基于正交最小二乘法的径向基神经网络模型

Radial Basis Function Neural Network Model Based on Orthogonal Least Squares

  • 摘要: 为提高神经网络模型的预测精度以及提高模型的计算效率,减少获得高精度模型的计算量,构建了基于正交最小二乘法的高斯径向基神经网络模型结构,给出了最小二乘法高斯径向基神经网络的递归模型.依据样本点序列信息,给出了高斯径向基函数中心参数的确定方法,并采用正交最小二乘法回归迭代,从而获得隐层同输出层间的连接权参数值.采用混沌Lorenz时间序列预测问题对该设计的网络模型进行验证,并同其他文献对该序列预测的精度以及迭代所需的时间作对比.结果表明,采用该设计方法获得的网络模型具有时间预测精度高及计算效率高等优点

     

    Abstract: In order to improve the forecasting accuracy of the neural network model and the computational efficiency,  the structure of Gaussian radial basis neural network based on orthogonal least squares was constructed and the regression models of neural network was given. The center parameters of Gaussian function were determined by the sequence information of the sample point and the connection weights between the hidden layer and output layer was determined by the recursive computation of the orthogonal least squares. The performances of this method and the other literature method used to forecast the model based on chaotic Lorenz time series were compared in terms of forecasting accuracy and the recursive time required. The results indicated that the designed model has many advantages such as higher forecasting accuracy and higher computational efficiency

     

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