16 citations · 30 across the 8 of their papers we have counts for
10 papers
On the (Local) Lifting Property
Dominic Enders, Tatiana Shulman
The (Local) Lifting Property ((L)LP) is introduced by Kirchberg and deals with lifting completely positive maps. We give a characterization of the (L)LP in terms of lifting -…
Corrigendum to "K-theoretic characterization of C*-algebras with approximately inner flip"
Dominic Enders, André Schemaitat, Aaron Tikuisis
An error in the original paper is identified and corrected. The C*-algebras with approximately inner flip, which satisfy the UCT, are identified (and turn out to be fewer than what…
Commutativity of central sequence algebras
Dominic Enders, Tatiana Shulman
The question of which separable C*-algebras have abelian central sequence algebras was raised and studied by Phillips ([Ph88]) and Ando-Kirchberg ([AK14]). In this paper we give a…
Almost commuting matrices, cohomology, and dimension
Dominic Enders, Tatiana Shulman
We investigate which relations for families of commuting matrices are stable under small perturbations, or in other words, which commutative -algebras are matricially s…
Semiprojectivity for Kirchberg algebras
Dominic Enders
We show that a Kirchberg algebra is semiprojective if and only if it is KK-semiprojective. In particular, this shows that a Kirchberg algebra in the UCT-class is semiprojective if…
A characterization of semiprojectivity for subhomogeneous C*-algebras
Dominic Enders
We study semiprojective, subhomogeneous C*-algebras and give a detailed description of their structure. In particular, we find two characterizations of semiprojectivity for subhomo…
On the nuclear dimension of certain UCT-Kirchberg algebras
Dominic Enders
We give a partial answer to the question for the precise value of the nuclear dimension of UCT-Kirchberg algebras raised by W. Winter and J. Zacharias. It is shown that every Kirch…
Subalgebras of finite codimension in semiprojective C*-algebras
Dominic Enders
We show that semiprojectivity of a C*-algebra is preserved when passing to C*-subalgebras of finite codimension. In particular, any pullback of two semiprojective C*-algebras over…
The Rokhlin property vs. Rokhlin dimension 1 on unital Kirchberg algebras
Selcuk Barlak, Dominic Enders, Hiroku Matui +2
We investigate symmetries on unital Kirchberg algebras with respect to the Rokhlin property and finite Rokhlin dimension. In stark contrast to the restrictiveness of the Rokhlin pr…
A characterization of weak (semi-)projectivity for commutative C*-algebras
Dominic Enders
We show that the spectrum X of a weakly semiprojective, commutative C*-algebra C(X) is at most one dimensional. This completes the work of Sørensen and Thiel on the characterizatio…