首页> 外文会议>Meeting of the Society for Machinery Failure Prevention Technology >RECONSTRUCTION OF PERIODIC SONAR SIGNALS HIDDEN IN WIDEBAND NOISE USING ENSEMBLE AVERAGING AND MULTI-RATE DSP
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RECONSTRUCTION OF PERIODIC SONAR SIGNALS HIDDEN IN WIDEBAND NOISE USING ENSEMBLE AVERAGING AND MULTI-RATE DSP

机译:使用集合平均和多速率DSP重建隐藏在宽带噪声中的周期声纳信号

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The reconstruction of periodic acoustical signals with time domain periodic averaging requires a reliable estimate of the fundamental frequency (f_1) of the signal. The reconstruction task is particularly difficult when the signal is "hidden" in additive noise and the signal-to-noise ratio is poor. This is usually the case in most passive SONAR problems when early detection and characterization of targets is required. Statistically reliable estimates of the fundamental frequency of a noisy periodic signal can be computed in the frequency domain using Bartlett's smoothing procedure. In this procedure, a long, noisy signal is segmented into M mutually exclusive time segments and a power spectral estimate for each segment is computed. Spectral estimates are ensemble-averaged to enhance the signal power and reduce the residual spectral variance of the additive noise. In Bartlett's smoothing procedure the spectral line detection efficiency improves with M~(1/2) when M > 50. The Bartlett's smoothing procedure merely provides a range of values for the fundamental frequency within a range of four times the standard deviation of the embedded periodic signal. In the reconstruction phase, the recorded noisy signal is reused to obtain one or more cycles of the "clean" signal. In the reconstruction procedure, the noisy signal is segmented into J mutually exclusive time segments, each exactly T seconds in length. Ensemble averaging in the time domain of these segments recovers the required "clean" signal with an enhancement efficiency of J~(1/2) when J >50 and when the proper value of T is used. Because in most problems the correct value of T is not known, the enhancement procedure is iterated over a range of four times the standard deviation and that iteration which provides the maximum signal-to-noise ratio is declared the winner. For proper enhancement, an integer number of sample points must occur in T, for each choice of T. This requires a new sampling rate be used on the original time sequence for each choice of T. The resampling is efficiently achieved using an FFT interpolation technique. The algorithms are optimized for the SHARC ADSP-21060 DSP hardware and can be used in real time applications.
机译:具有时域周期性平均的周期性声信号的重建需要对信号的基本频率(F_1)的可靠估计。当信号在附加噪声中“隐藏”时,重建任务特别困难,并且信噪比差。这通常是在需要的早期检测和表征目标时大多数被动声纳问题的情况。可以使用Bartlett的平滑过程在频域中计算噪声周期性信号的基本频率的统计上可靠的估计。在该过程中,将长的噪声信号分段为M互斥的时间片段,并且计算每个段的功率谱估计。光谱估计是集成的平均,以增强信号功率并降低添加剂噪声的剩余光谱方差。在Bartlett的平滑过程中,频谱线检测效率随M〜(1/2)时,当M> 50时,PARTLETT的平滑过程仅为嵌入式周期性标准偏差的范围内提供一系列基频范围内的基本频率信号。在重建阶段,记录的噪声信号被重用以获得“清洁”信号的一个或多个周期。在重建过程中,嘈杂的信号被分段为J互斥的时间段,每个时间段长度完全是t秒。在这些段的时域中的集合平均在J> 50以及使用适当值时,使用J〜(1/2)的增强效率的所需的“清洁”信号。因为在大多数问题中,T的正确值不知道,因此增强过程在标准偏差的四倍范围内迭代,并且提供最大信噪比的迭代被声明了获胜者。为了适当的增强,对于每种选择,必须在T中发生整数的样本点。这需要在每个选择的原始时间顺序上使用新的采样率。使用FFT插值技术有效地实现重采样。算法针对SharC ADSP-21060 DSP硬件进行了优化,可以在实时应用中使用。

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