首页> 外文会议>Advances in Neural Networks - ISNN 2007 pt.2; Lecture Notes in Computer Science; 4492 >Orthogonal Least Squares Based on QR Decomposition for Wavelet Networks
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Orthogonal Least Squares Based on QR Decomposition for Wavelet Networks

机译:基于QR分解的小波网络正交最小二乘

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This paper proposes an orthogonal least square algorithm based on QR decomposition (QR-OLS) for the neurons selection of the hidden layer of wavelet networks. This new algorithm divides the original neurons matrix into several parts to avoid comparing among the poor ones and uses QR decomposition to select the significant ones. It can avoid lots of meaningless calculation. This algorithm is applied to the wavelet network with the analysis of variance (ANOVA) expansion and one-step-ahead predictions, respectively, for the Mackey-Glass delay-differential equation and the annual sunspot data set. The results show that the QR-OLS algorithm can relieve the load of the heave calculation and has a good performance.
机译:针对小波网络隐藏层的神经元选择问题,提出了一种基于QR分解的正交最小二乘算法(QR-OLS)。该新算法将原始神经元矩阵分为几部分,以避免在较差的神经元矩阵之间进行比较,并使用QR分解选择重要的神经元矩阵。它可以避免很多毫无意义的计算。将该算法分别应用于Mackey-Glass时滞-微分方程和年度黑子数据集的方差分析(ANOVA)展开和单步预测的小波网络。结果表明,QR-OLS算法可以减轻升沉计算的负担,具有良好的性能。

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