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On sparse recovery with Structured Noise under sensing constraints

机译:在感测约束下的结构噪声稀疏恢复

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This paper considers sparse signal recovery under sensing constraints originating from the limitations of practical data acquisition systems. Such limitations introduce non-linearities in the underlying measurement model. We first develop a more accurate measurement model with structured noise representing a known non-linear function of the sparse signal obtained by leveraging side information about the physical sampling structure. Then, we devise two iterative denoising algorithms, namely, Orthogonal Matching Pursuit with Structured Noise (OMPSN), and Subspace Pursuit with Structured Noise (SPSN) that are shown to enhance the quality of sparse recovery in presence of physical constraints by iteratively estimating and eliminating the non-linear term from the measurements. Numerical and simulation results demonstrate that the proposed algorithms outperform standard algorithms in detecting the support and estimating the sparse vector.
机译:本文考虑源自实际数据采集系统局限性的感测约束下的稀疏信号恢复。这些限制在底层测量模型中引入非线性。我们首先开发一种更准确的测量模型,其结构噪声表示通过利用关于物理采样结构的侧面信息而获得的稀疏信号的已知非线性函数。然后,我们设计了两个迭代去噪算法,即具有结构噪声(OMPSN)的正交匹配追求,以及通过迭代估计和消除存在的结构化噪声(SPSN)的子空间追踪,以提高物理限制存在的稀疏恢复的质量来自测量的非线性术语。数值和仿真结果表明,所提出的算法优于检测支持和估计稀疏载体的标准算法。

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