activity
20102026
most citedCount Models Based on Weibull Interarrival Times

94 citations · 120 across the 20 of their papers we have counts for

collaborators

22 papers

math.NT2026

Distinguishing Gauss sums

Moshe Adrian, Jack Diamond, Kenneth Kramer +1

Let $\F_q$ be the field of order for prime . If is the Gauss sum attached to a multiplicative character on $\F_q^\times$, then . We investiga…

math.NT2023★ 3 cited

Simple supercuspidal L-packets of split special orthogonal groups over dyadic fields

Moshe Adrian, Guy Henniart, Eyal Kaplan +1

We consider the split special orthogonal group defined over a -adic field. We determine the structure of any -packet of containing a simpl…

math.RT2023★ 1 cited

A local converse theorem for archimedean GL(n)

Moshe Adrian, Shuichiro Takeda

We prove a local converse theorem for over the archimedean local fields which characterizes an infinitesimal equivalence class of irreducible admissible representations of $…

math.RT2023

On the sharpness of the bound for the local converse theorem of p-adic GL_N, general N

Moshe Adrian

Let F be a non-archimedean local field of characteristic zero. In this paper we construct examples of supercuspidal representations showing that the bound for the local con…

math.RT2021

Lifting Involutions in a Weyl Group to the Normalizer of the Torus

Moshe Adrian

Let N be the normalizer of a maximal torus T in a split reductive group over F_q, and let w be an involution in the Weyl group N/T. We construct a section of W satisfying the braid…

math.RT2019

The sections of the Weyl group

Moshe Adrian

We compute all sections of the finite Weyl group, that satisfy the braid relations, in the case that G is an almost-simple connected reductive group defined over an algebraically c…