Compressed Sensing Reconstruction of Radar Echo Signal Based on Fractional Fourier Transform and Improved Fast Iterative Shrinkage-Thresholding Algorithm

Rui Zhang, Chen Meng, Cheng Wang, Qiang Wang
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引用次数: 2

Abstract

The compressed sensing theory, which has received great attention in the field of radar technology, can effectively reduce the data rate of high-resolution radar imaging systems and solve the problem of collecting, storing, and transmitting large amounts of data in radar systems. Through the study of radar signal processing theory, it can be found that the echo of radar LFM transmit signal has sparse characteristics in the distance upward; based on this, we can consider using the theory of compressed sensing in the processing of radar echo to optimize the processing. In this paper, a fast iterative shrinkage-thresholding reconstruction algorithm based on protection coefficients is proposed. Under the new scheme, firstly, the LFM echo signal’s good sparse representation is obtained by using the time-frequency sparse characteristics of the LFM echo signal under the fractional Fourier transform; all reconstruction coefficients are analyzed in the iterative process. Then, the coefficients related to the feature will be protected from threshold shrinkage to reduce information loss. Finally, the effectiveness of the proposed method is verified through simulation experiments and application example analysis. The experimental results show that the reconstruction error of this method is lower and the reconstruction effect is better compared with the existing reconstruction algorithms.
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基于分数阶傅里叶变换和改进快速迭代收缩阈值算法的雷达回波信号压缩感知重构
压缩感知理论在雷达技术领域受到了极大的关注,它可以有效地降低高分辨率雷达成像系统的数据速率,解决雷达系统中大量数据的采集、存储和传输问题。通过对雷达信号处理理论的研究,可以发现雷达LFM发射信号的回波在向上距离处具有稀疏特征;在此基础上,我们可以考虑在雷达回波处理中应用压缩感知理论来优化处理。提出了一种基于保护系数的快速迭代收缩阈值重建算法。在新方案下,首先利用LFM回波信号在分数阶傅里叶变换下的时频稀疏特性,获得了LFM回波信号良好的稀疏表示;在迭代过程中对所有重构系数进行了分析。然后,与特征相关的系数将免受阈值收缩的影响,以减少信息损失。最后,通过仿真实验和应用实例分析验证了所提方法的有效性。实验结果表明,与现有的重构算法相比,该方法的重构误差更小,重构效果更好。
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