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- W2098153003 abstract "We dene a notion of (one-sided) shift spaces over innite alphabets. Unlike many previous approaches to shift spaces over count- able alphabets, our shift spaces are compact Hausdor spaces. We ex- amine shift morphisms between these shift spaces, and identify three distinct classes that generalize the shifts of nite type. We show that when our shift spaces satisfy a property that we call row-nite, shift morphisms on them may be identied with sliding block codes. As ap- plications, we show that if two (possibly innite) directed graphs have edge shifts that are conjugate, then the groupoids of the graphs are isomorphic, and the C -algebras of the graphs are isomorphic." @default.
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- W2098153003 date "2014-01-01" @default.
- W2098153003 modified "2023-09-27" @default.
- W2098153003 title "One-sided shift spaces over innite alphabets" @default.
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