AbstractWe construct a coupling of renewal processes by using failure rates; it is particularly useful when the failure rate function of the lifelength distribution is monotone. For the case when that function is decreasing, the speed of convergence towards stationarity of the renewal processes is established, with ease, and a unifying treatment of monotonicity properties of functionals of such processes is given. A relaxed condition for the key renewal theorem is presented. The value of the coupling for the IFR case is discussed briefly
In this thesis we discuss the following topics: 1. Renewal reward processes The marginal distributio...
AbstractAfter sketching the basic principles of renewal theory and recalling the classical Poisson p...
After sketching the basic principles of renewal theory we discuss the classical Poisson process and ...
This paper deals with a generalization of the class of renewal processes with absolutely continuous ...
AbstractAn overjump Markov chain associated with a pair of random walks is used to obtain a sharp es...
AbstractBased on recent results on the exploitation of “drift criteria” for general state-space Mark...
AbstractLam and Lehoczky (1991) have recently given a number of extensions of classical renewal theo...
Lam and Lehoczky (1991) have recently given a number of extensions of classical renewal theorems to ...
AbstractThe lifetimes of a renewal process observed during a fixed interval (0, t] are smaller, on t...
2000 MSC: 26A33, 33E12, 33E20, 44A10, 44A35, 60G50, 60J05, 60K05.After sketching the basic principle...
2000 Mathematics Subject Classification: 60K05The spent life time and the residual life time are wel...
AbstractWe propose two general methods for coupling marked point processes (MPPs) on the real half-l...
AbstractLet {ti, i ⩾ 0} be an ordinary renewal process and assume the lifetime distribution function...
In reliability theory, a renewal process is a stochastic model for arrival times or events occurring...
AbstractConsider a renewal process, and let K⩾0 denote the random duration of a typical renewal cycl...
In this thesis we discuss the following topics: 1. Renewal reward processes The marginal distributio...
AbstractAfter sketching the basic principles of renewal theory and recalling the classical Poisson p...
After sketching the basic principles of renewal theory we discuss the classical Poisson process and ...
This paper deals with a generalization of the class of renewal processes with absolutely continuous ...
AbstractAn overjump Markov chain associated with a pair of random walks is used to obtain a sharp es...
AbstractBased on recent results on the exploitation of “drift criteria” for general state-space Mark...
AbstractLam and Lehoczky (1991) have recently given a number of extensions of classical renewal theo...
Lam and Lehoczky (1991) have recently given a number of extensions of classical renewal theorems to ...
AbstractThe lifetimes of a renewal process observed during a fixed interval (0, t] are smaller, on t...
2000 MSC: 26A33, 33E12, 33E20, 44A10, 44A35, 60G50, 60J05, 60K05.After sketching the basic principle...
2000 Mathematics Subject Classification: 60K05The spent life time and the residual life time are wel...
AbstractWe propose two general methods for coupling marked point processes (MPPs) on the real half-l...
AbstractLet {ti, i ⩾ 0} be an ordinary renewal process and assume the lifetime distribution function...
In reliability theory, a renewal process is a stochastic model for arrival times or events occurring...
AbstractConsider a renewal process, and let K⩾0 denote the random duration of a typical renewal cycl...
In this thesis we discuss the following topics: 1. Renewal reward processes The marginal distributio...
AbstractAfter sketching the basic principles of renewal theory and recalling the classical Poisson p...
After sketching the basic principles of renewal theory we discuss the classical Poisson process and ...