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ON CONDITIONAL MARGINAL AND CONDITIONAL JOINT RELIABILITY IMPORTANCE

机译:关于条件性和条件性联合可靠性的重要性

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摘要

The reliability importance of one or more components when another component is assumed to be workingon-working is measured by Conditional Marginal Reliability Importance (CMRI) and Conditional Joint Reliability Importance (CJRI) respectively. We consider two systems viz the series-in-parallel and series-parallel. The expressions for CMRI and CJRI are derived for both the systems when the components are independent but not identically distributed. It is shown that the sign of the joint importance of three components and Conditional Joint Importance (CJI) can be determined using Schur-convexity (concavity) of the reliability function. The difference in the reliability functions of two coherent systems with n > 3 statistically independent and with dependent components is derived. It is shown to be measured by their covariance, the JRI and the CJRIs. CMRIs and CJRIs of a phased type electronic system and a bridge structure are worked out.
机译:当一个或多个组件被假定为工作/不工作时,一个或多个组件的可靠性重要性分别通过条件边际可靠性重要性(CMRI)和条件联合可靠性重要性(CJRI)进行衡量。我们考虑两个系统,即串并联和串并联。当组件是独立的但分布不相同时,两个系统都将获得CMRI和CJRI的表达式。结果表明,可以使用可靠性函数的舒尔凸性(凹度)来确定三个组成部分的联合重要性和条件联合重要性(CJI)的符号。得出两个n> 3统计独立且具有相关成分的相干系统的可靠性函数的差异。它可以通过它们的协方差,JRI和CJRI来衡量。研究了相控电子系统和桥结构的CMRI和CJRI。

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