In this paper, we discuss stochastic comparisons of lifetimes of series and parallel systems with heterogeneous Fréchet components in terms of the usual stochastic order, reversed hazard rate order and likelihood ratio order. The partial results established here extend some well-known results in the literature of Gupta et al. Specifically, first, we generalize the result of Theorem 2 from the usual stochastic order to the reversed hazard rate order. Second, we generalize the result of Theorem 3 from the reversed hazard rate order to the likelihood ratio order. Last, we generalize the result of Theorem 4 from the hazard rate order to the likelihood ratio order when shape parameter 0 < α ≤ 1
We study the problem of comparing ageing patterns of lifetimes of k-out-of-n systems with i.i.d. com...
The paper is devoted to stochastic comparisons of series and parallel systems with vectors of compon...
The coherent systems are basic concepts in reliability theory and survival analysis. They contain as...
In this paper, we discuss stochastic comparisons of lifetimes of series and parallel systems with he...
summary:We focus on stochastic comparisons of lifetimes of series and parallel systems consisting of...
In this paper, we investigate ordering properties of lifetimes of parallel systems consisting of two...
This paper provides a partial solution to a long-standing open problem posted by Balakrishnan and Zh...
Abstract—In the present communication, stochastic comparison of a series (parallel) system having he...
This paper considers stochastic comparison for parallel systems with two exponential components. For...
Let T(λ1,..,λn) be the lifetime of a parallel system consisting of exponential components with hazar...
The reversed (backward) hazard rate ordering is an ordering for random variables which compares life...
Stochastic comparisons of lifetime characteristics of reliability systems and their components are ...
The lifetimes of two-component series systems with two active redundancies are compared using the ha...
Pareto distribution is an important distribution in extreme value theory. In this paper, we consider...
In this paper comparisons of allocation policies of components in two-parallel-series systems with ...
We study the problem of comparing ageing patterns of lifetimes of k-out-of-n systems with i.i.d. com...
The paper is devoted to stochastic comparisons of series and parallel systems with vectors of compon...
The coherent systems are basic concepts in reliability theory and survival analysis. They contain as...
In this paper, we discuss stochastic comparisons of lifetimes of series and parallel systems with he...
summary:We focus on stochastic comparisons of lifetimes of series and parallel systems consisting of...
In this paper, we investigate ordering properties of lifetimes of parallel systems consisting of two...
This paper provides a partial solution to a long-standing open problem posted by Balakrishnan and Zh...
Abstract—In the present communication, stochastic comparison of a series (parallel) system having he...
This paper considers stochastic comparison for parallel systems with two exponential components. For...
Let T(λ1,..,λn) be the lifetime of a parallel system consisting of exponential components with hazar...
The reversed (backward) hazard rate ordering is an ordering for random variables which compares life...
Stochastic comparisons of lifetime characteristics of reliability systems and their components are ...
The lifetimes of two-component series systems with two active redundancies are compared using the ha...
Pareto distribution is an important distribution in extreme value theory. In this paper, we consider...
In this paper comparisons of allocation policies of components in two-parallel-series systems with ...
We study the problem of comparing ageing patterns of lifetimes of k-out-of-n systems with i.i.d. com...
The paper is devoted to stochastic comparisons of series and parallel systems with vectors of compon...
The coherent systems are basic concepts in reliability theory and survival analysis. They contain as...