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The time-frequency distributions of nonstationary signals based on a Bessel kernel

机译:基于贝塞尔核的非平稳信号的时频分布

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A kernel based on the first kind Bessel function of order one is proposed to compute the time-frequency distributions of nonstationary signals. This kernel can suppress the cross terms of the distribution effectively. It is shown that the Bessel distribution (the time-frequency distribution using Bessel kernel) meets most of the desirable properties with high time-frequency resolution. A numerical alias-free implementation of the distribution is presented. Examples of applications in time-frequency analysis of the heart's sound and Doppler blood flow signals are given to show that the Bessel distribution can be easily adapted to two very different signals for cardiovascular signal processing. By controlling a kernel parameter, this distribution can be used to compute the time-frequency representations of transient deterministic and random signals. The study confirms the potentials of the proposed distribution in nonstationary signal analysis.
机译:提出了一种基于第一种阶贝塞尔函数的核,用于计算非平稳信号的时频分布。该内核可以有效地抑制分布的交叉项。结果表明,Bessel分布(使用Bessel内核的时频分布)以高的时频分辨率满足大多数期望的特性。给出了分布的无数字化实现。给出了在心脏声音和多普勒血流信号的时频分析中的应用示例,以表明Bessel分布可以轻松适应两种截然不同的信号,以进行心血管信号处理。通过控制内核参数,此分布可用于计算瞬时确定性信号和随机信号的时频表示。该研究证实了建议的分布在非平稳信号分析中的潜力。

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