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Chaotic Time Series Approximation Using Iterative Wavelet-Networks

机译:迭代小波网络的混沌时间序列逼近

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This paper presents a wavelet neural-network for learning and approximation of chaotic time series. Wavelet-networks are inspired by both feed-forward neural networks and the theory underlying wavelet decompositions. Wavelet networks a class of neural network that take advantage of good localization properties of multiresolution analysis and combine them with the approximation abilities of neural networks.. This kind of network uses wavelets as activation functions in the hidden layer and a type of backpropagation algorithm is used for its learning. Comparisons are made between a wavelet-network and the typical feed-forward networks trained with the back-propagation algorithm. The results reported in this paper show that wavelet networks have better approximation properties than its similar backpropagation networks.
机译:本文提出了一种用于混沌时间序列学习和逼近的小波神经网络。小波网络受前馈神经网络和小波分解基础理论的启发。小波网络是一类神经网络,它利用多分辨率分析的良好定位特性并将其与神经网络的逼近能力相结合。这种网络将小波用作隐藏层中的激活函数,并使用一种反向传播算法为其学习。在小波网络和使用反向传播算法训练的典型前馈网络之间进行了比较。本文报道的结果表明,小波网络具有比其相似的反向传播网络更好的逼近特性。

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