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- W2040269248 abstract "Abstract We show that if $(X, T)$ is an extension of an aperiodic subshift (a subsystem of $(mathop{{ 1, 2, ldots , l} }nolimits ^{ mathbb{Z} } , mathrm{shift} )$ for some $lin mathbb{N} $ ) and has mean dimension $mathrm{mdim} (X, T)lt (D/ 2), Din mathbb{N} $ , then it can be equivariantly embedded in $(mathop{(mathop{[0, 1] }nolimits ^{D} )}nolimits ^{ mathbb{Z} } , mathrm{shift} )$ . The result is sharp. If $(X, T)$ is an extension of an aperiodic zero-dimensional system then it can be equivariantly embedded in $(mathop{(mathop{[0, 1] }nolimits ^{D+ 1} )}nolimits ^{ mathbb{Z} } , mathrm{shift} )$ ." @default.
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- W2040269248 date "2013-06-25" @default.
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- W2040269248 title "Mean dimension and a sharp embedding theorem: extensions of aperiodic subshifts" @default.
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- W2040269248 doi "https://doi.org/10.1017/etds.2013.30" @default.
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