The kernel of the determinant map on pure C*-algebras

Abstract

In a simple C*-algebra with suitable regularity properties, any unitary or invertible element with de la Harpe--Skandalis determinant zero is a finite product of commutators.

Cited by in corpus (3)

• The Dixmier property and tracial states for C*-algebras
• The classification of Rokhlin flows on C*-algebras
• Unitary orbits of self-adjoint operators in simple Z-stable C*-algebras