2 papers
math.MG2019
Rogers-Shepard Type Inequalities for Sections
Michael Roysdon
In this paper we address the following question: given a measure on , does there exists a constant such that, for any -dimensional subspace $H \subset \m…
math.MG2018
On Rogers-Shephard type inequalities for general measures
David Alonso-Gutiérrez, María A. Hernández Cifre, Michael Roysdon +2
In this paper we prove a series of Rogers-Shephard type inequalities for convex bodies when dealing with measures on the Euclidean space with either radially decreasing densities,…