水准点(测量)
帕累托原理
计算机科学
趋同(经济学)
人工神经网络
过程(计算)
适应(眼睛)
数学优化
算法
神经毒气
最优化问题
人口
全局优化
进化算法
人工智能
数学
循环神经网络
物理
光学
操作系统
社会学
人口学
经济
经济增长
地理
大地测量学
作者
Qiqi Liu,Yaochu Jin,Martin Heiderich,Tobias Rodemann,Guo Yu
标识
DOI:10.1109/tcyb.2020.3020630
摘要
Most reference vector-based decomposition algorithms for solving multiobjective optimization problems may not be well suited for solving problems with irregular Pareto fronts (PFs) because the distribution of predefined reference vectors may not match well with the distribution of the Pareto-optimal solutions. Thus, the adaptation of the reference vectors is an intuitive way for decomposition-based algorithms to deal with irregular PFs. However, most existing methods frequently change the reference vectors based on the activeness of the reference vectors within specific generations, slowing down the convergence of the search process. To address this issue, we propose a new method to learn the distribution of the reference vectors using the growing neural gas (GNG) network to achieve automatic yet stable adaptation. To this end, an improved GNG is designed for learning the topology of the PFs with the solutions generated during a period of the search process as the training data. We use the individuals in the current population as well as those in previous generations to train the GNG to strike a balance between exploration and exploitation. Comparative studies conducted on popular benchmark problems and a real-world hybrid vehicle controller design problem with complex and irregular PFs show that the proposed method is very competitive.
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