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Non-stationary component extraction in noisy multicomponent signal using polynomial chirping Fourier transform

机译:多项式线性调频傅里叶变换提取噪声多分量信号中的非平稳分量

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摘要

Inspired by track-before-detection technology in radar, a novel time–frequency transform, namely polynomial chirping Fourier transform (PCFT), is exploited to extract components from noisy multicomponent signal. The PCFT combines advantages of Fourier transform and polynomial chirplet transform to accumulate component energy along a polynomial chirping curve in the time–frequency plane. The particle swarm optimization algorithm is employed to search optimal polynomial parameters with which the PCFT will achieve a most concentrated energy ridge in the time–frequency plane for the target component. The component can be well separated in the polynomial chirping Fourier domain with a narrow-band filter and then reconstructed by inverse PCFT. Furthermore, an iterative procedure, involving parameter estimation, PCFT, filtering and recovery, is introduced to extract components from a noisy multicomponent signal successively. The Simulations and experiments show that the proposed method has better performance in component extraction from noisy multicomponent signal as well as provides more time–frequency details about the analyzed signal than conventional methods.
机译:受雷达探测前跟踪技术的启发,一种新颖的时频变换(即多项式线性调频傅里叶变换(PCFT))被用于从噪声多分量信号中提取分量。 PCFT结合了傅立叶变换和多项式Chirplet变换的优势,可以沿时频平面中的多项式线性调频曲线累积分量能量。粒子群优化算法用于搜索最优多项式参数,通过这些最优参数,PCFT将在时频平面中为目标组件获得最集中的能量脊。可以使用窄带滤波器在多项式线性调频傅立叶域中很好地分离分量,然后通过逆PCFT对其进行重构。此外,引入了一种迭代过程,包括参数估计,PCFT,滤波和恢复,以从噪声多分量信号中连续提取分量。仿真和实验表明,与传统方法相比,该方法在噪声多分量信号的分量提取中具有更好的性能,并提供了更多的时频细节。

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