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Detecting finite bandwidth periodic signals in stationary noise using the signal coherence spectrum

机译:使用信号相干谱检测固定噪声中的有限带宽周期信号

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All signals that appear to be periodic have some sort of variability from period to period regardless of how stable they appear to be in a data plot. A true sinusoidal time series is a deterministic function of time that never changes and thus has zero bandwidth around the sinusoid's frequency. A zero bandwidth is impossible in nature since all signals have some intrinsic variability over time. Deterministic sinusoids are used to model cycles as a mathematical convenience. Hinich [IEEE J. Oceanic Eng. 25 (2) (2000) 256-261] introduced a parametric statistical model, called the randomly modulated periodicity (RMP) that allows one to capture the intrinsic variability of a cycle. As with a deterministic periodic signal the RMP can have a number of harmonics. The likelihood ratio test for this model when the amplitudes and phases are known is given in [M.J. Hinich, Signal Processing 83 (2003) 1349-13521. A method for detecting a RMP whose amplitudes and phases are unknown random process plus a stationary noise process is addressed in this paper. The only assumption on the additive noise is that it has finite dependence and finite moments. Using simulations based on a simple RMP model we show a case where the new method can detect the signal when the signal is not detectable in a standard waterfall spectrograrn display. (c) 2005 Elsevier B.V. All rights reserved.
机译:似乎周期性的所有信号在每个周期之间都具有某种可变性,而不管它们在数据图中的稳定性如何。真正的正弦时间序列是时间的确定性函数,它永远不变,因此在正弦频率附近具有零带宽。实际上,零带宽是不可能的,因为所有信号都会随时间变化。确定性正弦曲线用于数学建模,以方便数学计算。 Hinich [IEEE J.Oceanic Eng。 25(2)(2000)256-261]引入了一种参数统计模型,称为随机调制周期性(RMP),该模型允许捕获周期的内在变异性。与确定性周期信号一样,RMP可能具有许多谐波。已知幅度和相位时,该模型的似然比测试在[M.J. Hinich,Signal Processing 83(2003)1349-13521。本文提出了一种检测振幅和相位为未知随机过程加平稳噪声过程的RMP的方法。关于加性噪声的唯一假设是它具有有限的依赖性和有限的力矩。使用基于简单RMP模型的仿真,我们展示了一种情况,当在标准瀑布光谱显示器中无法检测到信号时,新方法可以检测到信号。 (c)2005 Elsevier B.V.保留所有权利。

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