Let F be a non-Archimedean local field. This paper studies homological properties of
irreducible smooth representations restricted from GL _ n+ 1 (F) GL n+ 1 (F) to GL _n (F) GL …

Let G be a quasi-split reductive group over a non-archimedean local field. We establish a
local Langlands correspondence for all irreducible smooth complex G-representations in the …

We prove a local Gan–Gross–Prasad conjecture on predicting the branching law for the non-
tempered representations of general linear groups in the case of non-Archimedean fields …

Let G be a general linear group over ap-adic field. It is well known that Bernstein
components of the category of smooth representations of G are described by Hecke …

We further develop the abstract representation theory of affine Hecke algebras with arbitrary
positive parameters. We establish analogues of several results that are known for reductive …

Let G be a p-adic classical group. The representations in a given Bernstein component can
be viewed as modules for the corresponding Hecke algebra—the endomorphism algebra of …

Genuine pro-p Iwahori–Hecke algebras, Gelfand–Graev representations, and some applications
Page 1 © 2024 European Mathematical Society Published by EMS Press J. Eur. Math. Soc …

Let $ G $ be a connected reductive group defined over a non-archimedean local field $ F $.
Let $ B $ be a minimal $ F $-parabolic subgroup with Levi factor $ T $ and unipotent radical …

Let $ F $ be a non-Archimedean field. A sequence of derivatives of generalized Steinberg
representations can be used to construct simple quotients of Bernstein-Zelevinsky …

In this mostly expository article, we consider certain homological aspects of branching laws
for representations of a group restricted to its subgroups in the context of $ p $-adic groups …