增强型蜣螂优化算法及其应用
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沈阳理工大学信息科学与工程学院 沈阳 110159

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TP301.6;TN03

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辽宁省教育厅高等学校基本科研项目(JYTMS20230189)、沈阳理工大学引进高层次人才科研支持计划项目(1010147001131)资助


Enhanced dung beetle optimization algorithm and its application
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School of Information Science and Engineering, Shenyang Ligong University,Shenyang 110159, China

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    摘要:

    针对蜣螂优化算法全局搜索能力弱、收敛速度慢、易陷于局部最优的不足,创新性地提出了一种基于黄金正弦算法的增强型蜣螂优化算法名为GSDBO算法。首先,采用Tent混沌映射与透镜成像反向学习策略优化种群初始化,以生成高质量初始解;其次,采用改进的黄金正弦算法替代滚球蜣螂的原有位置更新机制,以提升算法的全局搜索精度与收敛速度;最后,结合t分布变异策略与自适应调节机制,动态平衡全局探索与局部开发能力。实验采用CEC2005与CEC2020测试函数,并结合Wilcoxon秩和检验,验证所提算法的有效性和可行性,结果表明GSDBO算法在收敛速度与求解精度均呈现显著提升。在悬臂梁设计、焊接梁设计和机器人路径规划3个工程优化问题中,所提算法均获得最优解,进一步验证了其解决复杂实际问题的有效性。

    Abstract:

    Addressing the limitations of the dung beetle optimization algorithm, such as weak global search capability, slow convergence rate and susceptibility to local optima, this paper innovatively proposes an enhanced dung beetle optimization algorithm based on the golden sine algorithm, named GSDBO algorithm. Firstly, the population initialization is optimized using Tent chaotic mapping and lens imaging reverse learning strategy to generate high-quality initial solutions; secondly, an improved golden sine algorithm is adopted to replace the original position update mechanism of the rolling ball beetle, in order to improve the global search accuracy and convergence speed of the algorithm; finally, by combining the t-distribution mutation strategy and adaptive adjustment mechanism, a dynamic balance is achieved between global exploration and local development capabilities. The experiment used CEC2005 and CEC2020 test functions, combined with Wilcoxon rank sum test, to verify the effectiveness and feasibility of the proposed algorithm. The results showed that the GSDBO algorithm exhibited significant improvements in convergence speed and solution accuracy. In the three engineering optimization problems of cantilever beam design, welding beam design, and robot path planning, this algorithm has obtained the optimal solution, further verifying its effectiveness in solving complex practical problems.

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蔡春雷,刘微,杨迪雅.增强型蜣螂优化算法及其应用[J].电子测量技术,2026,49(10):162-173

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  • 在线发布日期: 2026-08-25
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