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Chaotic shuffled frog leaping algorithms for parameter identification of fractional-order chaotic systems

机译:分数阶混沌系统参数辨识的混沌改组蛙跳算法

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摘要

An accurate mathematical model has a vital role in controlling and synchronisation of chaotic dynamic systems. This paper proposes a shuffled frog leaping (SFL) algorithm and two chaotic versions of it to detect the unknown parameters and orders of chaotic models. The SFL by a grouping search strategy can provide a good exploration of search space. Also an independent local search for each group in this algorithm provides a proper exploitation ability. In the current research, to help the SFL to jump out of the likely local optima and to provide a better stochastic property to increase its convergence rate and resulting precision, the chaotic mapping is incorporated with the SFL. The superiority of the proposed algorithms is investigated on parameter identification of several typical fractional-order chaotic systems. Numerical simulation, comparisons with some typical existing algorithms and non-parametric analysis of obtained results show that the proposed methods have effective and robust performance. A considerably better performance of proposed algorithms based on average of objective functions demonstrates that the proposed idea can evolve robustness and consistence of SFL.
机译:精确的数学模型在控制和同步混沌动态系统中起着至关重要的作用。提出了一种改组蛙跳算法(SFL)及其两个混沌版本,以检测未知参数和混沌模型的阶数。通过分组搜索策略的SFL可以很好地探索搜索空间。同样,对该算法中每个组的独立本地搜索也提供了适当的利用能力。在当前的研究中,为了帮助SFL跳出可能的局部最优值并提供更好的随机性以提高其收敛速度和结果精度,将混沌映射与SFL结合在一起。在几种典型的分数阶混沌系统的参数辨识中研究了所提出算法的优越性。数值模拟,与现有一些典型算法的比较以及所得结果的非参数分析表明,该方法具有有效和鲁棒的性能。基于目标函数平均的拟议算法的性能要好得多,这表明所提出的思想可以发展SFL的鲁棒性和一致性。

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