Evolutionary Large-Scale Multiobjective Optimization via Self-guided Problem Transformation

被引:5
作者
Liu, Songbai [1 ]
Jiang, Min [2 ]
Lin, Qiuzhen [3 ]
Tan, Kay Chen [4 ]
机构
[1] City Univ Hong Kong, Dept Comp Sci, Hong Kong, Peoples R China
[2] Xiamen Univ, Sch Informat, Dept Artificial Intelligence, Xiamen, Peoples R China
[3] Shenzhen Univ, Coll Comp Sci & Software Engn, Shenzhen, Peoples R China
[4] Hong Kong Polytech Univ, Dept Comp, Hong Kong, Peoples R China
来源
2022 IEEE CONGRESS ON EVOLUTIONARY COMPUTATION (CEC) | 2022年
基金
中国国家自然科学基金;
关键词
Evolutionary Algorithm; Self-Guided Problem Transformation; Large-Scale Multiobjective Optimization; ALGORITHM;
D O I
10.1109/CEC55065.2022.9870259
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
The performance of traditional multiobjective evolutionary algorithms (MOEAs) often deteriorates rapidly when using them to solve large-scale multiobjective optimization problems (LMOPs). To effectively handle LMOPs, we propose a large-scale MOEA via self-guided problem transformation. In the proposed optimizer, the original large-scale search space is transferred to a lower-dimensional weighted space by the guidance of solutions themselves, aiming to effectively search in the weighted space for speeding up the convergence of the population. Specifically, the variables of the target LMOP are adaptively and randomly divided into multiple equal groups, and then solutions are self-guided to construct the small-scale weighted space correspondingly to these variable groups. In this way, each solution is projected as a self-guided vector with multiple weight variables, and then new weight vectors can be generated by searching in the weighted space. Next, new offspring is produced by inversely mapping the newly generated weight vectors to the original search space of this LMOP. Finally, the proposed optimizer is tested on two different LMOP test suites by comparing them with five competitive large-scale MOEAs. Experimental results show some advantages of the proposed algorithm in solving the considered benchmarks.
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页数:8
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