C'edric P'epin

activity

20192021

p

Langlands correspondence in families for

G L_{2} (Q_{p})

1 citations · 1 across the 3 of their papers we have counts for

collaborators

4 papers

math.AG2021

Constant term functors with $F_{p}$ -coefficients

Robert Cass, Cédric Pépin

We study the constant term functor for $F_{p}$ -sheaves on the affine Grassmannian in characteristic $p$ with respect to a Levi subgroup. Our main result is that the constant…

math.NT2020★ 1 cited

A semisimple mod $p$ Langlands correspondence in families for $G L_{2} (Q_{p})$

Cédric Pépin, Tobias Schmidt

This is the sequel to arXiv:2007.01364v1. Let $F$ be any local field with residue characteristic $p > 0$ , and $H_{F_{p}}^{(1)}$ be the mod $p$ pro- $p$ -Iwa…

math.NT2019

Irreducible mod $p$ Lubin-Tate $(φ, Γ)$ -modules

Cédric Pépin, Tobias Schmidt

Let $F$ be a finite extension of $Q_{p}$ . We determine the Lubin-Tate $(φ, Γ)$ -modules associated to the absolutely irreducible mod $p$ representations of the absolute Galois…

math.NT2019

Mod p Hecke algebras and dual equivariant cohomology I: the case of $G L_{2}$

Cédric Pépin, Tobias Schmidt

Let $F$ be a p-adic local field and $G = G L_{2} (F)$ . Let $H^{(1)}$ be the pro-p Iwahori-Hecke algebra of $G$ with coefficients in an algebraic closure of $F_{p}$ . We s…

Constant term functors with Fp​-coefficients

A semisimple mod p Langlands correspondence in families for GL2​(Qp​)

Irreducible mod p Lubin-Tate (φ,Γ)-modules

Mod p Hecke algebras and dual equivariant cohomology I: the case of GL2​

Constant term functors with $F_{p}$ -coefficients

A semisimple mod $p$ Langlands correspondence in families for $G L_{2} (Q_{p})$

Irreducible mod $p$ Lubin-Tate $(φ, Γ)$ -modules

Mod p Hecke algebras and dual equivariant cohomology I: the case of $G L_{2}$