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20032019
most citedA classification of irreducible admissible mod p representations of p-adic reductive groups

33 citations · 48 across the 7 of their papers we have counts for

collaborators

7 papers

math.RT2019★ 2 cited

On the existence of admissible supersingular representations of -adic reductive groups

Florian Herzig, Karol Koziol, Marie-France Vignéras

Suppose that is a connected reductive group over a finite extension , and that is a field of characteristic . We prove that the group $\mathbf{G…

math.NT2017★ 4 cited

On pro--Iwahori invariants of -representations of reductive -adic groups

Noriyuki Abe, Guy Henniart, Marie-France Vigneras

Let be locally compact field with residue characteristic , and a connected reductive -group. Let be a pro- Iwahori subgroup of $G = \mathbf{…

math.NT2017★ 1 cited

Parabolic induction in characteristic p

Rachel Ollivier, Marie-France Vigneras

Let G be the group of rational points of a reductive connected group over a finite field (resp. nonarchimedean local field of characteristic p) and R a commutative ring. The unipot…

math.NT2017★ 6 cited

Questions on mod p representations of reductive p-adic groups

Noriyuki Abe, Guy Henniart, Florian Herzig +1

This is a list of questions raised by our joint work arXiv:1412.0737 and its sequels.

math.NT2014★ 33 cited

A classification of irreducible admissible mod p representations of p-adic reductive groups

Noriyuki Abe, Guy Henniart, Florian Herzig +1

Let F be a locally compact non-archimedean field, p its residue characteristic, and G a connected reductive group over F. Let C an algebraically closed field of characteristic p. W…

math.RT2009

De GL(2,F) a Gal_{Q_p}

Marie-France Vigneras

We construct a functor from the category of admissible finitely presented o-representations of GL(2,F) to the category of finite length o-representations of Gal_{Q_p}, for any fini…