activity
20122024
most citedKirillov models and the Breuil-Schneider conjecture for GL_2(F)

7 citations · 11 across the 6 of their papers we have counts for

collaborators

6 papers

math.NT2024

Hypertranscendence and -difference equations over elliptic functionfields

Ehud de Shalit, Charlotte Hardouin, Julien Roques

The differential nature of solutions of linear difference equations over the projective line was recently elucidated. In contrast, little is known about the differential nature of…

math.NT2021

On the structure of certain -difference modules

Ehud de Shalit, José Gutiérrez

This is a largely expository paper, providing a self-contained account on the results of [Sch-Si1, Sch-Si2], in the cases denoted there 2Q and 2M. These papers of Schäfke and Singe…

math.NT2018

Induction and restriction of (ϕ,Γ)-modules

Ehud de Shalit, Gal Porat

Let L be a non-archimedean local field of characteristic 0. We present a variant of the theory of (ϕ,Γ)-modules associated with Lubin-Tate groups, developed by Kisin and Ren [Ki-Re…

math.NT2016

Q-binomials and non-continuity of the p-adic Fourier transform

Amit Ophir, Ehud de Shalit

Let F be a finite extension of Q_p. We show that every Schwartz function on F, with values in an algebraic closure of Q_p, is the uniform limit of a sequence of Schwartz functions,…

math.RT2013★ 7 cited

Kirillov models and the Breuil-Schneider conjecture for GL_2(F)

Eran Assaf, David Kazhdan, Ehud de Shalit

Let F be a local field of characteristic 0. The Breuil-Schneider conjecture for GL_2(F) predicts which locally algebraic representations of this group admit an integral structure.…

math.MG2012★ 4 cited

On tensor products of semistable lattices

Ehud de Shalit, Ori Parzanchevski

We give an elementary proof of low rank cases of the conjecture that the tensor product of two semistable Euclidean lattices is again semistable.