Agnès David

activity

20202022

most citedCombinatorics of Serre weights in the potentially Barsotti-Tate setting

1 citations · 1 across the 4 of their papers we have counts for

collaborators

4 papers

math.NT2022

Potentially semi-stable deformation rings for representations with values in $P G L_{n}$

Agnès David, Sandra Rozensztajn

We study the potentially semi-stable deformation rings for Galois representations taking their values in $P G L_{n}$ , by comparing them to the deformation rings for $G L_{n}$ . As an appli…

math.NT2022

Can we dream of a 1-adic Langlands correspondence?

Xavier Caruso, Agnès David, Ariane Mézard

After observing that some constructions and results in the $p$ -adic Langlands programme are somehow independent from $p$ , we formulate the hypothesis that this astonishing uniformi…

math.NT2021★ 1 cited

Combinatorics of Serre weights in the potentially Barsotti-Tate setting

Xavier Caruso, Agnès David, Ariane Mézard

Let $F$ be a finite unramified extension of $Q_p$ and $ρ ˉ$ be an absolutely irreducible mod~ $p$ $2$ -dimensional representation of the absolute Galois group of $F$ . Let…

math.NT2020

From $p$ -modular to $p$ -adic Langlands correspondences for $U (1, 1) (Q_{p^{2}} / Q_{p})$ : deformations in the non-supercuspidal case

Ramla Abdellatif, Agnès David, Beth Romano +1

This paper surveys what is known about (conjectural) $p$ -adic and $p$ -modular semisimple Langlands correspondences in the non-supercuspidal setting for the unramified quasi-split u…

Potentially semi-stable deformation rings for representations with values in PGLn​

Can we dream of a 1-adic Langlands correspondence?

Combinatorics of Serre weights in the potentially Barsotti-Tate setting

From p-modular to p-adic Langlands correspondences for U(1,1)(Qp2​/Qp​): deformations in the non-supercuspidal case

Potentially semi-stable deformation rings for representations with values in $P G L_{n}$

From $p$ -modular to $p$ -adic Langlands correspondences for $U (1, 1) (Q_{p^{2}} / Q_{p})$ : deformations in the non-supercuspidal case