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Swarm-based chaotic gravitational search algorithm for solving mechanical engineering design problems

机译:解决机械工程设计问题的基于群混沌混沌搜索算法

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Purpose - The purpose of this paper is to investigate the performance of chaotic gravitational search algorithm (CGSA) in solving mechanical engineering design frameworks including welded beam design (WBD), compression spring design (CSD) and pressure vessel design (PVD). Design/methodology/approach - In this study, ten chaotic maps were combined with gravitational constant to increase the exploitation power of gravitational search algorithm (GSA). Also, CGSA has been used for maintaining the adaptive capability of gravitational constant. Furthermore, chaotic maps were used for overcoming premature convergence and stagnation in local minima problems of standard GSA. Findings - The chaotic maps have shown efficient performance for WBD and PVD problems. Further, they have depicted competitive results for CSD framework. Moreover, the experimental results indicate that CGSA shows efficient performance in terms of convergence speed, cost function minimization, design variable optimization and successful constraint handling as compared to other participating algorithms. Research limitations/implications - The use of chaotic maps in standard GSA is a new beginning for research in GSA particularly convergence and time complexity analysis. Moreover, CGSA can be used for solving the infinite impulsive response (IIR) parameter tuning and economic load dispatch problems in electrical sciences. Originality/value - The hybridization of chaotic maps and evolutionary algorithms for solving practical engineering problems is an emerging topic in metaheuristics. In the literature, it can be seen that researchers have used some chaotic maps such as a logistic map. Gauss map and a sinusoidal map more rigorously than other maps. However, this work uses ten different chaotic maps for engineering design optimization. In addition, non-parametric statistical test, namely, Wilcoxon rank-sum test, was carried out at 5% significance level to statistically validate the simulation results. Besides, 11 state-of-the-art metaheuristic algorithms were used for comparative analysis of the experimental results to further raise the authenticity of the experimental setup.
机译:目的-本文的目的是研究混沌重力搜索算法(CGSA)在解决机械工程设计框架(包括焊接梁设计(WBD),压缩弹簧设计(CSD)和压力容器设计(PVD))中的性能。设计/方法/方法-在这项研究中,将十个混沌图与重力常数结合起来,以增加重力搜索算法(GSA)的利用能力。而且,CGSA已经被用于保持重力常数的自适应能力。此外,混沌映射用于克服标准GSA的局部极小问题中的过早收敛和停滞。结果-混沌图谱显示了WBD和PVD问题的有效性能。此外,他们描述了CSD框架的竞争结果。此外,实验结果表明,与其他参与算法相比,CGSA在收敛速度,成本函数最小化,设计变量优化和成功的约束处理方面表现出高效的性能。研究局限性/含义-在标准GSA中使用混沌图谱是GSA研究(尤其是收敛性和时间复杂性分析)的新起点。此外,CGSA可用于解决电气科学中的无限冲激响应(IIR)参数调整和经济负荷分配问题。独创性/价值-混沌图与进化算法的混合以解决实际工程问题是元启发法中的一个新兴主题。从文献中可以看出,研究人员使用了一些逻辑图,例如逻辑图。高斯图和正弦图比其他图更严格。但是,这项工作使用十种不同的混沌图进行工程设计优化。另外,以5%的显着性水平进行了非参数统计检验,即Wilcoxon秩和检验,以对模拟结果进行统计验证。此外,使用11种最新的元启发式算法对实验结果进行比较分析,以进一步提高实验设置的真实性。

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