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Verification-based algorithm for compressed sensing using GLDPC codes

机译:基于验证的GLDPC码压缩感知算法

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In this paper, we present a new family of sparse measurement matrices and low complexity reconstruction algorithm in compressed sensing (CS). Our CS system is designed from the generalized low-density parity check code (GLDPC), and to reconstruct the signal by using a simple verification-based (VB) algorithm. In particular, our scheme also can cope with the case of noisy measurements, comparing with most work about VB algorithm is designed in noiseless case. Furthermore, we present the density evolution techniques for the analysis of the VB algorithm in the asymptotic dimension. The analysis can predict the percentage of unrecovered signal coefficients over the ensembles of input signal and measurement matrix. Simulation results are also given, which reveal that the theoretical results match that of the reconstruction algorithm and it is superior to the existing algorithms.
机译:在本文中,我们提出了一种新的稀疏测量矩阵族和压缩感知(CS)中的低复杂度重建算法。我们的CS系统是根据广义的低密度奇偶校验码(GLDPC)设计的,并使用基于验证的简单(VB)算法来重构信号。尤其是,我们的方案还可以应对噪声测量的情况,与大多数关于无噪声情况下设计的VB算法的工作相比。此外,我们提出了渐近维度中用于VB算法分析的密度演化技术。该分析可以预测在输入信号和测量矩阵的集合中未恢复的信号系数的百分比。仿真结果表明,理论结果与重构算法相吻合,优于现有算法。

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