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基于多策略粒子群优化混合蒲公英优化算法求解工程优化问题

Solving Engineering Optimization Problems Based on Multi-Strategy Particle Swarm Optimization Hybrid Dandelion Optimization Algorithm.

作者信息

Tang Wenjie, Cao Li, Chen Yaodan, Chen Binhe, Yue Yinggao

机构信息

School of Intelligent Manufacturing and Electronic Engineering, Wenzhou University of Technology, Wenzhou 325035, China.

Intelligent Information Systems Institute, Wenzhou University, Wenzhou 325035, China.

出版信息

Biomimetics (Basel). 2024 May 17;9(5):298. doi: 10.3390/biomimetics9050298.

Abstract

In recent years, swarm intelligence optimization methods have been increasingly applied in many fields such as mechanical design, microgrid scheduling, drone technology, neural network training, and multi-objective optimization. In this paper, a multi-strategy particle swarm optimization hybrid dandelion optimization algorithm (PSODO) is proposed, which is based on the problems of slow optimization speed and being easily susceptible to falling into local extremum in the optimization ability of the dandelion optimization algorithm. This hybrid algorithm makes the whole algorithm more diverse by introducing the strong global search ability of particle swarm optimization and the unique individual update rules of the dandelion algorithm (i.e., rising, falling and landing). The ascending and descending stages of dandelion also help to introduce more changes and explorations into the search space, thus better balancing the global and local search. The experimental results show that compared with other algorithms, the proposed PSODO algorithm greatly improves the global optimal value search ability, convergence speed and optimization speed. The effectiveness and feasibility of the PSODO algorithm are verified by solving 22 benchmark functions and three engineering design problems with different complexities in CEC 2005 and comparing it with other optimization algorithms.

摘要

近年来,群体智能优化方法已越来越多地应用于机械设计、微电网调度、无人机技术、神经网络训练和多目标优化等诸多领域。本文针对蒲公英优化算法在优化能力方面存在优化速度慢、易陷入局部极值的问题,提出了一种多策略粒子群优化混合蒲公英优化算法(PSODO)。该混合算法通过引入粒子群优化的强大全局搜索能力和蒲公英算法独特的个体更新规则(即上升、下降和着陆),使整个算法更加多样化。蒲公英的上升和下降阶段也有助于在搜索空间中引入更多变化和探索,从而更好地平衡全局搜索和局部搜索。实验结果表明,与其他算法相比,所提出的PSODO算法大大提高了全局最优值搜索能力、收敛速度和优化速度。通过求解CEC 2005中的22个基准函数和三个不同复杂度的工程设计问题,并与其他优化算法进行比较,验证了PSODO算法的有效性和可行性。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/a8d3/11118741/78bf33f09ae6/biomimetics-09-00298-g001.jpg

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