Reliability analysis of time-dependent problems based on ensemble learning of surrogate models

被引:1
作者
Zhou, Chunping [1 ]
Wei, Zheng [1 ]
Lei, Huajin [2 ]
Ma, Fangyun [2 ]
Li, Wei [3 ]
机构
[1] Res Inst Special Struct Aeronaut Composite AV, Aeronaut Sci Key Lab High Performance Electromagne, Jinan, Peoples R China
[2] Aviat Key Lab Sci & Technol Life support Technol, Xiangyang, Peoples R China
[3] Nanjing Univ Aeronaut & Astronaut, Coll Civil Aviat, Nanjing, Peoples R China
基金
中国国家自然科学基金;
关键词
Ensemble model; Reliability analysis; Time-dependent problems; Adaptive learning; Surrogate model; APPROXIMATION;
D O I
10.1108/MMMS-04-2023-0132
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
PurposeSurrogate models are extensively used to substitute real models which are expensive to evaluate in the time-dependent reliability analysis. Normally, different surrogate models have different scopes of application. However, information is often insufficient for analysts to select the most appropriate surrogate model for a specific application. Thus, the result precited by individual surrogate model tends to be suboptimal or even inaccurate. Ensemble model can effectively deal with the above concern. This work aims to study the application of ensemble model for reliability analysis of time-independent problems.Design/methodology/approachIn this work, a method of reliability analysis for time-dependent problems based on ensemble learning of surrogate models is developed. The ensemble of surrogate models includes Kriging, radial basis function, and support vector machine. The prediction is approximated by the weighted average model. The ensemble learning of surrogate models is updated by finding and adding the sample points with large prediction errors throughout the entire procedure.FindingsThe effectiveness of the proposed method is verified by several examples. The results show that the ensemble of surrogate models can effectively propagate the uncertainty of time-varying problems, and evaluate the reliability with high prediction accuracy and computational efficiency.Originality/valueThis work proposes an adaptive learning framework for the uncertainty propagation of time-dependent problems based on the ensemble of surrogate models. Compared with individual surrogate models, the ensemble model not only saves the effort of selecting an appropriate surrogate model especially when the knowledge of unknown problem is lacking, but also improves the prediction accuracy and computational efficiency.
引用
收藏
页码:1087 / 1105
页数:19
相关论文
共 50 条
[21]   Comparative studies of metamodelling techniques under multiple modelling criteria [J].
Jin, R ;
Chen, W ;
Simpson, TW .
STRUCTURAL AND MULTIDISCIPLINARY OPTIMIZATION, 2001, 23 (01) :1-13
[22]   Surrogate-based optimization for mixed-integer nonlinear problems [J].
Kim, Sun Hye ;
Boukouvala, Fani .
COMPUTERS & CHEMICAL ENGINEERING, 2020, 140 (140)
[23]   NEURAL NETWORKS FOR PATTERN-RECOGNITION [J].
KOTHARI, SC ;
OH, H .
ADVANCES IN COMPUTERS, VOL 37, 1993, 37 :119-166
[24]  
KRIGE DG, 1994, J S AFR I MIN METALL, V94, P95
[25]   A generalized Subset Simulation approach for estimating small failure probabilities of multiple stochastic responses [J].
Li, Hong-Shuang ;
Ma, Yuan-Zhuo ;
Cao, Zijun .
COMPUTERS & STRUCTURES, 2015, 153 :239-251
[26]   Adaptive Kriging coupled with importance sampling strategies for time-variant hybrid reliability analysis [J].
Ling, Chunyan ;
Lu, Zhenzhou .
APPLIED MATHEMATICAL MODELLING, 2020, 77 :1820-1841
[27]   A comprehensive comparison among metaheuristics (MHs) for geohazard modeling using machine learning: Insights from a case study of landslide displacement prediction [J].
Ma, Junwei ;
Xia, Ding ;
Wang, Yankun ;
Niu, Xiaoxu ;
Jiang, Sheng ;
Liu, Zhiyang ;
Guo, Haixiang .
ENGINEERING APPLICATIONS OF ARTIFICIAL INTELLIGENCE, 2022, 114
[28]   Metaheuristic-based support vector regression for landslide displacement prediction: a comparative study [J].
Ma, Junwei ;
Xia, Ding ;
Guo, Haixiang ;
Wang, Yankun ;
Niu, Xiaoxu ;
Liu, Zhiyang ;
Jiang, Sheng .
LANDSLIDES, 2022, 19 (10) :2489-2511
[29]  
Matheron G., 1963, ECON GEOL, V58, P1246, DOI [DOI 10.2113/GSECONGEO.58.8.1246, 10.2113/gsecongeo.58.8.1246]
[30]   Universal Approximation Using Radial-Basis-Function Networks [J].
Park, J. ;
Sandberg, I. W. .
NEURAL COMPUTATION, 1991, 3 (02) :246-257