AbstractLam and Lehoczky (1991) have recently given a number of extensions of classical renewal theorems to superpositions of p independent renewal processes. In this article we want to advertise an approach that more explicitly uses a Markov renewal theoretic framework and thus leads to a simplified derivation of their main results together with a number of new ones. Those include a Stone-type decomposition for the resulting Markov renewal measure and a number of convergence rate results which extend the corresponding results for single renewal processes
Vita.Markov renewal theory, a branch of probability theory, is based on the properties of regenerati...
AbstractLet (S, £) be a measurable space with countably generated σ-field £ and (Mn, Xn)n⩾0 a Markov...
This paper deals with a generalization of the class of renewal processes with absolutely continuous ...
Lam and Lehoczky (1991) have recently given a number of extensions of classical renewal theorems to ...
AbstractLam and Lehoczky (1991) have recently given a number of extensions of classical renewal theo...
http://deepblue.lib.umich.edu/bitstream/2027.42/6135/5/bal9386.0001.001.pdfhttp://deepblue.lib.umich...
This "splitting techniques" for Markov chains developed by Nummelin (1978a) and Athreya and Ney (197...
This splitting techniques for MARKOV chains developed by NUMMELIN (1978a) and ATHREYA and NEY (1978b...
This splitting techniques for MARKOV chains developed by NUMMELIN (1978a) and ATHREYA and NEY (1978b...
http://deepblue.lib.umich.edu/bitstream/2027.42/6134/5/bal9382.0001.001.pdfhttp://deepblue.lib.umich...
In this work we study the renewal theory. At first, we define the basic terms, express and prove the...
AbstractBased on recent results on the exploitation of “drift criteria” for general state-space Mark...
A random environment is modeled by an arbitrary stochastic process, the future of which is described...
Let us consider two independent renewal processes generated by appropriate sequences of life times. ...
discrete-time Markov chains and renewal processes exhibit convergence to stationarity. In the case o...
Vita.Markov renewal theory, a branch of probability theory, is based on the properties of regenerati...
AbstractLet (S, £) be a measurable space with countably generated σ-field £ and (Mn, Xn)n⩾0 a Markov...
This paper deals with a generalization of the class of renewal processes with absolutely continuous ...
Lam and Lehoczky (1991) have recently given a number of extensions of classical renewal theorems to ...
AbstractLam and Lehoczky (1991) have recently given a number of extensions of classical renewal theo...
http://deepblue.lib.umich.edu/bitstream/2027.42/6135/5/bal9386.0001.001.pdfhttp://deepblue.lib.umich...
This "splitting techniques" for Markov chains developed by Nummelin (1978a) and Athreya and Ney (197...
This splitting techniques for MARKOV chains developed by NUMMELIN (1978a) and ATHREYA and NEY (1978b...
This splitting techniques for MARKOV chains developed by NUMMELIN (1978a) and ATHREYA and NEY (1978b...
http://deepblue.lib.umich.edu/bitstream/2027.42/6134/5/bal9382.0001.001.pdfhttp://deepblue.lib.umich...
In this work we study the renewal theory. At first, we define the basic terms, express and prove the...
AbstractBased on recent results on the exploitation of “drift criteria” for general state-space Mark...
A random environment is modeled by an arbitrary stochastic process, the future of which is described...
Let us consider two independent renewal processes generated by appropriate sequences of life times. ...
discrete-time Markov chains and renewal processes exhibit convergence to stationarity. In the case o...
Vita.Markov renewal theory, a branch of probability theory, is based on the properties of regenerati...
AbstractLet (S, £) be a measurable space with countably generated σ-field £ and (Mn, Xn)n⩾0 a Markov...
This paper deals with a generalization of the class of renewal processes with absolutely continuous ...