Ergodic Theory of the Geodesic Flow of Hyperbolic Surfaces - Lecture 2
Centre International de Rencontres Mathématiques via YouTube
Power BI Fundamentals - Create visualizations and dashboards from scratch
Get 35% Off CFI Certifications - Code CFI35
Overview
Coursera Spring Sale
40% Off Coursera Plus Annual!
Grab it
Explore the second lecture in a series on the ergodic theory of geodesic flow on hyperbolic surfaces, delivered by Barbara Schapira at the Centre International de Rencontres Mathématiques in Marseille, France. Delve into the chaotic behavior of geodesic flows from an ergodic perspective, with particular focus on the construction of invariant "Gibbs measures" and how their product structure reveals chaotic properties. Learn how this family of measures can yield elegant geometric results. This 1 hour and 34 minute recording from the thematic meeting "Geometric structures and discrete group actions" (April 15, 2025) is available with helpful features including chapter markers, keywords, abstracts, bibliographies, and Mathematics Subject Classification through CIRM's Audiovisual Mathematics Library.
Syllabus
Barbara Schapira: Ergodic theory of the geodesic flow of hyperbolic surfaces - Lecture 2
Taught by
Centre International de Rencontres Mathématiques