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Optimal MSE signal reconstruction in oversampled A/D conversion using convexity

机译:使用凸度的过采样A / D转换中的最佳MSE信号重构

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Signal reconstruction in oversampled analog-to-digital conversion is classically performed by a lowpass filtering of the quantized signal. This leads to a mean squared error (MSE) inversely proportional to R/sup 2n+1/, where R is the oversampling rate and n is the order of the converter. It is shown that this reconstruction does not necessarily lead to a signal which gives the same digital sequence as that of the original input signal. It is shown that, if this were the case, one would obtain an MSE inversely proportional to R/sup 2n+2/ instead. A way to achieve such an estimate with the same bandwidth and same digital conversion is proposed. This made it possible to perform numerical experiments which confirm the R/sup 2n+2/ behavior of the MSE.
机译:传统上,通过对量化信号进行低通滤波来执行过采样模数转换中的信号重建。这导致与R / sup 2n + 1 /成反比的均方误差(MSE),其中R是过采样率,n是转换器的阶数。可以看出,这种重构不一定导致产生与原始输入信号相同的数字序列的信号。结果表明,如果是这种情况,则将获得与R / sup 2n + 2 /成反比的MSE。提出了一种以相同的带宽和相同的数字转换来实现这种估计的方法。这使得进行数值实验成为可能,从而证实了MSE的R / sup 2n + 2 /行为。

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