基于多分辨率DCFT原子变换的啁啾信号参数估计快速CS算法

Luay Ali Al Irkhis
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引用次数: 1

摘要

线性时频变信号参数的估计是一个计算代价昂贵的过程。传统的估计方法存在一些缺点,影响了这些估计器的性能。压缩感知是一种新颖的统计方法,它可以利用信号在一定域中的稀疏性,从较少的系数或测量值中完全恢复信号。文献[1][2]报道了最近将压缩感知(CS)应用于啁啾估计的研究,但这些方法需要进行超分辨率变换,造成较高的后处理负担,特别是对实时宽带信号。为了解决这一限制,我们建议使用具有广泛估计参数范围的低分辨率测量矩阵。我们应用低分辨率离散啁啾傅立叶变换(DCFT)[3]与选定的测量次数来获得先验信号信息。其次,利用之前得到的先验信息,使用约束高分辨率变换矩阵。这将减少使用直接CS法的超分辨率计算量。同时考虑多个啁啾信号,根据仿真结果和驱动方程,研究了最小信号分离、啁啾信号幅值差和变换分辨率的影响。对噪声的影响进行了研究,结果表明,即使在很少的测量值下,CS也可以作为低旁瓣系数的滤波器,在恢复过程中具有很高的抗扰性。
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Fast CS algorithm for chirp signals parameters estimation using multi-resolution DCFT atom transformation
Estimation of linear Time-Frequency varying signal parameters is a computationally expensive process. Traditional estimation methods have several drawbacks that affect the performance of these estimators. Compressive sensing is a novel statistical approach that can make use of signal sparsity in a certain domain to fully recover the signal from fewer coefficients or measurements. Recent work on applying compressive sensing (CS) for chirp estimation has been reported in literature [1] [2], but these methods require super-resolution transformation causing a high post processing burden especially for real-time wide-band signals. To address this limitation, we propose to use a lower resolution measurements matrix with a wide range of estimated parameters. We apply low resolution Discrete Chirp Fourier Transform (DCFT) [3] with selected number of measurements to obtain prior signal information. Next, constrained high resolution transformation matrix is used by making use of the prior information obtained earlier. This would reduce the computational burden applied using super resolution of direct CS method. Multiple chirp signals are also considered, the effect of minimum signal separation, difference in amplitude of chirp signals and transformation resolution was studied based on simulation results and driven equations. Effect of noise has been studied, and the results show high immunity in the recovery process because CS had performed as filter for low side-lopes coefficients, even with very few measurements deployed.
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