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Spectral correlation of randomly jittered periodic functions of two variables

机译:两个变量的随机抖动周期函数的谱相关性

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In this paper we summarise some facts about two-dimensional periodically correlated (or cyclostationary) fields and give some simple examples of these fields. We also show that periodic functions of two variables become periodically correlated when the two time variables are jittered by stationary random processes. In addition, we show how spectral coherence can be used, as in the one-dimensional case, as a means for determining the presence of cyclostationarity. We give examples of computational results from simulated fields based on the simple models.
机译:在本文中,我们总结了有关二维周期性相关(或循环平稳)场的一些事实,并给出了这些场的一些简单示例。我们还表明,当两个时间变量由于平稳随机过程而抖动时,两个变量的周期函数变得周期性相关。此外,我们展示了如何在一维情况下将频谱相干性用作确定循环平稳性存在的一种手段。我们给出了基于简单模型的模拟字段计算结果的示例。

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