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An improved EKF based neural network training algorithm for the identification of chaotic systems driven by time series

机译:一种改进的基于EKF的神经网络训练算法,用于识别时间序列驱动的混沌系统

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This paper presents a novel algorithm for nonlinear system identification from a single channel output time series of a chaotic signal. A recurrent neural network(RNN) structure has been designed to represent the non linear system. The neural network weights are estimated using the Extended Kalman Filter(EKF) algorithm, augmented by the Expectation Maximization(EM) algorithm used to derive the initial states and covariance, of the Kalman filter. Rossler chaotic system is used for demonstration of the approach. The simulation results show that the Artificial Neural Network(ANN) trained with EKF algorithm, as outlined above, performs with an appreciably low value of modeling error, and give exact reproduction of the output time series and states, as generated from the dynamical equations. The Lyapunov exponents of the model are calculated, from the state space evolution, which confirms the chaotic behaviour.
机译:本文提出了一种新颖的混沌信号的单通道输出时间序列非线性系统识别算法。 经常性的神经网络(RNN)结构设计用于代表非线性系统。 使用扩展的卡尔曼滤波器(EKF)算法估计神经网络权重,通过用于推导卡尔曼滤波器的初始状态和协方差的期望最大化(EM)算法来增强。 Rossler混沌系统用于演示方法。 仿真结果表明,如上所述,用EKF算法训练的人工神经网络(ANN)以明显低的建模误差的值执行,并从动态方程所产生的输出时间序列和状态进行精确再现。 从状态空间演变计算模型的Lyapunov指数,这证实了混沌行为。

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