背包问题
数学优化
连续背包问题
多目标优化
帕累托原理
计算机科学
集合(抽象数据类型)
选择(遗传算法)
班级(哲学)
最优化问题
进化算法
决策问题
数学
人工智能
算法
程序设计语言
作者
Zhen Song,Wenjian Luo,Xin Lin,Zeneng She,Qingfu Zhang
标识
DOI:10.1109/ssci51031.2022.10022188
摘要
Many real-world optimization problems require optimizing multiple conflicting objectives simultaneously, and such problems are called multiobjective optimization problems (MOPs). As a variant of the classical knapsack problems, multi-objective knapsack problems (MOKPs), exist widely in the real-world applications, e.g., cargo loading, project and investment selection. There is a special class of MOKPs called multiparty multiobjective knapsack problems (MPMOKPs), which involve multiple decision makers (DMs) and each DM only cares about some of all the objectives. To the best of our knowledge, little work has been conducted to address MPMOKPs. In this paper, a set of benchmarks which have common Pareto optimal solutions for MPMOKPs is proposed. Besides, we design a SPEA2-based algorithm, called SPEA2-MP to solve MPMOKPs, which aims at finding the common Pareto optimal solutions to satisfy multiple decision makers as far as possible. Experimental results on the benchmarks have demonstrated the effectiveness of the proposed algorithm.
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