脆弱性
计算
不确定度量化
人工神经网络
蒙特卡罗方法
组分(热力学)
核电站
计算机科学
条件概率
水准点(测量)
数学
可靠性工程
算法
人工智能
工程类
统计
机器学习
物理化学
核物理学
化学
物理
热力学
地理
大地测量学
作者
Zhiyi Wang,Nicola Pedroni,Irmela Zentner,Enrico Zio
标识
DOI:10.1016/j.engstruct.2018.02.024
摘要
The fragility curve is defined as the conditional probability of failure of a structure, or its critical components, at given values of seismic intensity measures (IMs). The conditional probability of failure is usually computed adopting a log-normal assumption to reduce the computational cost. In this paper, an artificial neural network (ANN) is constructed to improve the computational efficiency for the calculation of structural outputs. The following aspects are addressed in this paper: (a) Implementation of an efficient algorithm to select IMs as inputs of the ANN. The most relevant IMs are selected with a forward selection approach based on semi-partial correlation coefficients; (b) quantification and investigation of the ANN prediction uncertainty computed with the delta method. It consists of an aleatory component from the simplification of the seismic inputs and an epistemic model uncertainty from the limited size of the training data. The aleatory component is integrated in the computation of fragility curves, whereas the epistemic component provides the confidence intervals; (c) computation of fragility curves with Monte Carlo method and verification of the validity of the log-normal assumption. This methodology is applied to estimate the probability of failure of an electrical cabinet in a reactor building studied in the framework of the KARISMA benchmark.
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