activity
20062023
most citedQuasidiagonality of nuclear C*-algebras

156 citations · 659 across the 31 of their papers we have counts for

collaborators

36 papers

math.OA2023★ 1 cited

Abstract classification theorems for amenable C*-algebras

Stuart White

In the 1970s Alain Connes identified the appropriate notion of amenabilty for von Neumann algebras, and used it to obtain a deep internal finite dimensional approximation structure…

math.OA2023★ 4 cited

Classifying -homomorphisms I: Unital simple nuclear -algebras

José R. Carrión, James Gabe, Christopher Schafhauser +2

We classify the unital embeddings of a unital separable nuclear -algebra satisfying the universal coefficient theorem into a unital simple separable nuclear -algebra that…

math.OA2020

Classifying maps into uniform tracial sequence algebras

Jorge Castillejos, Samuel Evington, Aaron Tikuisis +1

We classify -homomorphisms from nuclear -algebras into uniform tracial sequence algebras of nuclear -stable -algebras via tracial data.

math.OA2020★ 7 cited

The Cuntz-Toeplitz algebras have nuclear dimension one

Philip Easo, Esperanza Garijo, Sarunas Kaubrys +12

We prove that unital extensions of Kirchberg algebras by separable stable AF algebras have nuclear dimension one. The title follows.

math.OA2019★ 7 cited

Uniform property Gamma

Jorge Castillejos, Samuel Evington, Aaron Tikuisis +1

We further examine the concept of uniform property Gamma for C*-algebras introduced in our joint work with Winter. In addition to obtaining characterisations in the spirit of Dixmi…

math.OA2019★ 4 cited

The nuclear dimension of -stable -algebras

Joan Bosa, James Gabe, Aidan Sims +1

We show that every nuclear -stable *-homomorphism with a separable exact domain has nuclear dimension at most 1. In particular separable, nuclear, $\mathcal O_\i…