Jianjie Zhao
Published 2022-04-08Version 1
In this paper, we study the shift on the space of uniformly bounded continuous functions band-limited in a given compact interval with the standard topology of tempered distributions. We give a constructive proof of the existence of minimal subsystems with any given mean dimension strictly less than twice its band-width. A version of real-valued function spaces is considered as well.
An embedding theorem for mean dimension
Mean dimension of product spaces: a fundamental formula
Mean dimension of $\mathbb{Z}^k$-actions
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