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Health-state evaluation for aerospace systems

机译:航空航天系统的健康状态评估

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Purpose - The purpose of this paper is to evaluate the health-states of unit under test (UUT) in aerospace systems by means of unreliable test outcomes, and the evaluation results can provide a guide for engineers to carry out proper maintenance prior to total failure. Design/methodology/approach - In this paper, the authors formulate the health-state evaluation (HSE) problem with unreliable test outcomes based on Bayes rule, and develop the Lagrangian relaxation and adaptive genetic algorithm (LRAGA) to solve it. The solution scheme can be viewed as a two-level coordinated solution framework for the HSE problem. At the top level, the Lagrange multipliers are updated by using AGA. At the bottom level, each of the sub-problems is solved by using AGA. Findings - The experimental results show that the HSE model appears promising and the LRAGA can obtain the higher quality solution and converge to it at a faster rate than conventional methods (i.e. Lagrangian relaxation (LR), genetic algorithm (GA), simulated annealing (SA) and Lagrangian relaxation and genetic algorithm (LRGA). Research limitations/implications - The proposed method for the HSE problem of large-scale systems which include thousands of faults and tests needs to be verified further. Practical implications - The HSE results for aerospace systems can help engineers to cany out a schedule for prompt maintenance prior to UUTs' failure, to avoid the consequences of total failure. It is important to improve aerospace systems' safety, reliability, maintainability, affordability, and reduce life cycle cost. Originality/value - This paper constructs the HSE model with unreliable test outcomes based on the Bayes rule and proposes a method based on LRAGA to solve the HSE problem.
机译:目的-本文的目的是通过不可靠的测试结果来评估航空航天系统中被测单元(UUT)的健康状态,并且评估结果可以为工程师提供指导,以便在完全失效之前进行适当的维护。设计/方法/方法-在本文中,作者基于贝叶斯规则制定了具有不可靠测试结果的健康状态评估(HSE)问题,并开发了拉格朗日松弛和自适应遗传算法(LRAGA)来解决该问题。解决方案可以看作是针对HSE问题的两级协调解决方案框架。在最高级别,通过使用AGA更新Lagrange乘数。在最底层,使用AGA解决了每个子问题。研究结果-实验结果表明,HSE模型看起来很有希望,并且LRAGA可以获得质量更高的解决方案,并且可以以比传统方法(即拉格朗日松弛(LR),遗传算法(GA),模拟退火(SA) )和拉格朗日松弛与遗传算法(LRGA)。研究局限/意义-提出的解决包含数千个故障和测试的大型系统HSE问题的方法需要进一步验证。实际意义-航空航天系统的HSE结果可以帮助工程师制定计划以在UUT发生故障之前进行及时维护,从而避免整体故障的发生,这对于提高航空航天系统的安全性,可靠性,可维护性,可负担性并降低生命周期成本非常重要。 -本文基于贝叶斯规则构建了测试结果不可靠的HSE模型,并提出了一种基于LRAGA的HSE问题解决方法。

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