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Fast compressed sensing reconstruction using the least squares and signal correlation

机译:使用最小二乘和信号相关性快速压缩传感重建

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A fast compressed sensing reconstruction using least squares method with the signal correlation is presented in this paper. It is well known that the complexity of l_1-minimisation is very high and is undesirable for many practical applications. The least squares method, on the other hand, has a much lower complexity. However, least squares does not promote the sparsity of signal and therefore cannot provide acceptable reconstructed results. The main contribution of this paper is to show that by exploiting signal correlation, the reconstruction error of least squares is greatly improved. Moreover, the correlated reference used in this method is very flexible, and can contain many kinds of correlation, such as spatial or temporal correlation. Experimental results show that the performance of this method is comparable to the state-of-the-art algorithms, whilst having a much lower complexity. It also shows that this method can be applied to both sparse and redundant signal reconstruction.
机译:本文介绍了使用最小二乘法的快速压缩感测重建。众所周知,L_1最小化的复杂性非常高,对于许多实际应用是不希望的。另一方面,最小二乘法具有更低的复杂性。然而,最小二乘不促进信号的稀疏性,因此不能提供可接受的重建结果。本文的主要贡献是表明,通过利用信号相关性,大大提高了最小二乘的重建误差。此外,在该方法中使用的相关参考非常灵活,并且可以包含多种相关性,例如空间或时间相关性。实验结果表明,该方法的性能与最先进的算法相当,同时具有更低的复杂性。它还表明该方法可以应用于稀疏和冗余信号重建。

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