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Reliability analysis of non-repairable complex system with weighted subsystems connected in series

机译:带有加权子系统的不可修复复杂系统的可靠性分析

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In this paper we deal with the study of non-repairable complex system which consists of two subsystems say A and B, connected in series. The subsystems A and B are weighted k-out-of-n: G and weighted 1-out-of-n: G configurations respectively. The subsystem A consists of ni type-L components of linear (v, f, e): G configuration whereas the subsystem B consists of mu type- S component of circular (v,f, e): G configuration. All the components of the subsystems A and B are arranged in parallel. In this study evaluation of the reliability characteristics such as reliability, mean time to failure and sensitivity of the considered system with the application of universal generating function is presented. To demonstrate the model a numerical example have been taken at last in which probability of success of the components of the component of the subsystems A and B follows exponential distribution. Reliability of the system after imposing some conditions on weight has also been compared. (C) 2015 Elsevier Inc. All rights reserved.
机译:在本文中,我们处理不可修复的复杂系统的研究,该系统由两个子系统A和B串联组成。子系统A和B分别具有n个权重k:G和n的权重n:G配置。子系统A由线性(v,f,e):G配置的ni个L型组件组成,而子系统B由圆形(v,f,e):G配置的mu型S组件组成。子系统A和B的所有组件都并行排列。在这项研究中,通过通用生成函数的应用,对所考虑系统的可靠性特征(如可靠性,平均故障时间和灵敏度)进行了评估。为了证明该模型,最后采用了一个数值示例,其中子系统A和B的组件的组件成功的概率遵循指数分布。还对重量施加一些条件后系统的可靠性进行了比较。 (C)2015 Elsevier Inc.保留所有权利。

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