Signal reconstruction from sampled data using neural network

Akihito Sudou, P. Hartono, R. Saegusa, S. Hashimoto
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引用次数: 3

Abstract

For reconstructing a signal from sampling data, the method based on Shannon's sampling theorem is usually employed. The reconstruction error appears when the signal does not satisfy the Nyquist condition. This paper proposes a new reconstruction method by using a linear perceptron and multilayer perceptron as FIR filter. The perceptron, which has weights obtained by learning when adapting the original signal, suppresses the difference between the reconstructed signal and the original signal even when the Nyquist condition does not stand. Although the proposed method needs weight data, the total data size is much smaller than the ordinary sampling method, as the most suitable reconstruction filter is exclusively adapted to the given sampling data.
利用神经网络对采样数据进行信号重构
对于从采样数据中重构信号,通常采用基于香农采样定理的方法。当信号不满足奈奎斯特条件时,就会出现重构误差。本文提出了一种利用线性感知器和多层感知器作为FIR滤波器的重构方法。感知机在对原始信号进行自适应时,具有通过学习获得的权重,即使在Nyquist条件不成立的情况下,感知机也会抑制重构信号与原始信号之间的差异。虽然该方法需要加权数据,但由于最合适的重构滤波器只适应给定的采样数据,因此总数据量比普通采样方法小得多。
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