activity
20042017
most citedThe weak ideal property and topological dimension zero

8 citations · 19 across the 8 of their papers we have counts for

collaborators

8 papers

math.OA2017

Relating properties of crossed products to those of fixed point algebras

Cornel Pasnicu, N. Christopher Phillips

For a number of properties of C*-algebras, including real rank zero, stable rank one, pure infiniteness, residual hereditary infiniteness, the combination of pure infiniteness and…

math.OA2016★ 4 cited

A Reduction theorem for algebras with ideal property

Guihua Gong, Chunlan Jiang, Liangqing Li +1

Let be an algebra, that is, is the inductive limit -algebra of $$A_{1}\xrightarrow{ϕ_{1,2}}A_{2}\xrightarrow{ϕ_{2,3}}A_{3}\longrightarrow\cdots\longrightarrow A…

math.OA2016★ 8 cited

The weak ideal property and topological dimension zero

Cornel Pasnicu, N. Christopher Phillips

Following up on previous work, we prove a number of results for C*-algebras with the weak ideal property or topological dimension zero, and some results for C*-algebras with relate…

math.OA2013★ 1 cited

Crossed products by spectrally free actions

Cornel Pasnicu, N. Christopher Phillips

We define spectral freeness for actions of discrete groups on C*-algebras. We relate spectral freeness to other freeness conditions; an example result is that for an action of a fi…

math.OA2012★ 2 cited

Permanence properties for crossed products and fixed point algebras of finite groups

Cornel Pasnicu, N. Christopher Phillips

For an action of a finite group on a C*-algebra, we present some conditions under which properties of the C*-algebra pass to the crossed product or the fixed point algebra. We most…

math.OA2010

The Cuntz semigroup, a Riesz type interpolation property, comparison and the ideal property

Cornel Pasnicu, Francesc Perera

We define a Riesz type interpolation property for the Cuntz semigroup of a -algebra and prove it is satisfied by the Cuntz semigroup of every -algebra with the ideal prop…

math.OA2006

Purely infinite C*-algebras of real rank zero

Cornel Pasnicu, Mikael Rordam

We show that a separable purely infinite C*-algebra is of real rank zero if and only if its primitive ideal space has a basis consisting of compact-open sets and the natural map K_…

math.OA2004★ 4 cited

Continuous Fields of Kirchberg C*-algebras

Marius Dadarlat, Cornel Pasnicu

In this paper we study the C*-algebras associated to continuous fields over locally compact metrisable zero dimensional spaces whose fibers are Kirchberg C*-algebras satisfying the…