Operator-valued Non-Commutative Probability and Analytic Functions, Part 2

David Jekel
University of California, Los Angeles (UCLA)
Mathematics

We survey results about operator-valued free, boolean, and monotone independence and the analytic transforms associated to each one. We emphasize the parallels between the different types of independence and in particular Bercovici-Pata-type bijections between infinitely divisible laws.


Back to Quantitative Linear Algebra