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Inverse filtering of radar signals using compressed sensing with application to meteors

机译:利用压缩传感对雷达信号进行逆滤波并应用于流星

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摘要

Compressed sensing, a method which relies on sparsity to reconstruct signals with relatively few measurements, provides a new approach to processing radar signals that is ideally suited to detailed imaging and identification of multiple targets. In this paper, we extend previously published theoretical work by investigating the practical problems associated with this approach. In deriving a discrete linear radar model that is suitable for compressed sensing, we discuss what the discrete model can tell us about continuously defined targets and show how sparsity in the latter translates to sparsity in the former. We provide details about how this problem can be solved when using large data sets. Through comparisons with matched filter processing, we validate our compressed sensing technique and demonstrate its application to meteors, where it has the potential to answer open questions about processes like fragmentation and flares. At the cost of computational complexity and an assumption of target sparsity, the benefits over pulse compression using a matched filter include no filtering sidelobes, noise removal, and higher possible range and Doppler frequency resolution.
机译:压缩传感是一种依靠稀疏性以相对较少的测量量重建信号的方法,它提供了一种新的雷达信号处理方法,非常适合对多个目标进行详细的成像和识别。在本文中,我们通过研究与该方法相关的实际问题来扩展先前发表的理论工作。在推导适用于压缩感测的离散线性雷达模型时,我们讨论了离散模型可以告诉我们有关连续定义的目标的内容,并说明了后者的稀疏度如何转化为前者的稀疏度。我们提供有关使用大型数据集时如何解决此问题的详细信息。通过与匹配的滤波器处理进行比较,我们验证了我们的压缩传感技术,并证明了其在流星上的应用,在流星上它有可能回答有关碎片和耀斑等过程的开放性问题。以计算复杂性和目标稀疏性为代价,使用匹配滤波器进行脉冲压缩的好处包括没有滤波旁瓣,噪声消除以及更高的可能范围和多普勒频率分辨率。

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