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A note on the coherence-based signal-to-noise ratio estimation in systems with periodic inputs

机译:关于具有周期性输入的系统中基于相干性的信噪比估计的注释

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Coherence plays a very important role in linear systems analysis, since, in addition to quantify the similarity between signals, it is related to other quantities of interest, such as the signal-to-noise ratio (SNR). The sampling distribution of coherence estimates between Gaussian signals is well established, and hence, in this particular case, the statistics of SNR can be readily found if it is calculated from coherence estimates. However, in some applications, one of the signals is periodic, leading to a different coherence sampling distribution, which has been recently investigated. This work aims at developing analytical expressions for bias, variance and the probability density function of coherence-based SNR estimates under this particular assumption. Routines for obtaining this latter as well as critical values of the estimates are also provided.
机译:相干性在线性系统分析中起着非常重要的作用,因为相干性除了量化信号之间的相似性外,还与其他令人关注的数量有关,例如信噪比(SNR)。高斯信号之间的相干估计的采样分布已经很好地建立,因此,在这种特殊情况下,如果从相干估计中计算出SNR的统计数据,就可以很容易地找到它。然而,在一些应用中,信号之一是周期性的,导致不同的相干采样分布,最近已经对其进行了研究。这项工作的目的是在特定假设下开发基于相干性的SNR估计的偏差,方差和概率密度函数的解析表达式。还提供了获取后者的例程以及估算的临界值。

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