基于对立的鳐鱼觅食全局优化算法及其在优化非线性 2 型模糊逻辑控制中的应用

Ahmad Azwan Abdul Razak, A. Nasir, Nor Maniha Abdul Ghani, M. O. Tokhi
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引用次数: 0

摘要

区间-2 型模糊逻辑控制(IT2FLC)具有很高的控制能力,能以最佳方式处理系统动态中存在的不确定性。然而,由于其复杂的结构和非线性行为,这种控制方案的设计是一项具有挑战性的任务。蝠鲼觅食优化(MRFO)是一种很有前途的算法,可用于优化控制设计。然而,由于 MRFO 代理的探索-开发不平衡,MRFO 仍然存在局部最优问题,从而限制了所需控制的性能。本文在 MRFO 结构中集成了标准、准、超级和准反射反对策略。每种策略都增强了探索-开发能力,并提供了不同的方法来改变相对于算法迭代的代理步长。所提出的基于对抗的 MRFO(OMRFO)算法被应用于优化实验室规模倒摆系统的 IT2FLC 控制设计。此外,由于这些算法也是解决其他问题的有效策略,因此它们被用于解决 30 个 IEEE CEC14 基准函数中的 50D 问题,这些基准函数代表了具有不同特征的问题。使用 Wilcoxon 符号秩检验和 Friedman 检验对算法的性能进行了统计分析。结果表明,MRFO 和准反射 OMRFO 的性能相当,而所有其他 OMRFO 变体都比 MRFO 有显著改善,排名也更好。超级和准 OMRFO-IT2FLC 方案分别获得了小车和摆锤的最佳响应。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Opposition-based manta ray foraging algorithm for global optimization and its application to optimize nonlinear type-2 fuzzy logic control
Interval Type-2 Fuzzy Logic Control (IT2FLC) possesses a high control ability in a way that it can optimally handle the presence of uncertainty in a system dynamic. However, the design of such a control scheme is a challenging task due to its complex structure and nonlinear behavior. A Manta Ray Foraging Optimization (MRFO) is a promising algorithm that can be applied to optimize the control design. However, MRFO still suffers the local optima problem due to unbalance exploration-exploitation of the MRFO agents and hence limiting the performance of the desired control. In this paper, Standard, Quasi, Super, and Quasi-Reflected opposition strategies are integrated into the MRFO structure. Each strategy enhances the exploration-exploitation capability and offers different approaches of varying agent’s step size relative to the algorithm’s iteration. The proposed opposition-based MRFO (OMRFO) algorithms are applied to optimize the IT2FLC control design for a laboratory-scaled inverted pendulum system. Moreover, as the algorithms are also promising strategies to other problems, they are applied to solve 50D of 30 IEEE CEC14 benchmark functions representing problems with different features. Performance analysis of the algorithms is statistically conducted using Wilcoxon sign rank and Friedman tests. The result shows that the performance of MRFO and Quasi-Reflected-OMRFO are equal, while all other OMRFO variants show a significant improvement and better rank over the MRFO. The Super and Quasi OMRFO-IT2FLC schemes acquired the best responses for the cart and pendulum, respectively.
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