Wolfram Hinderer

most citedExtensions of translation invariant valuations on polytopes

7 citations · 7 across the 1 of their papers we have counts for

collaborators

2 papers

math.MG2015

A flag representation of projection functions

Paul Goodey, Wolfram Hinderer, Daniel Hug +2

The $k$ th projection function $v_{k} (K, \cdot)$ of a convex body $K \subset R^{d}, d \geq 3,$ is a function on the Grassmannian $G (d, k)$ which measures the $k$ -dimensional volume…

math.MG2013★ 7 cited

Extensions of translation invariant valuations on polytopes

Wolfram Hinderer, Daniel Hug, Wolfgang Weil

We study translation invariant, real-valued valuations on the class of convex polytopes in Euclidean space and discuss which continuity properties are sufficient for an extension o…