activity
20202026
most citedGeneralizations of Alder's Conjecture via a Conjecture of Kang and Park

1 citations · 2 across the 5 of their papers we have counts for

collaborators

5 papers

math.RT2026

Mod Iwasawa algebras of pro- Iwahori subgroups

Rudy Ariaz, Steven Creech, Bryan Hu +4

Suppose is a finite unramified extension of , and is the group of -points of a split, connected, reductive group over . Under a natural restriction on $…

math.NT2025

Explicit zero-free regions for automorphic -functions

Steven Creech, Alia Hamieh, Simran Khunger +3

Let be the -function associated with a newform of even weight , squarefree level and trivial nebentypus. In this paper, we establish a new explicit zero-free…

math.NT2022★ 1 cited

On the moments of one-level densities in families of holomorphic cusp forms in the level aspect

Peter Cohen, Justine Dell, Oscar E. González +10

We study the centered moments of the -level density for the low-lying zeros of -functions attached to holomorphic cuspidal newforms of large prime level and fixe…

math.PR2021

Limiting Spectral Distributions of Families of Block Matrix Ensembles

Teresa Dunn, Henry L. Fleischmann, Faye Jackson +5

We introduce a new matrix operation on a pair of matrices, and discuss its implications on the limiting spectral distribution. In a special case, the resultant…

math.NT2020★ 1 cited

Generalizations of Alder's Conjecture via a Conjecture of Kang and Park

Adriana L. Duncan, Simran Khunger, Holly Swisher +1

Integer partitions have long been of interest to number theorists, perhaps most notably Ramanujan, and are related to many areas of mathematics including combinatorics, modular for…