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A balanced whale optimization algorithm for constrained engineering design problems

机译:约束工程设计问题的平衡鲸优化算法

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In this study, two novel effective strategies composed of Levy flight and chaotic local search are synchronously introduced into the whale optimization algorithm (WOA) to guide the swarm and further promote the harmony between the inclusive exploratory and neighborhood-informed capacities of the conventional technique and investigate the core searching capabilities of WOA in dealing with optimization tasks. However, the conventional WOA may simply be stuck at local optima or the global best may not be obtained successfully when tackling more complex optimization landscapes, including the multimodal and high dimensional scenarios. To substantiate the efficacy of the enhanced method, it is compared to a set of well-regarded variants of particle swarm optimization and differential evolution. The used benchmark problems are composed of unimodal, multimodal, and fixed-dimensions multimodal functions. Additionally, the proposed balanced method is applied to realize three practical, well-known mathematical models such as tension/compression spring, welded beam, pressure vessel design, three-bar truss design, and I-beam design problems. The experimental results and analysis reveal that the proposed algorithm can outperform other competitors in terms of the convergence speed and the quality of solutions. Promisingly, the proposed method can be treated as an effective and efficient auxiliary tool for more complex optimization models and scenarios. (C) 2019 Published by Elsevier Inc.
机译:在这项研究中,同步地将由征费飞行和混沌局部搜索组成的两种新颖有效策略引入到鲸鱼优化算法(WOA)中,以引导群体并进一步促进常规技术的包容性探索能力与邻域信息能力之间的协调。调查WOA在处理优化任务中的核心搜索功能。但是,当处理更复杂的优化环境(包括多模式和高维方案)时,常规WOA可能只是停留在局部最优上,或者可能无法成功获得全局最优。为了证实增强方法的有效性,将其与一组广为人知的粒子群优化和差分进化方法进行了比较。所使用的基准问题由单峰,多峰和固定维多峰函数组成。此外,所提出的平衡方法可用于实现三个实用的,众所周知的数学模型,例如拉伸/压缩弹簧,焊接梁,压力容器设计,三杆桁架设计和工字梁设计问题。实验结果和分析表明,该算法在收敛速度和解质量上均优于其他竞争者。很有希望地,对于更复杂的优化模型和场景,所提出的方法可以被视为一种有效的辅助工具。 (C)2019由Elsevier Inc.发布

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