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Chaotic time series prediction by noisy echo state network

机译:噪声回声状态网络的混沌时间序列预测

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We have applied noisy echo state networks to the short-term forecasting of hyperchaotic and chaotic time series. The hyperchaotic time series were generated using the augmented Lorenz equations as a star network of Q nonidentical Lorenz systems and a four-dimensional Lorenz system. The echo state networks were used mainly in the recursive forecasting mode, wherein the output value of the network, i.e., the predicted value, at the current time step was recursively fed back to the input node at the next time step of prediction. The addition of external noise to the reservoir network has been found to considerably improve the fidelity of the geometrical structures of the chaotic attractors reconstructed from the predicted time series. We discuss these observations on the basis of Ueda's theory of chaos.
机译:我们将嘈杂的回声状态网络应用于超色和混沌时间序列的短期预测。使用增强的Lorenz方程作为 q非笃lorenz系统和四维Lorenz系统的星系和四维Lorenz系统产生的超复杂时间序列。回波状态网络主要用于递归预测模式,其中网络的输出值,即预测值,在当前时间步骤中在下次预测步骤中递归回到输入节点。已经发现向储存网络添加外部噪声,以大大提高从预测的时间序列重建的混沌吸引子的几何结构的保真度。我们在UEDA的混乱理论的基础上讨论这些观察。

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