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On the Errors in Randomly Sampled Nonsparse Signals Reconstructed With a Sparsity Assumption

机译:用稀疏假设重构的随机采样非稀疏信号中的误差

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摘要

An analysis of errors in the reconstruction of approximately sparse and nonsparse noisy signals in the discrete Fourier transform domain is considered in this letter. Signal reconstruction is performed from a reduced set of data, using compressive sensing methods and the sparsity assumption. Random sampling positions in time are considered. Reconstruction results are compared with those obtained with a subset of uniformly sampled signals. A random subset of uniformly sampled data produces better reconstruction results. Theoretical results are statistically confirmed.
机译:本文分析了离散傅里叶变换域中近似稀疏和非稀疏噪声信号的重构中的误差。使用压缩感测方法和稀疏性假设,从减少的数据集中执行信号重建。考虑时间上的随机采样位置。将重建结果与通过均匀采样的信号子集获得的重建结果进行比较。均匀采样数据的随机子集可产生更好的重建结果。理论结果在统计学上得到证实。

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