2 papers
math.AP2024
Local well-posedness for dispersive equations with bounded data
Jason Zhao
Given sufficiently regular data \textit{without} decay assumptions at infinity, we prove local well-posedness for non-linear dispersive equations of the form \[ \partial_t u + \mat…
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…