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On Improved Confidence Bounds for System Reliability

机译:关于提高系统可靠性的置信区间

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In this paper, new bounding strategies are presented to improve confidence interval estimation for system reliability based on component level reliability, and associated uncertainty data. Research efforts have been focused on two interdependent areas: 1) development & improvement of analytical approaches for quantifying the uncertainty associated with the system reliability estimate when data regarding component reliability is available; and 2) based on these analytical approaches, generating statistical inference methods that can be used to make accurate estimations about the reliability of a system. The analytical approach presented relies on a recursive rationale that can be applied to obtain the variance associated with the system reliability estimate, provided the system can be decomposed into a series-parallel configuration. The bounding procedure is independent of parametric assumptions regarding component time to failure, and can be applied whenever component reliability data are available. To assess the validity of the proposed procedure, three test cases have been analyzed. For each case, Monte-Carlo simulation has been used to generate component failure data, based on nominal component reliability values. Based on these simulated data, lower bounds have been constructed, and then compared against nominal system reliability to generate an expected confidence level. The results obtained exhibit a significant improvement in the accuracy of the confidence intervals for the system reliability when compared with existing approximation methods. The procedure described is effective, relatively simple, and widely applicable.
机译:本文提出了新的边界策略,以基于组件级可靠性和相关的不确定性数据来提高系统可靠性的置信区间估计。研究工作集中在两个相互依存的领域:1)当有关组件可靠性的数据可用时,用于量化与系统可靠性估计相关的不确定性的分析方法的开发和改进; 2)基于这些分析方法,生成统计推断方法,可用于对系统的可靠性进行准确的估算。提出的分析方法依赖于递归原理,可以将其应用于获得与系统可靠性估计值相关的方差,前提是该系统可以分解为串并联配置。边界过程独立于有关组件故障时间的参数假设,并且只要有组件可靠性数据可用就可以应用。为了评估所提出程序的有效性,已分析了三个测试用例。对于每种情况,已经使用蒙特卡洛仿真基于名义组件可靠性值来生成组件故障数据。基于这些模拟数据,已构造了下限,然后将其与标称系统可靠性进行比较以生成预期的置信度。与现有的近似方法相比,所获得的结果在系统可靠性的置信区间的准确性上有显着提高。所描述的过程是有效的,相对简单的并且广泛适用的。

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