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Parameter Identification for Fractional-order Chaotic System by Using Nelder–Mead Simplex Gravitational Search Algorithm

机译:基于Nelder-Mead单纯形引力搜索算法的分数阶混沌系统参数辨识

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Aiming at parameter identification for fractional-order chaotic systems, a Nelder-Mead simplex gravitational search algorithm (NMGSA) is proposed. The search and replacement mechanism in the simplex search method and the particles update method in gravitational search algorithm is combined together in the proposed algorithm. Simplex search method has powerful local searching capacity, which is helpful for particles to jump out from local optimum, thus avoiding the gravitational search algorithm plunging falling into local optimum. Standard test functions are used to test the NMGSA, and the test results show that the algorithm has good stability and global search capability. Then, NMGSA is applied in the parameter identification for fractional-order Lorenz system. The results prove the effectiveness and robustness of NMGSA, when solve the problem of parameter identification of fractional-order chaotic system.
机译:针对分数阶混沌系统的参数辨识问题,提出了一种Nelder-Mead单纯形引力搜索算法(NMGSA)。该算法将单纯形搜索法中的搜索替换机制和重力搜索算法中的粒子更新方法结合在一起。单纯形搜索法具有强大的局部搜索能力,有助于粒子从局部最优跳出,从而避免了引力搜索算法陷入局部最优的情况。使用标准测试函数对NMGSA进行测试,测试结果表明该算法具有良好的稳定性和全局搜索能力。然后,将NMGSA应用于分数阶Lorenz系统的参数识别。研究结果证明了NMGSA在解决分数阶混沌系统参数辨识问题上的有效性和鲁棒性。

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