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Breaking the ?_1 Recovery Thresholds with Reweighted ?_1 Optimization

机译:通过重新加权的?_1优化来打破?_1恢复阈值

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摘要

It is now well understood that ?_1 minimization algorithm is able to recover sparse signals from incomplete measurements [2], [1], [3] and sharp recoverable sparsity thresholds have also been obtained for the ?_1 minimization algorithm. In this paper, we investigate a new iterative reweighted ?_1 minimization algorithm and showed that the new algorithm can increase the sparsity recovery threshold of ?_1 minimization when decoding signals from relevant distributions. Interestingly, we observed that the recovery threshold performance of the new algorithm depends on the behavior, more specifically the derivatives, of the signal amplitude probability distribution at the origin.
机译:现在众所周知,α_1最小化算法能够从不完整的测量中恢复稀疏信号[2],[1],[3],并且对于β_1最小化算法也获得了尖锐的可恢复稀疏阈值。在本文中,我们研究了一种新的迭代加权R_1最小化算法,并表明当解码来自相关分布的信号时,该新算法可以提高S_1最小化的稀疏性恢复阈值。有趣的是,我们观察到新算法的恢复阈值性能取决于原点处信号幅度概率分布的行为,尤其是导数。

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