Pages that link to "Item:Q2430083"
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The following pages link to Subshifts of finite type which have completely positive entropy (Q2430083):
Displaying 17 items.
- Random \(\mathbb{Z}^d\)-shifts of finite type (Q316999) (← links)
- Subsystem entropy for \(\mathbb {Z}^{d}\) sofic shifts (Q855785) (← links)
- Toeplitz subshifts with trivial centralizers and positive entropy (Q1731022) (← links)
- Phase transitions in one-dimensional subshifts (Q1948784) (← links)
- Characterizing entropy dimensions of minimal mutidimensional subshifts of finite type (Q2070889) (← links)
- A characterization of topologically completely positive entropy for shifts of finite type (Q2934245) (← links)
- Rank-one ℤ<sup><i>d</i></sup> actions and directional entropy (Q3074758) (← links)
- Non-uniqueness of measures of maximal entropy for subshifts of finite type (Q4300034) (← links)
- The symbolic dynamics of multidimensional tiling systems (Q4438708) (← links)
- Mixing properties of nearly maximal entropy measures for $ℤ^{d}$ shifts of finite type (Q4511579) (← links)
- On the Existence of Markov Partitions for Z <sup> <i>d</i> </sup> Actions (Q4819157) (← links)
- A subshift of finite type that is equivalent to the Ising model (Q4837581) (← links)
- Examples in the entropy theory of countable group actions (Q4970727) (← links)
- A strictly ergodic, positive entropy subshift uniformly uncorrelated to the Möbius function (Q5220135) (← links)
- A class of $\mathbb {Z}^d$ shifts of finite type which factors onto lower entropy full shifts (Q5322855) (← links)
- Multidimensional shifts of finite type and sofic shifts (Q5365565) (← links)
- On the Besicovitch-stability of noisy random tilings (Q6164939) (← links)