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Period Determination in Cyclo-Stationary Signals by Autocorrelation and Ramanujan Subspaces

机译:通过自相关和ramanujan子空间中的基础静止信号中的期限确定

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Period determination in a periodic-like signal is a challenging process, if the signal is contaminated with a noise or noise-like interference signals. In this work, multiple period determination was considered in aforementioned signals. Recently, cyclostationary properties of the periodic-like signals were utilized to determine the time-varying autocorrelation function (TVAC). First we proved that TVAC can be expressed in terms of Ramanujan sums, then we used TVAC in the periodicity metric to identify the periods. Periodicity metric provides energy distribution of each periodic component as a function of block folding index and reaches a maximum at the points representing the hidden periods in the signal. Proposed method was verified by artificial signals and mean estimation errors versus signal to noise ratio were illustrated. Finally, hidden periods in the noisy respiration signals were estimated by the proposed method successfully.
机译:如果信号被噪声或噪声干扰信号污染,则定期信号中的周期确定是一个具有挑战性的过程。在这项工作中,在上述信号中考虑了多个时期测定。最近,利用周期性信号的循环棘轮性特性来确定时变自自相关函数(TVAC)。首先,我们证明了TVAC可以在Ramanujan Sum方面表达,然后我们在周期度量中使用TVAC来识别期间。周期性度量提供每个周期性分量的能量分布作为块折叠索引的函数,并且在表示信号中的隐藏周期的点处达到最大值。通过人工信号验证所提出的方法,并示出了平均估计误差与信噪比。最后,通过提出的方法成功地估算了嘈杂的呼吸信号中的隐藏周期。

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