Corinne Blondel

activity

20072024

most citedJordan blocks of cuspidal representations of symplectic groups

12 citations · 18 across the 5 of their papers we have counts for

collaborators

7 papers

math.RT2024

Reducibility points and characteristic $p$ local fields I- Simple supercuspidal representations of symplectic groups

Corinne Blondel, Guy Henniart, Shaun Stevens

Let $F$ be a non-Archimedean local field with odd characteristic $p$ . Let $N$ be a positive integer and $G = S p_{2 N} (F)$ . By work of Lomelí on $γ$ -factors of pairs and converse theor…

math.RT2023★ 1 cited

Simple cuspidal representations of symplectic groups: Langlands parameter

Corinne Blondel, Guy Henniart, Shaun Stevens

Let $F$ be a non-archimedean local field of odd residual characteristic. We compute the Jordan set of a simple cuspidal representation of a symplectic group over $F$ , using explici…

math.CO2020

Poincaré polynomial for fully commutative elements in the symmetric group

Sadek AL Harbat, Corinne Blondel

Let $W^{c} (A_{n})$ be the set of fully commutative elements of the Coxeter group $W (A_{n})$ . Let $a_{n} (q) = w \in W^{c} (A_{n}) \sum q^{l (w)} .$ We compute $a_{n} (q)$ .

math.NT2020

Base change for ramified unitary groups: the strongly ramified case

Corinne Blondel, Geo Kam-Fai Tam

We describe a special case of base change of certain supercuspidal representations from a ramified unitary group to a general linear group, both defined over a p-adic field of odd…

math.RT2017★ 12 cited

Jordan blocks of cuspidal representations of symplectic groups

Corinne Blondel, Guy Henniart, Shaun Stevens

Let $G$ be a symplectic group over a nonarchimedean local field of characteristic zero and odd residual characteristic. Given an irreducible cuspidal representation of G, we determ…

math.RT2010

Representation de Weil et beta-extensions

Corinne Blondel

We study beta-extensions in a p-adic classical group and we produce a relation between some beta-extensions by means of a Weil representation. We apply this to the study of reducib…

math.RT2007★ 5 cited

Genericity of supercuspidal representations of p-adic Sp(4)

Corinne Blondel, Shaun Stevens

We describe the supercuspidal representations of Sp(4,F), for F a non-archimedean local field of residual characteristic different from 2, and determine which are generic.

Reducibility points and characteristic p local fields I- Simple supercuspidal representations of symplectic groups

Simple cuspidal representations of symplectic groups: Langlands parameter

Poincaré polynomial for fully commutative elements in the symmetric group

Base change for ramified unitary groups: the strongly ramified case

Jordan blocks of cuspidal representations of symplectic groups

Representation de Weil et beta-extensions

Genericity of supercuspidal representations of p-adic Sp(4)

Reducibility points and characteristic $p$ local fields I- Simple supercuspidal representations of symplectic groups