arXiv · 1306.6681
Smallness and Comparison Properties for Minimal Dynamical Systems
Abstract
We introduce the dynamic comparison property for minimal dynamical systems which has applications to the study of crossed product C*-algebras. We demonstrate that this property holds for a large class of systems which includes all examples where the underlying space is finite-dimensional, as well as for an explicit infinite-dimensional example, showing that the it is strictly weaker than finite-dimensionality in general.
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Julian Buck. 2013-06-27. Smallness and Comparison Properties for Minimal Dynamical Systems. https://arxiv.org/abs/1306.6681
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