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首页> 外文期刊>Proceedings of the Institution of Mechanical Engineers, Part O. Journal of Risk and Reliability >Advanced time-dependent reliability analysis based on adaptive sampling region with Kriging model
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Advanced time-dependent reliability analysis based on adaptive sampling region with Kriging model

机译:基于Kriging模型的自适应采样区域的高级时间依赖性可靠性分析

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摘要

Aiming at accurately and efficiently estimating the time-dependent failure probability, a novel time-dependent reliability analysis method based on active learning Kriging model is proposed. Although active surrogate model methods have been used to estimate the time-dependent failure probability, efficiently estimating the time-dependent failure probability by a fewer computational time remains an issue because screening all the candidate samples iteratively by the active surrogate model is time-consuming. This article is intended to address this issue by establishing an optimization strategy to search the new training samples for updating the surrogate model. The optimization strategy is performed in the adaptive sampling region which is first proposed. The adaptive sampling region is adjustable by the current surrogate model in order to provide a proper candidate samples region of the input variables. The proposed method employs the optimization strategy to select the optimal sample to be the new training sample point in each iteration, and it does not need to predict the values of all the candidate samples at every time instant in each iterative step. Several examples are introduced to illustrate the accuracy and efficiency of the proposed method for estimating the time-dependent failure probability by simultaneously considering the computational cost and precision.
机译:提出了一种准确和有效地估计时间依赖性的失效概率,提出了一种基于主动学习Kriging模型的新型时间依赖性可靠性分析方法。尽管已用于估计时间依赖的失效概率,但有效地估计时间依赖于计算时间的失效概率仍然是一个问题,因为通过主动代理模型迭代地筛选所有候选样本是耗时的。本文旨在通过建立优化策略来寻找新培训样本来更新代理模型来解决此问题。优化策略在首先提出的自适应采样区域中执行。自适应采样区域可由当前代理模型调节,以便提供输入变量的适当候选样本区域。所提出的方法采用优化策略来选择每次迭代中的新训练样本点的最佳样本,并且不需要在每个迭代步骤中每次即时预测所有候选样本的值。引入了几个例子以说明所提出的方法的准确性和效率,用于通过同时考虑计算成本和精度来估计时间依赖性的失效概率。

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