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Bayesian sparse Fourier representation of off-grid targets with application to experimental radar data

机译:离网目标的贝叶斯稀疏傅里叶表示及其在实验雷达数据中的应用

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摘要

The problem considered is the estimation of a finite number of cisoids embedded in white noise, using a sparse signal representation (SSR) approach, a problem which is relevant in many radar applications. Many SSR algorithms have been developed in order to solve this problem, but they usually are sensitive to grid mismatch. In this paper, two Bayesian algorithms are presented, which are robust towards grid mismatch: a first method uses a Fourier dictionary directly parametrized by the grid mismatch while the second one employs a first-order Taylor approximation to relate linearly the grid mismatch and the sparse vector. The main strength of these algorithms lies in the use of a mixed-type distribution which decorrelates sparsity level and target power. Besides, both methods are implemented through a Monte-Carlo Markov chain algorithm. They are successfully evaluated on synthetic and experimental radar data, and compared to a benchmark algorithm.
机译:所考虑的问题是使用稀疏信号表示(SSR)方法估算嵌入白噪声中的有限数量的类固醇,该问题与许多雷达应用相关。为了解决这个问题,已经开发了许多SSR算法,但是它们通常对电网失配敏感。在本文中,提出了两种对网格不匹配具有鲁棒性的贝叶斯算法:第一种方法使用直接由网格不匹配参数化的傅立叶字典,而第二种方法则采用一阶泰勒逼近来线性关联网格不匹配和稀疏向量。这些算法的主要优势在于使用了混合类型的分布,它消除了稀疏度和目标功率之间的关系。此外,这两种方法都是通过蒙特卡洛马尔可夫链算法实现的。他们已经成功地对合成和实验雷达数据进行了评估,并与基准算法进行了比较。

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