J. Passant

most citedA multi-parameter variant of the Erdős distance problem

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

collaborators

2 papers

math.MG2020

Distinct Distances Between a Circle and a Generic Set

Alex McDonald, Brian McDonald, Jonathan Passant +1

Let $S$ be a set of points in $R^{2}$ contained in a circle and $P$ an unrestricted point set in $R^{2}$ . We prove the number of distinct distances between points in…

math.CO2017★ 1 cited

A multi-parameter variant of the Erdős distance problem

Alex Iosevich, Maria Janczak, Jonathan Passant

We study the following variant of the Erdős distance problem. Given $E$ and $F$ a point sets in $R^{d}$ and $p = (p_{1}, \dots, p_{q})$ with $p_{1} + \dots + p_{q} = d$ is an incre…