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20172020
most citedPartition-theoretic formulas for arithmetic densities

2 citations · 2 across the 3 of their papers we have counts for

collaborators

8 papers

math.NT2020

Partition-theoretic formulas for arithmetic densities, II

Ken Ono, Robert Schneider, Ian Wagner

In earlier work generalizing a 1977 theorem of Alladi, the authors proved a partition-theoretic formula to compute arithmetic densities of certain subsets of the positive integers…

math.NT2020

Eichler integrals of Eisenstein series as -brackets of weighted -hook functions on partitions

Kathrin Bringmann, Ken Ono, Ian Wagner

We consider the -hook functions on partitions defined by where…

math.NT2020

The Riemann Hypothesis for period polynomials of Hilbert modular forms

Angelica Babei, Larry Rolen, Ian Wagner

There have been a number of recent works on the theory of period polynomials and their zeros. In particular, zeros of period polynomials have been shown to satisfy a "Riemann Hypot…

math.NT2019

Pair correlation for Dedekind zeta functions of abelian extensions

David de Laat, Larry Rolen, Zack Tripp +1

Here we study problems related to the proportions of zeros, especially simple and distinct zeros on the critical line, of Dedekind zeta functions. We obtain new bounds on a countin…

math.NT2019

The Jensen-Pólya program for various L-functions

Ian Wagner

Pólya proved in 1927 that the Riemann hypothesis is equivalent to the hyperbolicity of all of the Jensen polynomials of degree and shift for the Riemann Xi-function. Recent…

math.NT2019

Hyperbolicity of the partition Jensen polynomials

Hannah Larson, Ian Wagner

Given an arithmetic function , one can associate a naturally defined, doubly infinite family of Jensen polynomials. Recent work of Griffin, On…