Pages that link to "Item:Q3669686"
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The following pages link to A mixing Markov chain with exponentially decaying return times is finitarily Bernoulli (Q3669686):
Displaying 14 items.
- Finitary codings for spatial mixing Markov random fields (Q784183) (← links)
- Any two irreducible Markov chains of equal entropy are finitarily Kakutani equivalent (Q940758) (← links)
- Finitary isomorphism of some renewal processes to Bernoulli schemes (Q967567) (← links)
- Systèmes codés. (Coded systems) (Q1081313) (← links)
- Finitary coding for the one-dimensional \(T,T^{-1}\) process with drift. (Q1433888) (← links)
- Finitary isomorphisms of renewal point processes and continuous-time regenerative processes (Q2164439) (← links)
- Finitary isomorphisms of some infinite entropy Bernoulli flows (Q2317700) (← links)
- Properties of the maximal entropy measure and geometry of Hénon attractors (Q2319577) (← links)
- Some remarks on output measures (Q2566254) (← links)
- Informal research statement (Q2908135) (← links)
- Attractive regular stochastic chains: perfect simulation and phase transition (Q2928250) (← links)
- PERFECTION IN R-PROCESSES (Q3646204) (← links)
- Markov chains with exponential return times are finitary (Q4958304) (← links)
- Random interlacement is a factor of i.i.d. (Q6165199) (← links)