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Identification of Nonlinear System Based on a New Hybrid Gradient-Based PSO Algorithm

机译:基于新的基于梯度混合算法的非线性系统辨识

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Because the number of iterations necessary to locate the global best solution is not known a priori, it''s problematic to make a proper choice of inertial weightsw and constriction coefficientsl of Particle Swarm Optimization(PSO) algorithm in advance. The existing PSO algorithms are sensitive to the above two parameters. In addition, standard PSO algorithms convergence slowly and coarsely in the latter period. A new hybrid PSO algorithm is proposed to overcome the above short-comings. The new algorithm utilizes original PSO algorithm for locating approximately a good local minimum, and then a conjugate gradient based local search is done with the best solution found by the PSO algorithm as its starting point for finding local minimum accurately. A new optimization circle begins with the accurate local minimum as global best particle. The simulation results show that the new algorithm convergences more fast and accurately than GA. It also shows better performance than GA in identifying the parameters of RBF neural networks.
机译:因为要找到全局最优解的迭代次数是事先不知道,它的问题,使惯性weightsw和粒子群优化(PSO)算法的收缩coefficientsl的正确选择提前。现有的PSO算法对以上两个参数敏感。此外,标准的PSO算法在后期会缓慢且粗略地收敛。为了克服上述缺点,提出了一种新的混合PSO算法。新算法利用原始的PSO算法定位大约一个好的局部最小值,然后以PSO算法找到的最佳解决方案为基础,基于共轭梯度进行局部搜索,以此作为精确找到局部最小值的起点。一个新的优化圈以精确的局部最小值作为全局最佳粒子开始。仿真结果表明,与GA相比,新算法收敛速度更快,精度更高。在识别RBF神经网络的参数方面,它也表现出比GA更好的性能。

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