Explore a rigorous mathematical lecture on the uniqueness of the measure of maximal entropy for geodesic flows on surfaces with caps, presented by K. Burns from Northwestern University. Delve into advanced analytic techniques in Dynamics and Geometry as the speaker examines this complex topic over the course of 58 minutes. Gain insights into the intricate relationships between entropy, geodesic flows, and surface geometry in this in-depth exploration of mathematical concepts.
Uniqueness of the Measure of Maximal Entropy for Geodesic Flows on Surfaces with Caps
NCCR SwissMAP via YouTube
Overview
Syllabus
Uniqueness of the measure of maximal entropy for geodesic flows on surfaces with caps, K. Burns
Taught by
NCCR SwissMAP
Related Courses
-
Dynamics of the Geodesic Flow on Surfaces Without Conjugate Points - Lecture 4
-
Dynamics of the Geodesic Flow on Surfaces Without Conjugate Points - Lecture 2
-
Marked Length Spectrum Rigidity for Surfaces with Anosov Geodesic Flows
-
Measure of Maximal Entropy for Finite Horizon Sinai Billiard Flows
-
Unique Equilibrium States for Geodesic Flows in Nonpositive Curvature - Keith Burns
-
Geodesic Flow on Surfaces Without Conjugate Points - Part 3
