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System Reliability Optimization Considering Uncertainty: Minimization of the Coefficient of Variation for Series-Parallel Systems

机译:考虑不确定性的系统可靠性优化:串联并联系统的变异系数最小

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摘要

System reliability optimization models considering uncertainty are described, and new algorithms are proposed to minimize the coefficient of variation of the system reliability estimate. This is a realistic, important formulation because the reliability of most components is not known with certainty, and decision-makers are often risk averse, preferring a system with a slightly lower estimated reliability if it is a more certain measure. The redundancy allocation problem can be defined as the selection of the system configuration and the type of the components to optimize some objective function(s) while satisfying some system related constraints. In this paper, we propose algorithms to minimize the coefficient of variation of the system reliability estimate with respect to a minimum system reliability constraint, and some other system related constraints. Two algorithms are presented. For problems where component mixing is not allowed, an optimal algorithm is presented based on linear integer programming. For problems where mixing is allowed, a heuristic approach is presented based on a combined neighborhood search, and a linear integer programming approach. The heuristic starts with the solution of those problems where mixing components is not allowed, and searches the neighborhood of this solution to find better prospective solutions for the problems where mixing components is allowed. Then, a linear integer programming problem is solved to identify the recommended solution to the problem.
机译:描述了考虑不确定性的系统可靠性优化模型,并提出了新的算法以最小化系统可靠性估计的变异系数。这是一个现实的,重要的表述,因为不确定大多数组件的可靠性,并且决策者通常会规避风险,因此,如果使用更确定的方法,则首选估计可靠性略低的系统。冗余分配问题可以定义为系统配置的选择和组件的类型,以在满足一些与系统相关的约束的同时优化某些目标函数。在本文中,我们提出了相对于最小系统可靠性约束和其他一些与系统相关的约束最小化系统可靠性估计的变异系数的算法。提出了两种算法。对于不允许混合成分的问题,提出了一种基于线性整数规划的最优算法。对于允许混合的问题,提出了一种基于组合邻域搜索的启发式方法和线性整数编程方法。启发式方法从解决不允许混合组分的问题开始,然后搜索该解决方案的邻域以找到允许混合组分的问题的更好的预期解决方案。然后,解决线性整数规划问题,以识别该问题的推荐解决方案。

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