field with residue characteristic $p$ , and $R$ an algebraically closed field of characteristic different from $p$ . We thoro…

math.RT2022

Representations of $p$ -adic groups over coefficient rings

Marie-France Vignéras

Motivated by the Langlands program in representation theory, number theory and geometry, the theory of representations of a reductive $p$ -adic group over a coefficient ring differe…

math.NT2020

Representations of a reductive $p$ -adic group in characteristic distinct from $p$

Guy Henniart, Marie-France Vignéras

We investigate the irreducible cuspidal $C$ -representations of a reductive $p$ -adic group $G$ over a field $C$ of characteristic different from $p$ . When $C$ is algebraically close…

math.NT2018

Inverse Satake isomorphism and change of weight

Noriyuki Abe, Florian Herzig, Marie-France Vignéras

Let $G$ be any connected reductive $p$ -adic group. Let $K \subset G$ be any special parahoric subgroup and $V, V^{'}$ be any two irreducible smooth $F_{p} [K]$ -modules.…

math.NT2017★ 2 cited

Existence of supersingular representations of p-adic reductive groups

Marie-France Vignéras

Let G be a connected simple adjoint p-adic group not isomorphic to a projective linear group PGL(m,D) of a division algebra D, or an adjoint ramified unitary group of a split hermi…

math.NT2017★ 2 cited

Representations of a $p$ -adic group in characteristic $p$

G. Henniart, M. -F. Vignéras

Let $F$ be a locally compact non-archimedean field of residue characteristic $p$ , $G$ a connected reductive group over $F$ , and $R$ a field of characteristic $p$ . When $R$ …

Representations of SL2​(F)

Representations of p-adic groups over coefficient rings

Representations of a reductive p-adic group in characteristic distinct from p