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Robust time-frequency representations for signals in /spl alpha/-stable noise using fractional lower-order statistics

机译:使用分数低阶统计量对/ spl alpha /稳定噪声中的信号进行鲁棒的时频表示

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Characterizing signals jointly in the time and frequency domains through time-frequency representations (TFRs) such as the Wigner-Ville distribution (WVD) is a natural extension of Fourier analysis and gives a more complete representation of signal behavior particularly in the case of non-stationary signals. In the presence of additive impulsive noise, TFRs quickly break down and any information about the desired signal is lost. To combat these effects, we propose in this paper a family of memoryless nonlinearities which have been shown to produce a signal autocorrelation statistic which is well-behaved in the presence of stable noise. The result of this approach is a TFR which is both robust and simple to implement, and has many of the mathematical properties associated with the standard WVD. We illustrate the improvement in performance that can be obtained with several examples.
机译:通过诸如Wigner-Ville分布(WVD)的时频表示(TFR)在时域和频域中共同表征信号是Fourier分析的自然延伸,尤其是在非固定信号。在存在附加脉冲噪声的情况下,TFR会迅速击穿,并且有关所需信号的任何信息都会丢失。为了克服这些影响,我们在本文中提出了一系列无记忆的非线性,已证明它们可以产生信号自相关统计量,该统计量在存在稳定噪声的情况下表现良好。这种方法的结果是TFR,它既健壮又易于实现,并且具有与标准WVD相关的许多数学特性。我们通过几个示例说明了性能的提高。

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