Matching Pursuit for Sparse Signal Reconstruction Based on Dual Thresholds

Zheng-Guang Xie, Hong-wei Huang, Xu Cai
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Abstract

Anumberofsparserecoveryapproacheshaveappearedintheliterature based on Orthogonal Matching Pursuit (OMP) algorithms because of its low computationalComplexity. Thismanuscriptintroducesanoveladaptive forward-back greedy approach, called Dual Threshold Matching Pursuit (DTMP), which select atoms based on two appropriate thresholds. During forward atom increasing process, DTMP picks out new candidate atoms based on the forward threshold under Restricted Isometry Constant (RIC) condition. In backward atom decreasing process, DTMP deletes wrong atoms based on the backward threshold according tothe principal of energy concentration. Like forward-backward pursuit (FBP), DTMP does not need the sparsity level in contrast to the Subspace Pursuit (SP) or Compressive Sampling Matching pursuit (CoSa MP) algorithms. Experimental results show that the reconstruction accuracy of DTMP surpasses SP, FBP and other greedy algorithms obviously and its complexity is comparable with those of OMP and SP.
基于对偶阈值的稀疏信号重构匹配追踪
基于正交匹配追踪(OMP)算法的稀疏恢复方法由于其较低的计算复杂度,已经在文献中出现了许多。本文介绍了一种新的自适应前向后贪婪方法,称为双阈值匹配追踪(DTMP),它根据两个适当的阈值选择原子。在正向原子增加过程中,DTMP在受限等距常数(RIC)条件下,根据正向阈值选择新的候选原子。在原子逆向递减过程中,DTMP根据能量集中原理,根据逆向阈值删除错误原子。与前向后跟踪(FBP)一样,DTMP不需要与子空间跟踪(SP)或压缩采样匹配跟踪(CoSa MP)算法相比的稀疏度级别。实验结果表明,DTMP的重构精度明显优于SP、FBP等贪婪算法,其复杂度与OMP、SP算法相当。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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