中文版 | English
题名

Two-Stage Greedy Approximated Hypervolume Subset Selection for Large-Scale Problems

作者
通讯作者Ishibuchi,Hisao
DOI
发表日期
2023
ISSN
0302-9743
EISSN
1611-3349
会议录名称
卷号
13970 LNCS
页码
391-404
摘要
Recently, it has been demonstrated that a solution set that is better than the final population can be obtained by subset selection in some studies on evolutionary multi-objective optimization. The main challenge in this type of subset selection is how to efficiently handle a huge candidate solution set, especially when the hypervolume-based subset selection is used for many-objective optimization. In this paper, we propose an efficient two-stage greedy algorithm for hypervolume-based subset selection. In each iteration of the proposed greedy algorithm, a small number of promising candidate solutions are selected in the first stage using the rough hypervolume contribution approximation. In the second stage, a single solution among them is selected using the more precise approximation. Experimental results show that the proposed algorithm is much faster than state-of-the-art hypervolume-based greedy subset selection algorithms at the cost of a slight deterioration of the selected subset quality.
关键词
学校署名
第一 ; 通讯
语种
英语
相关链接[Scopus记录]
收录类别
EI入藏号
20231313821990
EI主题词
Approximation algorithms ; Evolutionary algorithms ; Iterative methods ; Multiobjective optimization ; Set theory
EI分类号
Mathematics:921 ; Combinatorial Mathematics, Includes Graph Theory, Set Theory:921.4 ; Optimization Techniques:921.5 ; Numerical Methods:921.6 ; Materials Science:951
Scopus记录号
2-s2.0-85151065311
来源库
Scopus
引用统计
被引频次[WOS]:0
成果类型会议论文
条目标识符http://sustech.caswiz.com/handle/2SGJ60CL/524285
专题工学院_计算机科学与工程系
作者单位
Guangdong Provincial Key Laboratory of Brain-Inspired Intelligent Computation,Department of Computer Science and Engineering,Southern University of Science and Technology,Shenzhen,518055,China
第一作者单位计算机科学与工程系
通讯作者单位计算机科学与工程系
第一作者的第一单位计算机科学与工程系
推荐引用方式
GB/T 7714
Nan,Yang,Ishibuchi,Hisao,Shu,Tianye,et al. Two-Stage Greedy Approximated Hypervolume Subset Selection for Large-Scale Problems[C],2023:391-404.
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