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On the approximation capability of neural networks using bell-shaped and sigmoidal functions

机译:基于钟形和S型函数的神经网络的逼近能力

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摘要

The paper deals with the approximation of continuous functions by feedforward neural networks. It presents an explicit formula for function approximators implementable as a four-layer feedforward neural network using bell shaped and sigmoidal activation functions. These four-layer feedforward neural networks have the same number of neurons in the hidden layers as the four-layer neural networks constructed by Ito (1994) and Cardaliaguet-Euvrard (1992).
机译:本文通过前馈神经网络处理连续函数的逼近。它为函数近似器提供了一个明确的公式,该函数逼近器可使用钟形和S型激活函数实现为四层前馈神经网络。这些四层前馈神经网络在隐藏层中具有与Ito(1994)和Cardaliaguet-Euvrard(1992)所构建的四层神经网络相同数量的神经元。

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