Can I read $K$-theory of Bernoulli shifts of finite groups on UHF-Algebras on EtoBox?

$K$-theory of Bernoulli shifts of finite groups on UHF-Algebras by Kranz, Julian; Nishikawa, Shintaro is a scholarly article available to read on EtoBox.

What is $K$-theory of Bernoulli shifts of finite groups on UHF-Algebras about?

We show that the Bernoulli shift and the trivial action of a finite group $G$ on a UHF-algebra of infinite type are $KK^G$-equivalent and that the Bernoulli shift absorbs the trivial action up to conjugacy. As an application, we compute the $K$-theory of crossed products by approximately inner flips on classifiable $C^*$-algebras.

Author

Kranz, Julian; Nishikawa, Shintaro

Published

2022

Language

EN