Mini-workshop: Operator spaces and noncommutative geometry in interaction. Abstracts from the mini-workshop held February 7--13, 2016 (Q1698198)

Summary: In recent years, operator space theory has made remarkable appearances in noncommutative geometry, notably in the study of \(C^\ast\)-algebras of real reductive groups and the unbounded picture of Kasparov theory. In both these developments, a central rôle is played by operator modules and the Haagerup tensor product. This workshop brought together experts in the aforementioned fields to deepen this interaction.