We show that every nuclear O∞-stable ∗ -homomorphism with a separable exact domain has nuclear dimension at most 1. In particular separable, nuclear, O∞-stable C ∗ -algebras have nuclear dimension 1. We also characterise when O∞-stable C ∗ -algebras have finite decomposition rank in terms of quasidiagonality and primitive-ideal structure, and determine when full O2-stable ∗ -homomorphisms have nuclear dimension 0
We introduce the concept of finitely coloured equivalence for unital *-homomorphisms between C*-alge...
Supported by: SFB 878 Groups, Geometry and Actions and EPSRC grant EP/N00874X/1Peer reviewedPublishe...
In this thesis, we study three main problems: characterising approximation properties in terms of co...
We show that every nuclear O∞-stable ⁎-homomorphism with a separable exact domain has nuclear dimens...
We prove that Z-stable, simple, separable, nuclear, non-unital C∗-algebras have nuclear dimension at...
We prove that Z-stable, simple, separable, nuclear, non-unital C∗-algebras have nuclear dimension at...
We compute the nuclear dimension of separable, simple, unital, nuclear, Z-stable C*-algebras. This m...
We compute the nuclear dimension of separable, simple, unital, nuclear, Z-stable C*-algebras. This m...
AbstractWe introduce the nuclear dimension of a C∗-algebra; this is a noncommutative version of topo...
Abstract. We investigate the interplay of the following regularity properties for non-simple C∗-alge...
We prove that Z-stable, simple, separable, nuclear, nonunital C∗-algebras have nuclear dimension at ...
AbstractWe continue the study of OL∞ structure of nuclear C∗-algebras initiated by Junge, Ozawa and ...
We introduce the concept of finitely coloured equivalence for unital ∗-homomorphisms between C∗-alge...
We introduce the concept of finitely coloured equivalence for unital *-homomorphisms between C*-alge...
The authors introduce the concept of finitely coloured equivalence for unital ^*-homomorphisms betwe...
We introduce the concept of finitely coloured equivalence for unital *-homomorphisms between C*-alge...
Supported by: SFB 878 Groups, Geometry and Actions and EPSRC grant EP/N00874X/1Peer reviewedPublishe...
In this thesis, we study three main problems: characterising approximation properties in terms of co...
We show that every nuclear O∞-stable ⁎-homomorphism with a separable exact domain has nuclear dimens...
We prove that Z-stable, simple, separable, nuclear, non-unital C∗-algebras have nuclear dimension at...
We prove that Z-stable, simple, separable, nuclear, non-unital C∗-algebras have nuclear dimension at...
We compute the nuclear dimension of separable, simple, unital, nuclear, Z-stable C*-algebras. This m...
We compute the nuclear dimension of separable, simple, unital, nuclear, Z-stable C*-algebras. This m...
AbstractWe introduce the nuclear dimension of a C∗-algebra; this is a noncommutative version of topo...
Abstract. We investigate the interplay of the following regularity properties for non-simple C∗-alge...
We prove that Z-stable, simple, separable, nuclear, nonunital C∗-algebras have nuclear dimension at ...
AbstractWe continue the study of OL∞ structure of nuclear C∗-algebras initiated by Junge, Ozawa and ...
We introduce the concept of finitely coloured equivalence for unital ∗-homomorphisms between C∗-alge...
We introduce the concept of finitely coloured equivalence for unital *-homomorphisms between C*-alge...
The authors introduce the concept of finitely coloured equivalence for unital ^*-homomorphisms betwe...
We introduce the concept of finitely coloured equivalence for unital *-homomorphisms between C*-alge...
Supported by: SFB 878 Groups, Geometry and Actions and EPSRC grant EP/N00874X/1Peer reviewedPublishe...
In this thesis, we study three main problems: characterising approximation properties in terms of co...