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Sampling of generalized almost-cyclostationary signals

机译:广义的几乎循环平稳的信号采样

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In this paper, the problem of sampling a continuous-time generalized almost-cyclostationary (GACS) signal is addressed. The class of such nonstationary signals includes, as a special case, the almost-cyclostationary (ACS) signals. ACS signals filtered by some linear time-variant channels are further examples. It is shown that the discrete-time signal constituted by the samples of a GACS signal is a discrete-time ACS signal. Thus, discrete-time ACS signals can arise not only from the sampling of continuous-time ACS signals but from the sampling of a wider class of nonstationary signals as well, namely, the continuous-time GACS signals. In the paper, relationships between generalized cyclic statistics of a continuous-time GACS signal and cyclic statistics of the discrete-time ACS signal constituted by its samples are derived. The problem of aliasing in the domain of the cycle frequencies is considered, and a condition assuring that the cyclic temporal moment function of the discrete-time signal can be obtained by sampling that of the continuous-time signal is determined. Finally, it is shown that, starting from the sampled signal, the GACS or ACS nature of the continuous-time signal can be conjectured, provided that the analysis parameters such as the sampling period, padding factor, and data-record length are properly chosen.
机译:在本文中,解决了采样连续时间广义近循环平稳(GACS)信号的问题。这种非平稳信号的类别在特殊情况下包括几乎循环平稳的(ACS)信号。由一些线性时变信道滤波的ACS信号是进一步的示例。示出了由GACS信号的样本构成的离散时间信号是离散时间ACS信号。因此,离散时间ACS信号不仅可以从连续时间ACS信号的采样中产生,而且还可以从更广泛的一类非平稳信号的采样中产生,即连续时间GACS信号。本文推导了连续时间GACS信号的广义循环统计量与由其样本构成的离散时间ACS信号的循环统计量之间的关系。考虑到在周期频率的范围内出现混叠的问题,并且确定确保可以通过对连续时间信号进行采样来获得离散时间信号的周期性瞬时矩函数的条件。最后,表明从采样信号开始,可以假设连续时间信号的GACS或ACS性质,只要正确选择分析参数(例如采样周期,填充因子和数据记录长度)即可。

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