Timelike Curvature-Dimension Conditions for Lorentzian Spaces via Rényi's Entropy

Explore a seminar talk on timelike curvature-dimension conditions for Lorentzian spaces using Rényi's entropy. Delivered by Mathias Braun from the University of Toronto, this 65-minute presentation is part of the 2022-2023 Low Regularity Physics and Geometry Seminar series at the Fields Institute. Delve into advanced concepts in mathematical physics and geometry, focusing on the application of Rényi's entropy to understand curvature-dimension relationships in Lorentzian spaces. Gain insights into cutting-edge research at the intersection of differential geometry, general relativity, and information theory.

Timelike curvature-dimension conditions for Lorentzian spaces via Rényi's entropy