On the maximum entropy principle for uniformly ergodic Markov chains
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Publication:582683
DOI10.1016/0304-4149(89)90063-XzbMath0691.60023MaRDI QIDQ582683
Publication date: 1989
Published in: Stochastic Processes and their Applications (Search for Journal in Brave)
Central limit and other weak theorems (60F05) Discrete-time Markov processes on general state spaces (60J05) Markov chains (discrete-time Markov processes on discrete state spaces) (60J10) Large deviations (60F10)
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Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Markov process large deviations in \(\tau\)-topology
- Sanov property, generalized I-projection and a conditional limit theorem
- On the convergence of diffusion processes conditioned to remain in a bounded region for large time to limiting positive recurrent diffusion processes
- I-divergence geometry of probability distributions and minimization problems
- Conditional limit theorems under Markov conditioning
- Asymptotic evaluation of certain markov process expectations for large time, I
- Asymptotic evaluation of certain Markov process expectations for large time—III
- On Quasi-Stationary distributions in absorbing discrete-time finite Markov chains
- On quasi-stationary distributions in discrete-time Markov chains with a denumerable infinity of states