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- W1569750291 abstract "Let $X_{0}$, $X$ be mixing one-sided subshifts of finite type such that $X_{0}subseteq X$. We show a necessary and sufficient condition for the existence of mixing Markov shifts $Y_{0}$, $Y$, $Y_{0}subseteq Y$, and a conjugacy $pi : Yto X$ with $pi (Y_{0})=X_{0}$, such that the sets of letters appearing in both systems are the same, more precisely, $L_{1}(Y_{0})=L_{1}(Y)$." @default.
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- W1569750291 date "1998-01-01" @default.
- W1569750291 modified "2023-09-25" @default.
- W1569750291 title "Coding nested mixing one-sided subshifts of finite type as Markov shifts having exactly the same alphabet" @default.
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- W1569750291 doi "https://doi.org/10.1090/s0002-9939-98-04174-4" @default.
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