activity
20012008
most citedLocalizing the Elliott conjecture at strongly self-absorbing C*-algebras

35 citations · 68 across the 14 of their papers we have counts for

collaborators
Showing 2007Show all

6 papers · 1 filter

math.OA2007

The Jiang-Su algebra does not always embed

Marius Dadarlat, Ilan Hirshberg, Andrew S. Toms +1

We exhibit a unital simple nuclear non-type-I C*-algebra into which the Jiang-Su algebra does not embed unitally. This answers a question of M. Rørdam.

math.OA200735 cited

Localizing the Elliott conjecture at strongly self-absorbing C*-algebras

Wilhelm Winter

We formally introduce the concept of localizing the Elliott conjecture at a given strongly self-absorbing C*-algebra ; we also explain how the known classification theorems for…

math.OA20073 cited

Permutations of Strongly Self-Absorbing C*-algebras

Ilan Hirshberg, Wilhelm Winter

Let G be a finite group acting on {1,...,n}. For any C*-algebra A, this defines an action of αof G on A^{\otimes n}. We show that if A tensorially absorbs a UHF algebra of infinite…

math.OA20077 cited

Trivialization of C(X)-algebras with strongly self-absorbing fibres

Marius Dadarlat, Wilhelm Winter

Suppose is a separable unital -algebra each fibre of which is isomorphic to the same strongly self-absorbing and -injective -algebra . We show that a…

math.OA20073 cited

On the KK-theory of strongly self-absorbing C*-algebras

Marius Dadarlat, Wilhelm Winter

Let $\Dh$ and be unital and separable -algebras; let $\Dh$ be strongly self-absorbing. It is known that any two unital -homomorphisms from $\Dh$ to $A \otimes \Dh$ a…

math.OA2007

Commutative C*-subalgebras of simple stably finite C*-algebras with real rank zero

P. W. Ng, Wilhelm Winter

Let X be a path connected, compact metric space and let A be a unital separable simple nuclear Z-stable real rank zero C*-algebra. We classify all the unital *-embeddings (up to ap…