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- W4381191926 abstract "Abstract Consider a minimal-free topological dynamical system $(X, mathbb Z^d)$ . It is shown that the radius of comparison of the crossed product C*-algebra $mathrm {C}(X) rtimes mathbb Z^d$ is at most half the mean topological dimension of $(X, mathbb Z^d)$ . As a consequence, the C*-algebra $mathrm {C}(X) rtimes mathbb Z^d$ is classified by the Elliott invariant if the mean dimension of $(X, mathbb Z^d)$ is zero." @default.
- W4381191926 created "2023-06-20" @default.
- W4381191926 creator A5047074100 @default.
- W4381191926 date "2023-06-19" @default.
- W4381191926 modified "2023-10-16" @default.
- W4381191926 title "Radius of comparison and mean topological dimension: -actions" @default.
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- W4381191926 doi "https://doi.org/10.4153/s0008414x2300038x" @default.
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