Let E/F be a quadratic extension of number fields. We study periods and regularized periods
of cusp forms and Eisenstein series on GLn (AE) over a unitary group of a Hermitian form …

We give new criteria for the irreducibility of parabolic induction on the general linear group
and its inner forms over a local non-archimedean field. In particular, we give a necessary …

Let π 1 be a standard representation of GL n+ 1 (F) and let π 2 be the smooth dual of a
standard representation of GL n (F). When F is non-Archimedean, we prove that Ext GL n (F) …

A fundamental difficulty in the study of automorphic representations, representations of $ p $-
adic groups and the Langlands program is to handle the non-generic case. In this work we …

Let π be an irreducible, complex, smooth representation of GL n over a local non-
archimedean (skew) field. Assuming π has regular Zelevinsky parameters, we give a …

Jacquet modules of ladder representations Page 1 CR Acad. Sci. Paris, Ser. I 350 (2012)
937–940 Contents lists available at SciVerse ScienceDirect CR Acad. Sci. Paris, Ser. I www.sciencedirect.com …

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 …

In the first part of the paper we defined and studied a binary operation on the set of
irreducible components of Lusztig's nilpotent varieties of a quiver. For type $ A $ we …

One of the key ingredients in the recent construction of the generalized doubling method is a
new class of models, called $(k, c) $ models, for local components of generalized Speh …

In [14], Jacquet–Piatetskii-Shapiro–Shalika defined a family of compact open subgroups of p-
adic general linear groups indexed by nonnegative integers and established the theory of …