Date
Mon, 18 May 2026
13:30
Location
C1
Speaker
Jakub Curda
Organisation
(Mathematical Institute University of Oxford)
Add to calendar

One of the problems posed by Kadison in 1967 asks whether every separably acting von Neumann algebra is generated by a single element. The problem remains open in its full generality but significant progress has been made since. One can of course ask the same question in the C*-algebraic setting where, however, counterexamples are abundant even among commutative C*-algebras. I will give an overview of the history of the problem and then discuss some recent results on single generation of C*-algebras associated to graphs and C*-algebras with Cartan subalgebras.

Last updated on 22 Apr 2026, 11:36am. Please contact us with feedback and comments about this page.