替代模型
计算机科学
进化算法
水准点(测量)
数学优化
多目标优化
趋同(经济学)
背景(考古学)
帕累托原理
最优化问题
算法
人工智能
机器学习
数学
生物
古生物学
大地测量学
经济增长
经济
地理
作者
Mengtian Wu,Lingling Wang,Jin Xu,Pengjie Hu,Pengcheng Xu
标识
DOI:10.1016/j.swevo.2022.101170
摘要
Surrogate-assisted multi-objective evolutionary algorithms have become increasingly popular for solving computationally expensive problems, profiting from surrogate modeling and infill approaches to reduce the time cost of optimization. Most existing algorithms have specified the type of surrogate model before a run and keep the type static during the optimization process. However, a sole surrogate model may not consistently perform well for all problems without any prior knowledge. In this context, this paper proposes an adaptive technique for surrogate models with multiple radial basis functions (RBFs), as the technique can dynamically establish the most promising RBF for each objective, thereby enhancing the reliability of surrogate prediction. Moreover, multi-objective evolutionary algorithms (MOEAs) that are employed as optimizers for infilling criteria can highly affect the search behavior of a surrogate-assisted evolutionary algorithm. The proposed infill technique develops a crowding distance-based prescreening operator to embed various MOEAs. Two techniques collaboratively promote the convergence, coverage, and diversity of the predicted Pareto front. Representative benchmark problems and a structural optimization problem are given to show the effectiveness of the algorithm that employs these techniques. Empirical experiments demonstrate that the proposed algorithm significantly outperforms other state-of-the-art algorithms in most cases.
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