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首页> 外文期刊>Mathematical Problems in Engineering: Theory, Methods and Applications >Parametric Sensitivity Analysis for Importance Measure on Failure Probability and Its Efficient Kriging Solution
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Parametric Sensitivity Analysis for Importance Measure on Failure Probability and Its Efficient Kriging Solution

机译:故障概率重要性测度的参数敏感性分析及其有效的克里格解法

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The moment-independent importance measure (IM) on the failure probability is important in system reliability engineering, and it is always influenced by the distribution parameters of inputs. For the purpose of identifying the influential distribution parameters, the parametric sensitivity of IM on the failure probability based on local and global sensitivity analysis technology is proposed. Then the definitions of the parametric sensitivities of IM on the failure probability are given, and their computational formulae are derived. The parametric sensitivity finds out how the IM can be changed by varying the distribution parameters, which provides an important reference to improve or modify the reliability properties. When the sensitivity indicator is larger, the basic distribution parameter becomes more important to the IM. Meanwhile, for the issue that the computational effort of the IM and its parametric sensitivity is usually too expensive, an active learning Kriging (ALK) solution is established in this study. Two numerical examples and two engineering examples are examined to demonstrate the significance of the proposed parametric sensitivity index, as well as the efficiency and precision of the calculation method.
机译:故障概率的矩无关重要度度量(IM)在系统可靠性工程中很重要,并且始终受输入分布参数的影响。为了识别影响分布参数,提出了基于局部和全局敏感性分析技术的IM对失效概率的参数敏感性。然后给出了IM对失效概率的参数敏感性的定义,并推导了其计算公式。参数灵敏度可以发现如何通过更改分布参数来更改IM,这为改进或修改可靠性属性提供了重要参考。当灵敏度指标更大时,基本分配参数对于IM变得更加重要。同时,针对IM的计算量及其参数敏感性通常过于昂贵的问题,本研究建立了一种主动学习Kriging(ALK)解决方案。研究了两个数值示例和两个工程示例,以证明所提出的参数灵敏度指标的重要性以及计算方法的效率和精度。

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