Mathematics – Dynamical Systems
Scientific paper
2010-11-15
Mathematics
Dynamical Systems
15 pages
Scientific paper
We consider shift spaces in which elements of the alphabet may overlap nontransitively. We define a notion of entropy for such spaces, give several techniques for computing lower bounds for it, and show that it is equal to a limit of entropies of (standard) full shifts. When a shift space with overlaps arises as a model for a discrete dynamical system with a finite set of overlapping neighborhoods, the entropy gives a lower bound for the topological entropy of the dynamical system.
Drucker Fabio
Richeson David
Wiseman Jennifer Janean
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