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Criteria to select kernel functions for positive time-frequency distributions of theoretical time-varying signals

机译:选择理论函数随时间变化的正时频分布的核函数的准则

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The development of positive time frequency distributions (PTFD) is an important issue in the framework of time frequency analysis of nonperiodic signals. A PTFD can be interpreted as the signal energy localized in both time and frequency domains. A PTFD representation depends on a kernel function which is related to the signal to be analyzed. For any particular signal, it is difficult to know its PTFD by only using time and frequency marginal distributions. We show that the uncertainty coefficient based on the entropy principle is a good approach to deciding which kernel function could be appropriate for analyzing a set of sinusoidal signals. As well, a lower bound of the uncertainty coefficient was defined based on the marginal product (correlationless case of PTFD). Three known kernel functions were used to calculate the PTFD of six sinusoidal signals. These signals were considered as a simple approximation to oscillation changes in the electrical activity of the human colon. One of the kernel functions was useful for analyzing almost all sinusoidal signals.
机译:正时间频率分布(PTFD)的发展是非周期信号时频分析框架中的重要问题。 PTFD可以解释为位于时域和频域中的信号能量。 PTFD表示取决于与要分析的信号有关的核函数。对于任何特定信号,仅通过使用时间和频率边际分布就很难知道其PTFD。我们表明,基于熵原理的不确定性系数是一种确定哪种核函数适合分析一组正弦信号的好方法。同样,基于边际乘积(PTFD的无相关情况)定义了不确定性系数的下限。使用三个已知的内核函数来计算六个正弦信号的PTFD。这些信号被认为是人类结肠电活动振荡变化的简单近似。内核功能之一可用于分析几乎所有正弦信号。

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