Local Newforms for GSp (4) describes a theory of new-and oldforms for representations of
GSp (4) over a non-archimedean local field. This theory considers vectors fixed by the …

The classification of irreducible square integrable representations of classical $ p $-adic
groups is completed in this paper, under a natural local assumption. Further, this …

Jacquet modules are very useful in the study of parabolically induced representations of
reductive groups over a p-adic field F (we shall assume char F= 2 in this paper). It is very …

In this paper the authors generalize a result of Vogan on irreducibility of standard modules
for generic representations from real groups to p-adic ones whenever the inducing data is …

In this paper, we are giving parameters for discrete series of classical p-adic groups. We first
define: the analogous of the Langlands morphism of WF in the L-group, part of the …

Jacquet modules of a reducible parabolically induced representation of a reductive p-adic
group reduce in a way consistent with the transitivity of Jacquet modules. This fact can be …

We study the local L-functions for Levi subgroups in split spinor groups defined via the
Langlands-Shahidi method and prove a conjecture on their holomorphy in a half plane …

A Proof of Casselman-Shahidi’s Conjecture for Quasi-split Classical Groups Page 1 Canad.
Math. Bull. Vol. 44 (3), 2001 pp. 298–312 A Proof of Casselman-Shahidi’s Conjecture for …

The formal degree conjecture relates the formal degree of an irreducible square-integrable
representation of a reductive group over a local field to the special value of the adjoint γ …

The article discusses the basic structure results for classical groups and basic facts on
square integrable representation theory. It provides an overview of the formula and …