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Classification questions in operator algebras and ergodic theory

The theme of this lecture is the dichotomy between amenability and non-amenability, both in operator algebras and ergodic theory. I will review the fundamental classification results for amenable von Neumann algebras due to Connes and Haagerup. Then I will focus on the nonamenable case, where Popa's deformation/rigidity theory has led to striking rigidity theorems for von Neumann algebras associated with groups and actions of groups on measure spaces. I will survey some recent results, including the computation of invariants of II_1 factors and the challenging problem of deciding when II_1 factors can be embedded one into the other.

More information:
https://www.uregina.ca/science/mathstat/lectures.html

Date ( Add to your Calendar)
Friday, February 11, 2022
10:30 a.m. - 11:30 a.m.

How to Connect
On Zoom. Registration in advance:

https://uregina-ca.zoom.us/meeting/register/tJYtdumorjIsE9B3-45OTMYPkQLRjnalZLHM

PIMS Distinguished Lecture, sponsored by the Pacific Institute for the Mathematical Sciences.

Contact
Martin Frankland
306-585-4425
Martin.Frankland@uregina.ca