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Metric Mean Dimension via Preimage Structures

Journal of Statistical Physics
Let \((X, d)\) be a compact metric space and \(f : X\to X\) be a continuous map. \textit{M. Hurley} [Ergodic Theory Dyn. Syst. 15, No. 3, 557--568 (1995; Zbl 0833.54021)] introduced the topological preimage entropy of \(f\) as follows \[ h_m(f)=\lim_{\varepsilon \rightarrow 0} h_m(f,\varepsilon ) =\underset{n\rightarrow \infty }{\lim \sup }\frac{1}{n ...
Chunlin Liu, Fagner B. Rodrigues
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Metric dimensions of metric spaces over integers

Quaestiones Mathematicae, 2019
We consider metric spaces over the ring of integers. For any generating set S of ℤ, it is shown that the metric dimension of the metric space X = X(ℤ, S) is not greater than 2 max S.
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Edge metric dimension of fullerenes

2023
Bonyabadilrm;, Parvane   +3 more
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Metrics and Dimensions

2020
Grant Kemp, Gerry White
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Metric dimension and strong metric dimension in annihilator-ideal graphs

Applicable Algebra in Engineering, Communication and Computing
R. Shahriyari   +3 more
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NONLINEAR METRIC MEAN DIMENSION

Becker, Alex J   +2 more
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