In this paper, we introduce the concepts of average and projected systems associated to a coherent (parent) system. We analyze several aspects of these notions and show that they can be useful tools in studying the performance of coherent systems with non-exchangeable components. We show that the average and projected systems are especially useful in studying the tail behavior of reliability, hazard rate and mean residual life functions of the parent system and also in obtaining the tail best systems (under different criteria) by permuting the components at the system structure. Moreover, they can be useful in assessing how the asymmetry of the joint distribution of the component lifetimes (with respect to permutations of the components in ...
Mean residual life is a useful dynamic characteristic to study reliability of a system. It has been ...
The present paper is concerned with reliability economics, considering a certain performance-per-cos...
In this paper, a general formula for computing the joint reliability importance of two components is...
AbstractIn this paper, we introduce the concepts of average and projected systems associated to a co...
In this paper we investigate different methods that may be used to compare coherent systems having h...
The coherent systems are basic concepts in reliability theory and survival analysis. They contain as...
The mixture representations of the reliability functions of the residual life and inac-tivity time o...
This paper is concerned with the preservation of unimodality under coherent structures of independen...
AbstractSharp upper and lower bounds are obtained for the reliability functions and the expectations...
We consider the classical problem of whether certain classes of lifetime distributions are preserved...
The literature on "weighted k-out-of-n" systems is briefly reviewed. The concept may result in syste...
This paper discusses the multi-state coherent system composed of multi-state components. First, usin...
The signature of a coherent system has been studied extensively in the recent literature. Signatures...
Consider a general coherent system with independent or dependent components, and assume that the co...
In this paper, we consider the residual lifetimes of surviving components of a failed coherent syste...
Mean residual life is a useful dynamic characteristic to study reliability of a system. It has been ...
The present paper is concerned with reliability economics, considering a certain performance-per-cos...
In this paper, a general formula for computing the joint reliability importance of two components is...
AbstractIn this paper, we introduce the concepts of average and projected systems associated to a co...
In this paper we investigate different methods that may be used to compare coherent systems having h...
The coherent systems are basic concepts in reliability theory and survival analysis. They contain as...
The mixture representations of the reliability functions of the residual life and inac-tivity time o...
This paper is concerned with the preservation of unimodality under coherent structures of independen...
AbstractSharp upper and lower bounds are obtained for the reliability functions and the expectations...
We consider the classical problem of whether certain classes of lifetime distributions are preserved...
The literature on "weighted k-out-of-n" systems is briefly reviewed. The concept may result in syste...
This paper discusses the multi-state coherent system composed of multi-state components. First, usin...
The signature of a coherent system has been studied extensively in the recent literature. Signatures...
Consider a general coherent system with independent or dependent components, and assume that the co...
In this paper, we consider the residual lifetimes of surviving components of a failed coherent syste...
Mean residual life is a useful dynamic characteristic to study reliability of a system. It has been ...
The present paper is concerned with reliability economics, considering a certain performance-per-cos...
In this paper, a general formula for computing the joint reliability importance of two components is...