A multi-strategy improved beluga whale optimization algorithm for constrained engineering problems

Xinyi Chen, Mengjian Zhang, Ming Yang, Deguang Wang
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Abstract

Beluga whale optimization (BWO) has received widespread attention in scientific and engineering domains. However, BWO suffers from limited adaptability, weak anti-stagnation, and poor exploration capability. Consequently, this study proposes an enhanced variant of BWO called multi-strategy improved beluga whale optimization (MIBWO). First, an improved ICMIC chaotic map is introduced to enhance exploration capability and optimization accuracy. Then, a dynamic parameter nonlinear adjustment strategy is integrated to achieve a better balance between exploration and exploitation. Finally, opposition learning based on the lens imaging principle is designed to strengthen anti-stagnation capability. An ablation experiment is performed to evaluate the impact of each strategy on the optimization capability of BWO. The experimental results demonstrate the significant enhancement in the performance of BWO owing to the used strategies. To further validate the performance of MIBWO, it is benchmarked against six state-of-the-art optimization algorithms using functions from CEC2005, CEC2014, and CEC2022. Statistical tests, including Friedman rank test and Wilcoxon rank-sum test, are performed. The experimental results show the superiority of MIBWO. Finally, MIBWO is applied to optimize 2D and 3D node coverage in wireless sensor networks and solve six constrained engineering problems. The experimental results indicate that MIBWO outperforms other competitors for practical engineering applications in terms of solution quality and convergence speed.

Abstract Image

针对受限工程问题的多策略改进白鲸优化算法
白鲸优化(BWO)在科学和工程领域受到广泛关注。然而,白鲸优化存在适应性有限、抗停滞能力弱、探索能力差等问题。因此,本研究提出了一种 BWO 的增强变体,称为多策略改进白鲸优化(MIBWO)。首先,引入改进的 ICMIC 混沌图,以提高探索能力和优化精度。然后,整合了动态参数非线性调整策略,以更好地平衡探索和开发。最后,设计了基于透镜成像原理的对抗学习,以增强抗停滞能力。通过烧蚀实验来评估每种策略对 BWO 优化能力的影响。实验结果表明,所使用的策略显著提高了 BWO 的性能。为了进一步验证 MIBWO 的性能,使用 CEC2005、CEC2014 和 CEC2022 中的函数将其与六种最先进的优化算法进行了基准测试。实验中进行了统计检验,包括弗里德曼秩检验和威尔科克森秩和检验。实验结果显示了 MIBWO 的优越性。最后,MIBWO 被应用于优化无线传感器网络中的二维和三维节点覆盖,并解决了六个受限工程问题。实验结果表明,在实际工程应用中,MIBWO 在求解质量和收敛速度方面都优于其他竞争对手。
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