most citedDetermining optimal test functions for -level densities

5 citations · 10 across the 5 of their papers we have counts for

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5 papers

math.NT2020★ 5 cited

Determining optimal test functions for -level densities

Elżbieta Bołdyriew, Fangu Chen, Charles Devlin VI +2

Katz and Sarnak conjectured a correspondence between the -level density statistics of zeros from families of -functions with eigenvalues from random matrix ensembles. In many…

math.CO2020★ 3 cited

An Introduction to Completeness of Positive Linear Recurrence Sequences

Elżbieta Bołdyriew, John Haviland, Phúc Lâm +3

A positive linear recurrence sequence (PLRS) is a sequence defined by a homogeneous linear recurrence relation with positive coefficients and a particular set of initial conditions…

math.CO2020

Completeness of Positive Linear Recurrence Sequences

Elżbieta Bołdyriew, John Haviland, Phúc Lâm +3

A sequence of positive integers is complete if every positive integer is a sum of distinct terms. A positive linear recurrence sequence (PLRS) is a sequence defined by a homogeneou…

math.NT2020★ 2 cited

Extending Zeckendorf's Theorem to a Non-constant Recurrence and the Zeckendorf Game on this Non-constant Recurrence Relation

Elżbieta Bołdyriew, Anna Cusenza, Linglong Dai +16

Zeckendorf's Theorem states that every positive integer can be uniquely represented as a sum of non-adjacent Fibonacci numbers, indexed from . This has been gene…

math.NT2020

Tinkering with Lattices: A New Take on the Erdős Distance Problem

Elzbieta Boldyriew, Elena Kim, Steven J. Miller +4

The Erdős distance problem concerns the least number of distinct distances that can be determined by points in the plane. The integer lattice with points is known as \texti…