Some asymptotic distribution theory for Markov chains with a denumerable number of states
C Derman - Biometrika, 1956 - academic.oup.com
The joint asymptotic distribution is derived for certain functions of the sample realizations of
a Markov chain with denumerably many states, from which the joint asymptotic distribution …
a Markov chain with denumerably many states, from which the joint asymptotic distribution …
Some theorems and sufficiency conditions for the maximum-likelihood estimator of an unknown parameter in a simple Markov chain
J Gani - Biometrika, 1955 - academic.oup.com
The paper begins with proofs of the usual theorems for the optimum properties of the
maximum-likelihood estimator of an unknown parameter θ which defines the transition …
maximum-likelihood estimator of an unknown parameter θ which defines the transition …
Some properties of regular Markov chains
BR Bhat - The Annals of Mathematical Statistics, 1961 - JSTOR
In a regular Markov chain with one absorbing state, for sequences starting from a given state
and continuing until the absorbing state is reached, the distribution and moment formulae of …
and continuing until the absorbing state is reached, the distribution and moment formulae of …
Sufficiency conditions in regular Markov chains and certain random walks
J Gani - Biometrika, 1956 - academic.oup.com
For positively regular Markov chains with a finite number of states, transition probabilities of
the form pij (θ)= α ij exp {K ij Δ 1 (θ)+ λ 2 (θ)} are known to admit a sufficient estimator of θ in …
the form pij (θ)= α ij exp {K ij Δ 1 (θ)+ λ 2 (θ)} are known to admit a sufficient estimator of θ in …
Choice of initial states in estimating transition probabilities of a finite ergodic Markov chain
BR Handa - Biometrika, 1972 - academic.oup.com
The properties of the maximum likelihood estimators for the transition probabilities in a two-
state ergodic Markov chain depend upon the choice of the initial states. For example, the …
state ergodic Markov chain depend upon the choice of the initial states. For example, the …
Estimation of transition probabilities in a two-state markov chain: Estimation of transition probabilities
DS Bai, S Kim - Communications in Statistics-Theory and Methods, 1979 - Taylor & Francis
Small sample estimators for the transition probabilities of an irreducible Markov chain with
two ergodic states which have smallest possible biases are proposed, It is also shown that …
two ergodic states which have smallest possible biases are proposed, It is also shown that …
On completeness of random transition count for Markov chains
A Palma - Journal of Applied Analysis, 2006 - degruyter.com
ON COMPLETENESS OF RANDOM TRANSITION COUNT FOR MARKOV CHAINS Page 1
Journal of Applied Analysis Vol. 12, No. 2 (2006), pp. 249–258 ON COMPLETENESS OF …
Journal of Applied Analysis Vol. 12, No. 2 (2006), pp. 249–258 ON COMPLETENESS OF …
A Markov chain of order s with r partial connections and statistical inference on its parameters
YS Kharin, AI Petlitskii - 2007 - degruyter.com
We consider a homogeneous Markov chain of order s with r partial connections for which the
transition probabilities from any state to the next depend not on all s preceding states but on …
transition probabilities from any state to the next depend not on all s preceding states but on …
Statistical inference for finite Markov chains based on divergences
We consider statistical data forming sequences of states of stationary finite irreducible
Markov chains, and draw statistical inference about the transition matrix. The inference …
Markov chains, and draw statistical inference about the transition matrix. The inference …
An empirical transition matrix for non-homogeneous Markov chains based on censored observations
OO Aalen, S Johansen - Scandinavian Journal of Statistics, 1978 - JSTOR
An Empirical Transition Matrix for Non-Homogeneous Markov Chains Based on Censored
Observations Page 1 Scand J Statist 5: 141-150, 1978 An Empirical Transition Matrix for …
Observations Page 1 Scand J Statist 5: 141-150, 1978 An Empirical Transition Matrix for …
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