An active learning Bayesian ensemble surrogate model for structural reliability analysis
An active learning Bayesian ensemble surrogate model for structural reliability analysis
复制标题
用于结构可靠性分析的主动学习贝叶斯集成代理模型
DOI:
10.1002/qre.3152
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发表时间:
2022-06
影响因子:
2.3
通讯作者:
Yizhong Ma
中科院分区:
文献类型:
--
作者:
Tianli Xiao;Chanseok Park;Linhan Ouyang;Yizhong Ma
Surrogate models have been proven to be powerful tools to alleviate the computational burden of structural reliability analysis. An appropriate surrogate model can guarantee prediction accuracy with limited samples. However, the traditional single modeling technique ignores the model-form uncertainty due to insufficient knowledge of the physical system, leading to unreliable prediction results or time-consuming computation. To overcome the aforementioned deficiencies, an active learning ensemble surrogate model under the framework of Bayesian inference is proposed for structural reliability analysis. Based on the derived Bayesian posterior distribution of the predicted response, a learning function integrating the modified U function and the distance information between design points is developed to sequentially select the next point. Besides, in order to further enhance the computational efficiency, we propose an adaptive method to identify the sampling region according to the prediction uncertainty of the estimated limit state surface. Five benchmark examples are employed to verify the effectiveness and efficiency of the proposed algorithm. Comparison results show that the proposed active learning reliability analysis method based on the Bayesian ensemble surrogate model can greatly reduce the computational expense with a competitive prediction accuracy. Taking the 10-bar truss problem as an example, compared with AK-MCS+U, ALR-Bpce, and ALR-SVR, the improved rate of the proposed method in efficiency is 51.58%, 12.78%, and 25.96%, respectively. Meanwhile, its prediction accuracy is high and much better than ALR-ELSM. In addition, the superior performance is robust in a wide range of application cases.
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影响因子:
7.9
作者:
Linhan Ouyang;Dequn Zhou;Yizhong Ma;Yiliu Tu
通讯作者:
Yiliu Tu
影响因子:
5.8
作者:
Yan-Gang Zhao;T. Ono
通讯作者:
Yan-Gang Zhao;T. Ono
DOI:
10.1016/j.compchemeng.2017.05.025
发表时间:
2017-11
期刊:
Comput. Chem. Eng.
影响因子:
--
作者:
Haitao Liu;Jianfei Cai;Y. Ong
通讯作者:
Haitao Liu;Jianfei Cai;Y. Ong
DOI:
10.1002/9780470824269
发表时间:
2009-09
期刊:
--
影响因子:
--
作者:
Jie Li;Jianbing Chen
通讯作者:
Jie Li;Jianbing Chen
DOI:
10.1007/s13137-017-0101-z
发表时间:
2017-12
期刊:
GEM - International Journal on Geomathematics
影响因子:
--
作者:
K. Koch
通讯作者:
K. Koch