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Using DFT and interpolation to reconstruct narrowband signals buried in noise

机译:使用DFT和插值来重建噪声掩埋的窄带信号

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The DFT can be used to reconstruct narrowband signals buried in noise, even if the SNR in dB is very small or even negative, if the data sequence is long enough. By applying a frequency-dependent threshold which follows the contour of the DFT spectrum of the broadband background noise, one can extract the peak values of the DFT spectrum which represent amplitudes, frequencies, and phases of the sinusoids. Quadratic interpolation is used next to estimate the frequencies more exactly, which is especially useful when the frequency is not a DFT frequency. The estimated DFT spectrum is obtained by generating a spectral window having its main lobe centered at the estimated frequency. For cases where the background noise is not white, the authors model it as an AR process.
机译:如果数据序列足够长,则DFT可用于重建噪声掩埋的窄带信号,即使DB中的SNR非常小甚至负。通过施加沿宽带背景噪声的DFT频谱的轮廓的轮廓施加频率相关的阈值,可以提取代表正弦曲线的幅度,频率和阶段的DFT光谱的峰值。在接下来使用二次插值,以更准确地估计频率,这在频率不是DFT频率时特别有用。通过在估计频率处产生具有其主叶的光谱窗口来获得估计的DFT频谱。对于背景噪声不是白色的情况,作者将其模拟为AR过程。

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