Julian Buck, Aaron Tikuisis
Published 2015-07-27Version 1
Building on an argument by Toms and Winter, we show that if $A$ is a simple, separable, unital, $\mathcal{Z}$-stable C*-algebra, then the crossed product of $C(X,A)$ by an automorphism is also Z-stable, provided that the automorphism induces a minimal homeomorphism on $X$. As a consequence, we observe that if $A$ is nuclear and purely infinite then the crossed product is a Kirchberg algebra.
Classification of the crossed product $C(M)\times_θ\Z_p$ for certain pairs $(M,θ)$
$C^*-$crossed product of groupoid actions on categories
On spectral approximation, Følner sequences and crossed products
![QR code for arXiv:1507.07524 [math.OA]](http://oss.arxitics.com/images/favicon.svg)