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Uncertainty Importance Measure of Individual Components in Multi-State Systems

机译:多状态系统中各个组件的不确定性重要性度量

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摘要

Traditional reliability importance measures have been successfully extended from binary-state models to multi-state models. The calculation of these measures typically relies on the true reliabilities of components. In reality, however, the true values of component reliabilities are usually unknown, and they are generally approximated by their estimates generated from testing or field failure data. The accuracy of the estimates is limited by the available data. Research on uncertainty importance measures (UIMs) has emerged on this account to rank components based on their potentials to reduce the uncertainty about the estimated system reliability. The UIMs of components for binary-state models are well studied, but there is a lack of studies dedicated to multi-state models. In this paper, the reliability estimator and the corresponding uncertainty (characterized by the variance estimator) are derived for multi-state systems with structures such as serial, parallel, bridge, and their more complex combinations. The derivation process utilizes multinomial reliability testing and the universal generating function method. With the help of the derived estimators, we extend uncertainty importance research to multi-state models through a newly defined variance-based measure. Examples are provided to demonstrate the proposed ideas.
机译:传统的可靠性重要性度量已成功地从二进制状态模型扩展到多状态模型。这些度量的计算通常依赖于组件的真实可靠性。然而,实际上,组件可靠性的真实值通常是未知的,并且通常通过从测试或现场故障数据生成的估计值来近似得出。估计的准确性受到可用数据的限制。为此,已经出现了对不确定性重要性度量(UIM)的研究,可以根据组件的潜力对组件进行排名,以减少估计的系统可靠性的不确定性。对二进制状态模型的组件的UIM进行了很好的研究,但是缺乏专门针对多状态模型的研究。在本文中,推导了具有串行,并行,桥接及其更复杂组合等结构的多状态系统的可靠性估计量和相应的不确定性(由方差估计量表征)。推导过程利用多项式可靠性测试和通用生成函数方法。借助派生的估算器,我们通过新定义的基于方差的度量将不确定性重要性研究扩展到多状态模型。提供了一些示例来演示所提出的想法。

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