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A four-parameter atomic decomposition of chirplets

机译:rp的四参数原子分解

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摘要

A new four-parameter atomic decomposition of chirplets is developed for compact and precise representation of signals with chirp components. The four-parameter chirplet atom is obtained from the unit Gaussian function by successive applications of scaling, fractional Fourier transform (FRFT), and time-shift and frequency-shift operators. The application of the FRFT operator results in a rotation of the Wigner distribution of the Gaussian in the time-frequency plane by a specified angle. The decomposition is realized by using the matching pursuit algorithm. For this purpose, the four-parameter space is discretized to obtain a small but complete subset in the Hilbert space. A time-frequency distribution (TFD) is developed for clear and readable visualization of the signal components. It is observed that the chirplet decomposition and the related TFD provide more compact and precise representation of signal inner structures compared with the commonly used time-frequency representations.
机译:线性调频脉冲的一种新的四参数原子分解被开发出来,用于紧凑而精确地表示带有线性调频脉冲的信号。四参数线性调频原子是通过逐次应用缩放,分数阶傅立叶变换(FRFT)以及时移和频移算符从单位高斯函数获得的。 FRFT运算符的应用导致高斯分布的Wigner分布在时频平面中旋转指定角度。通过使用匹配追踪算法来实现分解。为此,将四参数空间离散化以获得希尔伯特空间中的一个小而完整的子集。开发了时频分布(TFD),以使信号分量清晰可见。可以看出,与常用的时频表示相比,线性调频分解和相关的TFD提供了更紧凑,更精确的信号内部结构表示。

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