AbstractKazhdan's property T has recently been imported to the C∗-world by Bekka. Our objective is to extend a well-known fact to this realm; we show that a nuclear C∗-algebra with property T is finite-dimensional (for all intents and purposes). Though the result is not surprising, the proof is a bit more complicated than the group case
We show that a simple separable unital nuclear nonelementary C∗-algebra whose tracial state space ha...
AbstractIn this paper we will give a thorough study of the notion of property (T) for C∗-algebras (a...
In this thesis we introduce nuclear dimension and compare it with a stronger form of the completely ...
Simple, separable, unital, monotracial and nuclear C*-algebras are shown to have finite nuclear dime...
We prove that Z-stable, simple, separable, nuclear, nonunital C∗-algebras have nuclear dimension at ...
AbstractInspired by the recent work of Bekka, we study two reasonable analogues of property (T) for ...
Research partially supported by EPSRC (EP/N002377), NSERC (PDF, held by AT), by an Alexander von Hum...
Abstract. We investigate the interplay of the following regularity properties for non-simple C∗-alge...
We prove that faithful traces on separable and nuclear C*- algebras in the UCT class are quasidiago...
We prove that faithful traces on separable and nuclear C*- algebras in the UCT class are quasidiago...
We introduce the concept of finitely coloured equivalence for unital *-homomorphisms between C*-alg...
We show that a simple separable unital nuclear nonelementary C∗-algebra whose tracial state space ha...
We introduce the concept of finitely coloured equivalence for unital *-homomorphisms between C*-alg...
AbstractThis paper deals with a “naive” way of generalizing Kazhdan's property (T) to C∗-algebras. O...
Supported by: SFB 878 Groups, Geometry and Actions and EPSRC grant EP/N00874X/1Peer reviewedPublishe...
We show that a simple separable unital nuclear nonelementary C∗-algebra whose tracial state space ha...
AbstractIn this paper we will give a thorough study of the notion of property (T) for C∗-algebras (a...
In this thesis we introduce nuclear dimension and compare it with a stronger form of the completely ...
Simple, separable, unital, monotracial and nuclear C*-algebras are shown to have finite nuclear dime...
We prove that Z-stable, simple, separable, nuclear, nonunital C∗-algebras have nuclear dimension at ...
AbstractInspired by the recent work of Bekka, we study two reasonable analogues of property (T) for ...
Research partially supported by EPSRC (EP/N002377), NSERC (PDF, held by AT), by an Alexander von Hum...
Abstract. We investigate the interplay of the following regularity properties for non-simple C∗-alge...
We prove that faithful traces on separable and nuclear C*- algebras in the UCT class are quasidiago...
We prove that faithful traces on separable and nuclear C*- algebras in the UCT class are quasidiago...
We introduce the concept of finitely coloured equivalence for unital *-homomorphisms between C*-alg...
We show that a simple separable unital nuclear nonelementary C∗-algebra whose tracial state space ha...
We introduce the concept of finitely coloured equivalence for unital *-homomorphisms between C*-alg...
AbstractThis paper deals with a “naive” way of generalizing Kazhdan's property (T) to C∗-algebras. O...
Supported by: SFB 878 Groups, Geometry and Actions and EPSRC grant EP/N00874X/1Peer reviewedPublishe...
We show that a simple separable unital nuclear nonelementary C∗-algebra whose tracial state space ha...
AbstractIn this paper we will give a thorough study of the notion of property (T) for C∗-algebras (a...
In this thesis we introduce nuclear dimension and compare it with a stronger form of the completely ...
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