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Convergence analysis for maximum likelihood-based reliability estimation from subsystem and full system tests

机译:收敛性分析,可从子系统和整个系统测试得出基于最大似然的可靠性估计

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A recent paper (Spall, 2009) introduced a method for estimating the reliability of a complex system based on a combination of full system and subsystem (and/or component or other) tests. It is assumed that the system is composed of multiple subsystems, where the subsystems may be arranged in series, parallel (i.e., redundant), combination series/parallel, or other mode. Maximum likelihood estimation (MLE) is used to estimate the overall system reliability based on this fusion of multiple sources of information. The MLE approach is well suited to providing asymptotic or finite-sample confidence bounds through the use of Fisher information or bootstrap Monte Carlo-based sampling. This paper provides essential convergence theory for the method of Spall (2009).
机译:最近的一篇论文(Spall,2009年)介绍了一种基于完整系统和子系统(和/或组件或其他)测试的组合来估计复杂系统可靠性的方法。假设系统由多个子系统组成,其中子系统可以串联,并联(即,冗余),串联/并联组合或其他方式布置。最大似然估计(MLE)用于基于多种信息源的这种融合来估计整个系统的可靠性。 MLE方法非常适合通过使用Fisher信息或Bootstrap基于Monte Carlo的采样来提供渐近或有限样本置信范围。本文为Spall(2009)的方法提供了基本的收敛理论。

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