聚类分析
粒度
进化算法
水准点(测量)
计算机科学
维数之咒
数学优化
帕累托原理
算法
数学
人工智能
地理
大地测量学
操作系统
作者
Shuai Shao,Ye Tian,Xingyi Zhang
出处
期刊:Communications in computer and information science
日期:2024-01-01
卷期号:: 103-116
被引量:1
标识
DOI:10.1007/978-981-97-2272-3_8
摘要
Evolutionary algorithms have shown their effectiveness in solving sparse multi-objective optimization problems (SMOPs). However, for most of the existing multi-objective optimization algorithms (MOEAs) for solving SMOPs, their search granularity keeps the same for all the decision variables, which leads to significant performance deterioration when dealing with SMOPs in high-dimensional decision spaces. To tackle the issue, in this paper, a non-uniform clustering based evolutionary algorithm, termed NUCEA, is proposed for solving large-scale SMOPs. The proposed algorithm divides the decision variables into multiple groups with varying sizes, so as to reduce the search space with different granularity. These clustering outcomes inspire the development of new genetic operators, which have been proven to efficiently perform dimensionality reduction when approximating sparse Pareto optimal solutions. Experimental results on both benchmark and real-world SMOPs have shown that the proposed algorithm has significant advantages in comparison with the state-of-the-art evolutionary algorithms.
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