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Prediction of nonlinear dynamical system output with multi-layer perceptron and radial basis function neural networks

机译:多层辐射和径向基函数神经网络预测非线性动力系统输出

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The ability of multi-layer perceptron (MLP) and radial basis function (RBF) neural networks to predict the future output of chaotic and non-chaotic nonlinear dynamical systems (NDS) is analyzed. Static (i.e., feedforward) MLP and RBF neural nets (NN) are trained using a NDS with a stable attractor. The capabilities and limitations of each net architecture in terms of prediction accuracy are discussed. Emphasis is also placed on identifying the training problems for each net structure and relating these to their inherent capabilities and limitations. Static and locally recurrent RBF NN are also trained on a NDS with a chaotic attractor (i.e., the Lorenz attractor). The prediction ability of a static net structure for NDS with stable attractors and for NDS with a chaotic attractor are compared. The impact of adding feedback to the RBF neurons in terms of prediction ability is also analyzed. Training problems for each net structure are also discussed.
机译:分析了多层的Perceptron(MLP)和径向基函数(RBF)神经网络来预测混沌和非混沌非线性动力系统(NDS)的未来输出的能力。使用具有稳定吸引子的NDS训练静态(即,前馈)MLP和RBF神经网络(NN)。讨论了每个净架构在预测准确性方面的能力和限制。强调还讨论了每个净结构的培训问题,并将这些与其固有的能力和限制相关联。静态和局部复发性RBF NN也接受了具有混沌吸引子(即Lorenz吸引子)的NDS上的。比较了具有稳定吸引子和具有混沌吸引子的NDS的静态净结构的预测能力。还分析了在预测能力方面向RBF神经元添加反馈的影响。还讨论了每个净结构的培训问题。

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