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Sparse Matrix Reconstruction Based on Sequential Sparse Recovery for Multiple Measurement Vectors

机译:基于多个测量向量的连续稀疏恢复的稀疏矩阵重建

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This paper considers recovery of two-dimensional (2D) sparse signals from incomplete measurements. The 2D sparse signals can be reconstructed by solving a sparse representation problem for Multiple Measurement Vectors (MMV). However, the extension of the sparse recovery algorithms to the MMV case may be inefficient if the vectors do not have the same sparsity profile. In this paper, a sequential sparse recovery (SSR) algorithm is proposed to reconstruct the two-dimensional (2D) sparse matrix. The sparsity of the matrix is much reduced after down-sampling observation and the sparse matrix can be reconstructed after sequential observations and reconstructions. Simulation results verify the effectiveness of the proposed method in 2D sparse signal reconstruction.
机译:本文考虑从不完全测量的二维(2D)稀疏信号的恢复。 通过求解多个测量向量(MMV)的稀疏表示问题,可以重建2D稀疏信号。 然而,如果载体不具有相同的稀疏性简档,则稀疏恢复算法的扩展可能效率低下。 本文提出了一种顺序稀疏恢复(SSR)算法来重建二维(2D)稀疏矩阵。 在下采样观察之后,基质的稀疏性大大降低,并且在顺序观察和重建之后可以重建稀疏矩阵。 仿真结果验证了所提出的方法在2D稀疏信号重建中的有效性。

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