螺旋搜索与多族群交互的约束多目标狼群算法
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作者单位:

1.江西水利电力大学;2.华中科技大学;3.天津科技大学

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中图分类号:

TP18

基金项目:

国家自然科学基金(62466037);抚州市“揭榜挂帅”项目(2025JDA04, 2024JCB15)资助课题


Constrained multi-objective wolf pack algorithm with spiral search and multi-population interaction
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The National Natural Science Foundation of China (62466037);Fuzhou City

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    摘要:

    针对现有狼群算法在求解约束多目标优化问题(CMOPs)时存在的约束处理机制不够完善导致解的可行性不足;探狼与猛狼的搜索方式单一,难以充分探索解空间,造成解的多样性不足等问题,提出螺旋搜索与多族群交互的约束多目标狼群算法(CMOWPA-SSI)。设计螺旋搜索策略,优化探狼和猛狼的学习模型,分别强化全局探索与局部开发能力,提升算法的多样性和收敛性;设计多族群交互机制,设置约束优先、约束忽略和约束松弛三个族群,通过族群间的信息交互实现优势互补,协调可行域与不可行域探索,增强算法在约束环境下的适应性,保证解集的可行性。DTLZ、MW、DAS-CMOP基准测试集的实验表明,CMOWPA-SSI在收敛精度和解集分布性上显著优于5种对比算法,可有效提升CMOPs的综合求解性能。

    Abstract:

    Aiming at the problems of existing wolf pack algorithms in solving constrained multi-objective optimization problems (CMOPs): imperfect constraint handling mechanism leads to insufficient solution feasibility; single search mode of scouts and fierce wolves fails to fully explore the solution space, resulting in insufficient solution diversity, a constrained multi-objective wolf pack algorithm with spiral search and multi-population interaction (CMOWPA-SSI) is proposed. First, a spiral search strategy is designed to optimize the learning models of scouts and fierce wolves, which strengthens global exploration and local exploitation capabilities respectively, thus improving the diversity and convergence of the algorithm. Second, a multi-population interaction mechanism is constructed, which sets up three populations including constraint-priority, constraint-ignorance and constraint-relaxation. The complementary advantages are realized through information interaction among populations, which coordinates the exploration of feasible and infeasible regions, enhances the algorithm"s adaptability in constrained environments and ensures the feasibility of the solution set. Experiments on DTLZ, MW and DAS-CMOP benchmark test suites show that CMOWPA-SSI is significantly superior to five comparison algorithms in convergence accuracy and solution set distribution, and can effectively improve the comprehensive solving performance of CMOPs.

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  • 收稿日期:2026-01-07
  • 最后修改日期:2026-06-09
  • 录用日期:2026-06-11
  • 在线发布日期: 2026-06-24
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