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Markov chains on a measurable state space information


A Markov chain on a measurable state space is a discrete-time-homogeneous Markov chain with a measurable space as state space.

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Markov chains on a measurable state space

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A Markov chain on a measurable state space is a discrete-time-homogeneous Markov chain with a measurable space as state space. The definition of Markov...

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Examples of Markov chains

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see Markov chains on a measurable state space. A game of snakes and ladders or any other game whose moves are determined entirely by dice is a Markov chain...

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Markov chain

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space can be generalized to chains with uncountable state space through Harris chains. The use of Markov chains in Markov chain Monte Carlo methods covers...

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Markov property

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the present state; that is, given the present, the future does not depend on the past. A process with this property is said to be Markov or Markovian...

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Markov chain central limit theorem

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in distribution. The Markov chain central limit theorem can be guaranteed for functionals of general state space Markov chains under certain conditions...

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Richard Tweedie

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was awarded a Doctor of Science degree from the ANU for his major contributions to the theory of Markov chains on a measurable state space. Tweedie joined...

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Stochastic process

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scientists. Markov processes and Markov chains are named after Andrey Markov who studied Markov chains in the early 20th century. Markov was interested...

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Ergodicity

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construction of the measurable structure of the action is more complicated. Let S {\displaystyle S} be a finite set. A Markov chain on S {\displaystyle S}...

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Harris chain

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processes, a Harris chain is a Markov chain where the chain returns to a particular part of the state space an unbounded number of times. Harris chains are regenerative...

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Probability space

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probability spaces, otherwise it becomes obscure. A random variable X is a measurable function X: Ω → S from the sample space Ω to another measurable space S called...

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Sample space

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necessary. Under this definition only measurable subsets of the sample space, constituting a σ-algebra over the sample space itself, are considered events. An...

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Random dynamical system

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system; some elementary contradistinctions between Markov chain and random dynamical system descriptions of a stochastic dynamics are discussed. Let f : R d...

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Probability mass function

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A , A , P ) {\displaystyle (A,{\mathcal {A}},P)} is a probability space and that ( B , B ) {\displaystyle (B,{\mathcal {B}})} is a measurable space whose...

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Kolmogorov extension theorem

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process, a Markov chain taking values in a given state space with a given transition matrix, infinite products of (inner-regular) probability spaces. According...

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Catalog of articles in probability theory

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Markov additive process Markov blanket / Bay Markov chain mixing time / (L:D) Markov decision process Markov information source Markov kernel Markov logic...

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Ergodic theory

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geodesic flow on Riemannian manifolds, starting with the results of Eberhard Hopf for Riemann surfaces of negative curvature. Markov chains form a common context...

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Rubber elasticity

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as chains). Every chain follows a random, three dimensional path through the polymer liquid and is in contact with thousands of other nearby chains. When...

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List of statistics articles

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recapture Markov additive process Markov blanket Markov chain Markov chain geostatistics Markov chain mixing time Markov chain Monte Carlo Markov decision...

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Stochastic differential equation

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process, X, is not a Markov process, and it is called an Itô process and not a diffusion process. When the coefficients depends only on present and past...

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Daniel Rudolph

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Roychowdhury, Mrinal Kanti; Rudolph, Daniel J. (2009). "Any two irreducible Markov chains are finitarily orbit equivalent". Israel Journal of Mathematics. 174...

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Probability distribution

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a measurable space ( X , A ) {\displaystyle ({\mathcal {X}},{\mathcal {A}})} . Given that probabilities of events of the form { ω ∈ Ω ∣ X ( ω ) ∈ A }...

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Kalman filter

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unscented Kalman filter which work on nonlinear systems. The basis is a hidden Markov model such that the state space of the latent variables is continuous...

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Thermodynamic equilibrium

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changes of state are occurring at a measurable rate." There are two reservations stated here; the system is isolated; any changes of state are immeasurably...

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