How Topological Recursion Organizes Quantum Fields on Noncommutative Geometries - Part 3
Offered By: Fields Institute via YouTube
Course Description
Overview
Explore the third part of a lecture series on how topological recursion organizes quantum fields on noncommutative geometries, presented by Raimar Wulkenhaar from the University of Münster. Delve into advanced concepts in noncommutative geometry, free probability theory, and random matrix theory during this hour-long talk, which is part of the Workshop on Noncommutative Geometry, Free Probability Theory and Random Matrix Theory hosted by the Fields Institute. Gain insights into the intricate relationships between these mathematical fields and their applications in quantum physics.
Syllabus
How topological recursion organises quantum fields on noncommutative geometries part 3
Taught by
Fields Institute
Related Courses
Yoann Dabrowski- Free Entropy and a Laplace Principle for Hermitian Brownian MotionHausdorff Center for Mathematics via YouTube On the X Y Symmetry in Topological Recursion via Loop Insertion Operator
Fields Institute via YouTube Third Order Cumulants of Complex Wigner Matrices
Fields Institute via YouTube Tensor Harish-Chandra–Itzykson–Zuber Integral & Entanglement Detection in Multipartite Quant Systems
Fields Institute via YouTube How Topological Recursion Organizes Quantum Fields on Noncommutative Geometries - Part 2
Fields Institute via YouTube