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Generalized spectral coherence for cyclostationary signals with α-stable distribution

机译:具有α稳定分布的裂纹信号的广义光谱相干性

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The statistical characteristics of cyclostationary signals vary periodically in time. In the Gaussian (or second-order) case this property is typically related to the periodic autoco-variance function. Thus, many classical methods for detection of cyclostationarity are based on the analysis of autocovariance in time and frequency domain. In the frequency analysis, one of the most powerful tool is the spectral coherence. However, many real signals exhibit behavior adequate to non-Gaussian behavior. This is mostly related to the impulsiveness of the signals. In that case, the usage of the heavy-tailed distribution is a more appropriate. We propose to consider a-stable distribution which seems to be perfect for the impulsive behavior modeling. In this paper, the a-stable cyclostationary signals are examined and the generalization of the classical spectral coherence is proposed. The new bi-frequency map is based on the autocovariation function, which is defined for a-stable signals. It is demonstrated that the proposed statistic is not influenced by the large observations contained in the signal and thus it is more appropriate for the considered case. The introduced approach is validated for the simulated signal and for the real vibration signal from the rolling element bearings operating in crushing machine.
机译:卷曲信号的统计特性随时间周期性周期性。在高斯(或二阶)案例中,此属性通常与周期性自动变差函数有关。因此,许多用于检测循环棘轮性的经典方法基于时间和频域的自电共同常规的分析。在频率分析中,最强大的工具之一是光谱相干性。然而,许多实际信号表现出足够的行为到非高斯行为。这主要与信号的冲动相关。在这种情况下,尾尾分布的使用是更合适的。我们建议考虑一个稳定的分布,似乎是适合冲动的行为建模。在本文中,研究了稳定的循环棘轮信号,提出了经典光谱相干的泛化。新的双频率图基于自电保护功能,该功能被定义为稳定的信号。结果证明,所提出的统计数据不受信号中包含的大观察结果的影响,因此更适合于所考虑的情况。引入的方法被验证用于模拟信号和来自在破碎机中操作的滚动元件轴承的真实振动信号。

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