2 citations · 3 across the 2 of their papers we have counts for
Showing 2018Show all
2 papers · 1 filter
math.MG2018★ 1 cited
Inner products for Convex Bodies
David Bryant, Petru Cioica-Licht, Lisa Orloff Clark +1
We define a set inner product to be a function on pairs of convex bodies which is symmetric, Minkowski linear in each dimension, positive definite, and satisfies the natural analog…
math.MG2018
Negative type diversities, a multi-dimensional analogue of negative type metrics
Pei Wu, David Bryant, Paul F. Tupper
Diversities are a generalization of metric spaces in which a non-negative value is assigned to all finite subsets of a set, rather than just to pairs of points. Here we provide an…