activity
19992024
most citedThe Langlands-Shahidi Method for the metaplectic group and applications

23 citations · 29 across the 7 of their papers we have counts for

collaborators

10 papers

math.RT2024

Poles of Eisenstein series on general linear groups induced from two Speh representations

David Ginzburg, David Soudry

We determine the poles of the Eisenstein series on a general linear group, induced from two Speh representations, , , wher…

math.RT2023★ 4 cited

On gamma factors for representations of finite general linear groups

David Soudry, Elad Zelingher

We use the Langlands--Shahidi method in order to define the Shahidi gamma factor for a pair of irreducible generic representations of …

math.RT2022

A new regularized Siegel-Weil type formula, part I

David Ginzburg, David Soudry

In this paper, we propose a formula relating certain residues of Eisenstein series on symplectic groups. These Eisenstein series are attached to parabolic data coming from Speh rep…

math.RT2020

Top Fourier coefficients of residual Eisenstein series on symplectic or metaplectic groups induced from Speh representations

David Ginzburg, David Soudry

We consider the residues at the poles in the right half plane of Eisenstein series, on symplectic groups, or their double covers, induced from Speh representations. We show that fo…

math.RT2020

Double Descent in Classical Groups

David Ginzburg, David Soudry

Let be the ring of adeles of a number field . Given a self-dual irreducible, automorphic, cuspidal representation of $\GL_n(\BA)$, with trivial central characters,…

math.NT2018

Integrals derived from the doubling method

David Ginzburg, David Soudry

In this note, we use a basic identity, derived from the generalized doubling integrals of \cite{C-F-G-K1}, in order to explain the existence of various global Rankin-Selberg integr…