The main objective of this work is to present a process to compute the Markov renewal matrix R(t) for Markov renewal processes with countable infinite spaces, which semi-Markov matrixes Q(t) are immigration and death type and assume a tridiagonal form. These processes occur often in practical applications. And the difficulty in obtaining friendly results for R(t)is a great obstacle to its application in practical cases modelling. It is considered the application to the M|M|∞ queue particular case
AbstractWe extend the concept of the “fundamental matrix” to semi-Markov processes and derive variou...
We present three classical methods in the study of dynamic and stationary characteristic of processe...
Analytical methods for tractable (Markov) queueing models commonly assume Poisson arrivals and expon...
This work main objective is to present a process to compute the Markov renewal matrix R(t) for Marko...
Markov renewal processes with semi-Markov kernel matrices that have matrix-exponential representatio...
Markov renewal processes with matrix-exponential semi-Markov kernels provide a generic tool for mode...
A new construction of regeneration times is exploited to prove ergodic and renewal theorems for semi...
We investigate some modern matrix methods for the solution of finite state stochastic models with an...
AbstractLet I be a denumerable set and let Q = (Qij)i,j∈l be an irreducible semi-Markov kernel. The ...
In conjunction with the 15th International Conference of Numerical Analysis and Applied Mathematics ...
AbstractThis paper is concerned with single server queueing systems with renewal service process and...
Vita.Markov renewal theory, a branch of probability theory, is based on the properties of regenerati...
This article describes an accurate procedure for computing the mean first passage times of a finite ...
discrete-time Markov chains and renewal processes exhibit convergence to stationarity. In the case o...
AbstractA number of important theorems arising in connection with Gaussian elimination are derived, ...
AbstractWe extend the concept of the “fundamental matrix” to semi-Markov processes and derive variou...
We present three classical methods in the study of dynamic and stationary characteristic of processe...
Analytical methods for tractable (Markov) queueing models commonly assume Poisson arrivals and expon...
This work main objective is to present a process to compute the Markov renewal matrix R(t) for Marko...
Markov renewal processes with semi-Markov kernel matrices that have matrix-exponential representatio...
Markov renewal processes with matrix-exponential semi-Markov kernels provide a generic tool for mode...
A new construction of regeneration times is exploited to prove ergodic and renewal theorems for semi...
We investigate some modern matrix methods for the solution of finite state stochastic models with an...
AbstractLet I be a denumerable set and let Q = (Qij)i,j∈l be an irreducible semi-Markov kernel. The ...
In conjunction with the 15th International Conference of Numerical Analysis and Applied Mathematics ...
AbstractThis paper is concerned with single server queueing systems with renewal service process and...
Vita.Markov renewal theory, a branch of probability theory, is based on the properties of regenerati...
This article describes an accurate procedure for computing the mean first passage times of a finite ...
discrete-time Markov chains and renewal processes exhibit convergence to stationarity. In the case o...
AbstractA number of important theorems arising in connection with Gaussian elimination are derived, ...
AbstractWe extend the concept of the “fundamental matrix” to semi-Markov processes and derive variou...
We present three classical methods in the study of dynamic and stationary characteristic of processe...
Analytical methods for tractable (Markov) queueing models commonly assume Poisson arrivals and expon...