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 …

Let F be ap-adic field. If π be an irreducible representation of GL (n, F), Bump and Friedberg
associated to π an Euler factor L (π, 𝐵𝐹, s 1, s 2) in [Festschrift in honor of II Piatetski …

Using linear periods on the mirabolic subgroup of GL (n, F), for F a nonarchimedean local
field, we give a list of the maximal Levi subgroups of GL (n, F) which can distinguish discrete …

Let n be a positive integer, F be a non-Archimedean locally compact field of odd residue
characteristic p and G be an inner form of GL (2n, F). This is a group of the form GL (r, D) for …

In a previous paper we formulated an analogue of the Ichino-Ikeda conjectures for Whittaker-
Fourier coefficients of cusp forms on quasi-split groups, as well as the metaplectic group of …

We provide an explicit construction of representations in the discrete spectrum of two of
characteristic zero and odd residual characteristic. The proof of the main result involves an …

Let π π be an irreducible admissible representation of GL_m (F) GL m (F), where F is a non-
archimedean local field of characteristic zero. In 1990's Jacquet and Shalika established an …

We study a local multiplicity problem related to so-called generalized Shalika models. By
establishing a local trace formula for these kinds of models, we are able to prove a …

The main goal of this paper is to study the unitary Friedberg-Jacquet period through their
connection with the unitary Shalika period. Locally we study the multiplicity of unitary …

Let F be a non‐archimedean local field, and n 1 and n 2 two positive even integers. We
prove that if π 1 and π 2 are two smooth representations of GL (n 1, F) and GL (n 2, F) …