Add to ORKGAbstract. We study semiprojective, subhomogeneous C∗-algebras and give a detailed description of their structure. In particular, we find two characterizations of semiprojectivity for subhomogeneous C∗-algebras: one in terms of their primitive ideal spaces and one by means of special direct limit structures over one-dimensional NCCW complexes. These results are obtained by working out several new permanence results for semiprojectivity, including a complete description of its behavior with respect to extensions by homogeneous C∗-algebras. 1
We say that a C∗-algebra X has the approximate n-th root property (n> 2) if for every a ∈ X with ...
The notion of (unbounded) C∗-seminorms plays a relevant role in the representation theory of ∗-algeb...
© 2018, Allerton Press, Inc. We consider a covariant functor from the category of an arbitrary parti...
Abstract. We show that semiprojectivity of a C∗-algebra is preserved when passing to C∗-subalgebras ...
AbstractWe introduce several classes of C∗-algebras (using for this local approximations by “nice” C...
AbstractAn abelian C∗-algebra is known to be isomorphic to the algebra of all complex continuous fun...
AbstractIn this paper, we study the structure spaces of regular C∗-algebras. A complex C∗-algebraA i...
Abstract. We give an overview of the development over the last 15 years of the theory of simple C∗-a...
Abstract. We give an overview of the development over the last 15 years of the theory of simple C∗-a...
We define equivariant semiprojectivity for C* -algebras equipped with actions of compact groups. We ...
AbstractWe introduce several classes of C∗-algebras (using for this local approximations by “nice” C...
The equivariant version of semiprojectivity was recently introduced by the first named author. We st...
We define equivariant semiprojectivity for C* -algebras equipped with actions of compact groups. We ...
Abstract. We study permanence properties of the classes of stable and so-called D-stable C∗-algebras...
We define equivariant semiprojectivity for C* -algebras equipped with actions of compact groups. We ...
We say that a C∗-algebra X has the approximate n-th root property (n> 2) if for every a ∈ X with ...
The notion of (unbounded) C∗-seminorms plays a relevant role in the representation theory of ∗-algeb...
© 2018, Allerton Press, Inc. We consider a covariant functor from the category of an arbitrary parti...
Abstract. We show that semiprojectivity of a C∗-algebra is preserved when passing to C∗-subalgebras ...
AbstractWe introduce several classes of C∗-algebras (using for this local approximations by “nice” C...
AbstractAn abelian C∗-algebra is known to be isomorphic to the algebra of all complex continuous fun...
AbstractIn this paper, we study the structure spaces of regular C∗-algebras. A complex C∗-algebraA i...
Abstract. We give an overview of the development over the last 15 years of the theory of simple C∗-a...
Abstract. We give an overview of the development over the last 15 years of the theory of simple C∗-a...
We define equivariant semiprojectivity for C* -algebras equipped with actions of compact groups. We ...
AbstractWe introduce several classes of C∗-algebras (using for this local approximations by “nice” C...
The equivariant version of semiprojectivity was recently introduced by the first named author. We st...
We define equivariant semiprojectivity for C* -algebras equipped with actions of compact groups. We ...
Abstract. We study permanence properties of the classes of stable and so-called D-stable C∗-algebras...
We define equivariant semiprojectivity for C* -algebras equipped with actions of compact groups. We ...
We say that a C∗-algebra X has the approximate n-th root property (n> 2) if for every a ∈ X with ...
The notion of (unbounded) C∗-seminorms plays a relevant role in the representation theory of ∗-algeb...
© 2018, Allerton Press, Inc. We consider a covariant functor from the category of an arbitrary parti...