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math.CO2019
Lattice Configurations Determining Few Distances
Vajresh Balaji, Olivia Edwards, Anne Marie Loftin +4
We begin by revisiting a paper of Erdős and Fishburn, which posed the following question: given , what is the maximum number of points in a plane that determine at…
math.CO2019★ 1 cited
Sets in determining taxicab distances
Vajresh Balaji, Olivia Edwards, Anne Marie Loftin +4
We address an analog of a problem introduced by Erdős and Fishburn, itself an inverse formulation of the famous Erdős distance problem, in which the usual Euclidean distance is rep…
math.CA2019
Sets in with slow-decaying density that avoid an unbounded collection of distances
Alex Rice
For any and any function with as , we construct a set and a sequence …