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Search: All articles in the CMB digital archive with keyword $C^*$-dynamical system

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1. CMB 2011 (vol 55 pp. 73)

Dean, Andrew J.
 Classification of Inductive Limits of Outer Actions of ${\mathbb R}$ on Approximate Circle Algebras In this paper we present a classification, up to equivariant isomorphism, of $C^*$-dynamical systems $(A,{\mathbb R},\alpha )$ arising as inductive limits of directed systems $\{ (A_n,{\mathbb R},\alpha_n),\varphi_{nm}\}$, where each $A_n$ is a finite direct sum of matrix algebras over the continuous functions on the unit circle, and the $\alpha_n$s are outer actions generated by rotation of the spectrum. Keywords:classification, $C^*$-dynamical systemCategories:46L57, 46L35

2. CMB 2006 (vol 49 pp. 213)

Dean, Andrew J.
 On Inductive Limit Type Actions of the Euclidean Motion Group on Stable UHF Algebras An invariant is presented which classifies, up to equivariant isomorphism, $C^*$-dynamical systems arising as limits from inductive systems of elementary $C^*$-algebras on which the Euclidean motion group acts by way of unitary representations that decompose into finite direct sums of irreducibles. Keywords:classification, $C^*$-dynamical systemCategories:46L57, 46L35
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