12 citations · 64 across the 43 of their papers we have counts for
5 papers · 1 filter
Dimensional lower bounds for Falconer type incidence and point configuration theorems
Jonathan DeWitt, Kevin Ford, Eli Goldstein +4
Let and consider a subset . In this paper, we study the problem of how large the Hausdorff dimension of must be in order for the set of…
Classification of crescent configurations
Rebecca F. Durst, Max Hlavacek, Chi Huynh +2
Let points be in crescent configurations in if they lie in general position in and determine distinct distances, such that for every $1 \leq…
The Inverse Gamma Distribution and Benford's Law
Rebecca F. Durst, Chi Huynh, Adam Lott +4
According to Benford's Law, many data sets have a bias towards lower leading digits (about are 's). The applications of Benford's Law vary: from detecting tax, voter and…
Optimal point sets determining few distinct triangles
Alyssa Epstein, Adam Lott, Steven J. Miller +1
We generalize work of Erdos and Fishburn to study the structure of finite point sets that determine few distinct triangles. Specifically, we ask for a given , what is the maximu…
An elementary approach to simplexes in thin subsets of Euclidean space
Allan Greenleaf, Alex Iosevich, Bochen Liu +1
We prove that if the Hausdorff dimension of , , is greater than then the -d…