Mean dimension for generalized IFS is introduced, shown to be bounded above by metric mean dimensions, zero under small boundary property, and linked to positive entropy via a new gluing orbit property.
Realizations of Gromov–Hausdorff distance
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Mean dimension of general iterated function systems
Mean dimension for generalized IFS is introduced, shown to be bounded above by metric mean dimensions, zero under small boundary property, and linked to positive entropy via a new gluing orbit property.