AbstractMaier, R.S., Phase-type distributions and the structure of finite Markov chains, Journal of Computational and Applied Mathematics 46 (1993) 449–453.We show that all discrete phase-type distributions arise as first passage times (i.e., absorption times) in finite-state Markov chains with a certain recursive internal structure. This arises from the special properties of an automata-theoretic algorithm which can be used to solve the inverse problem for phase-type distributions: the construction of a Markov chain with specified absorption time distribution
This paper is concerned with the circumstances under which a discrete-time absorbing Markov chain ha...
AbstractWe consider a periodic absorbing Markov chain for which each time absorption occurs there is...
This article describes an accurate procedure for computing the mean first passage times of a finite ...
AbstractMaier, R.S., Phase-type distributions and the structure of finite Markov chains, Journal of ...
AbstractA probability density {pk} on the positive integers is of phase type, if it is the probabili...
A phase-type distribution is the distribution of a killing time in a finite-state Markov chain. This...
Recently, an efficient and stable method to compute moments of first passage times from a subset of ...
Computational procedures for the stationary probability distribution, the group inverse of the Marko...
The distribution of the “mixing time” or the “time to stationarity” in a discrete time irreducible M...
Based upon the Grassman, Taksar and Heyman algorithm [1] and the equivalent Sheskin State Reduction ...
AbstractIn an earlier paper [J.J. Hunter, Mixing times with applications to perturbed Markov chains,...
In many stochastic models a Markov chain is present either directly or indirectly through some form ...
AbstractFor finite irreducible discrete time Markov chains, whose transition probabilities are subje...
A random variable that is defined as the absorption time of an evanescent finite-state continuous-ti...
AbstractA phase-type distribution is the distribution of the time until absorption in a finite state...
This paper is concerned with the circumstances under which a discrete-time absorbing Markov chain ha...
AbstractWe consider a periodic absorbing Markov chain for which each time absorption occurs there is...
This article describes an accurate procedure for computing the mean first passage times of a finite ...
AbstractMaier, R.S., Phase-type distributions and the structure of finite Markov chains, Journal of ...
AbstractA probability density {pk} on the positive integers is of phase type, if it is the probabili...
A phase-type distribution is the distribution of a killing time in a finite-state Markov chain. This...
Recently, an efficient and stable method to compute moments of first passage times from a subset of ...
Computational procedures for the stationary probability distribution, the group inverse of the Marko...
The distribution of the “mixing time” or the “time to stationarity” in a discrete time irreducible M...
Based upon the Grassman, Taksar and Heyman algorithm [1] and the equivalent Sheskin State Reduction ...
AbstractIn an earlier paper [J.J. Hunter, Mixing times with applications to perturbed Markov chains,...
In many stochastic models a Markov chain is present either directly or indirectly through some form ...
AbstractFor finite irreducible discrete time Markov chains, whose transition probabilities are subje...
A random variable that is defined as the absorption time of an evanescent finite-state continuous-ti...
AbstractA phase-type distribution is the distribution of the time until absorption in a finite state...
This paper is concerned with the circumstances under which a discrete-time absorbing Markov chain ha...
AbstractWe consider a periodic absorbing Markov chain for which each time absorption occurs there is...
This article describes an accurate procedure for computing the mean first passage times of a finite ...