Boundaries, Bundles and Trace Algebras

Abstract

We describe how noncommutative function algebras built from noncommutative functions in the sense of \cite{K-VV2014} may be studied as subalgebras of homogeneous $C^{\ast }$-algebras.

References in corpus (2)

• The noncommutative Choquet boundary III: Operator systems in matrix algebras
• Polynomial identity rings as rings of functions

Cited by in corpus (1)

• Local theory of free noncommutative functions: germs, meromorphic functions and Hermite interpolation