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Robust signal recovery algorithm for structured perturbation compressive sensing

机译:结构化摄动压缩感知的鲁棒信号恢复算法

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摘要

It is understood that the sparse signal recovery with a standard compressive sensing (CS) strategy requires the measurement matrix known as a priori. The measurement matrix is, however, often perturbed in a practical application. In order to handle such a case, an optimization problem by exploiting the sparsity characteristics of both the perturbations and signals is formulated. An algorithm named as the sparse perturbation signal recovery algorithm (SPSRA) is then proposed to solve the formulated optimization problem. The analytical results show that our SPSRA can simultaneously recover the signal and perturbation vectors by an alternative iteration way, while the convergence of the SPSRA is also analytically given and guaranteed. Moreover, the support patterns of the sparse signal and structured perturbation shown are the same and can be exploited to improve the estimation accuracy and reduce the computation complexity of the algorithm. The numerical simulation results verify the effectiveness of analytical ones.
机译:可以理解,采用标准压缩感测(CS)策略的稀疏信号恢复需要称为先验的测量矩阵。然而,在实际应用中常常会干扰测量矩阵。为了处理这种情况,提出了通过利用扰动和信号的稀疏性来优化的问题。然后提出了一种称为稀疏扰动信号恢复算法(SPSRA)的算法来解决公式化的优化问题。分析结果表明,我们的SPSRA可以通过一种替代的迭代方式同时恢复信号和扰动矢量,而SPSRA的收敛性也得到了分析和保证。此外,所示的稀疏信号和结构化扰动的支持模式相同,可以用来提高估计精度并降低算法的计算复杂度。数值模拟结果验证了分析方法的有效性。

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