Stable rank of inclusion of C*-algebras of depth 2

Mathematics – Operator Algebras

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Scientific paper

Let $1 \in A \subset B$ be an inclusion of unital C*-algebras of index-finite
type and depth 2. Suppose that $A$ is infinite dimensional simple with $tsr(A)
= 1$ and SP-property. Then $tsr(B) \leq 2$. As a corollary when $A$ is a simple
C*-algebra with $\tsr(A) = 1$ and SP-property and $\alpha$ an action of a
finite group $G$ on $\Aut(A)$, $\tsr(A \rtimes_\alpha G) \leq 2$.

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