Constructing Distance Realizers via Midpoints in Lorentzian Mid-Length Space
Erwin Schrödinger International Institute for Mathematics and Physics (ESI) via YouTube
Live Online Classes in Design, Coding & AI — Small Classes, Free Retakes
The Most Addictive Python and SQL Courses
Overview
AI, Data Science & Cloud Certificates from Google, IBM & Meta — 40% Off
One plan covers every Professional Certificate on Coursera. 40% off Coursera Plus Annual.
Unlock All Certificates
Explore a 42-minute conference talk from the Workshop on "Non-regular Spacetime Geometry" held at the Erwin Schrödinger International Institute for Mathematics and Physics (ESI). Delve into the world of Lorentzian pre-length spaces with an anti-Lipschitz time function, focusing on the null distance for which the space is complete. Discover how ε-midpoints or midpoints between timelike related points, when appropriately bounded away, can be used to construct a (nearly) distance realizer. Learn about this joint work by Tobias Beran and Felix Rott, which contributes to the understanding of non-regular spacetime geometry and its mathematical foundations.
Syllabus
Tobias Beran - Constructing distance realizers via midpoints in Lorenzian mid-length space
Taught by
Erwin Schrödinger International Institute for Mathematics and Physics (ESI)