Explore a 28-minute lecture on arbitrary mixtures of boolean, monotone, and tensor independence presented by Josue Vazquez-Becerra from CIMAT. Delve into advanced concepts in operator algebras and free probability theory as part of the Workshop on Operator Algebras and Applications: Free Probability at the Fields Institute. Gain insights into the intricate relationships between different types of independence in non-commutative probability theory and their applications in operator algebras.
Arbitrary Mixtures of Boolean, Monotone, and Tensor Independence
Overview
Syllabus
Arbitrary mixtures of boolean, monotone, and tensor independence
Taught by
Fields Institute
Related Courses
-
Circuit Complexity Theory
-
Infinitesimal Operators and the Law of Polynomials in Monotone Independent Elements
-
Strong Convergence of Tensor Products of Independent G.U.E. Matrices
-
Around the Joint Behavior of Independent Random Tensor Matrices - Lecture 1
-
Tensor Category Equivariant Z-Stability
-
A Variational Approach to Free Probability
