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Entropy dimension for deterministic walks in random sceneries
by
PARK, KYEWON KOH
, DOU, DOU
in
Complexity
/ Dynamical systems
/ Entropy
/ Original Article
2022
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Entropy dimension for deterministic walks in random sceneries
by
PARK, KYEWON KOH
, DOU, DOU
in
Complexity
/ Dynamical systems
/ Entropy
/ Original Article
2022
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Entropy dimension for deterministic walks in random sceneries
Journal Article
Entropy dimension for deterministic walks in random sceneries
2022
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Overview
Entropy dimension is an entropy-type quantity which takes values in
$[0,1]$
and classifies different levels of intermediate growth rate of complexity for dynamical systems. In this paper, we consider the complexity of skew products of irrational rotations with Bernoulli systems, which can be viewed as deterministic walks in random sceneries, and show that this class of models can have any given entropy dimension by choosing suitable rotations for the base system.
Publisher
Cambridge University Press
Subject
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