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A Fast Sparse Recovery Algorithm for Compressed Sensing Using Approximate l0 Norm and Modified Newton Method

机译:近似10范数和改进牛顿法的压缩感知快速稀疏恢复算法

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摘要

In this paper, we propose a fast sparse recovery algorithm based on the approximate l0 norm (FAL0), which is helpful in improving the practicability of the compressed sensing theory. We adopt a simple function that is continuous and differentiable to approximate the l0 norm. With the aim of minimizing the l0 norm, we derive a sparse recovery algorithm using the modified Newton method. In addition, we neglect the zero elements in the process of computing, which greatly reduces the amount of computation. In a computer simulation experiment, we test the image denoising and signal recovery performance of the different sparse recovery algorithms. The results show that the convergence rate of this method is faster, and it achieves nearly the same accuracy as other algorithms, improving the signal recovery efficiency under the same conditions.
机译:在本文中,我们提出了一种基于近似l0范数(FAL0)的快速稀疏恢复算法,这有助于提高压缩感知理论的实用性。我们采用一个简单的函数,该函数是连续的并且可微分以近似于l0范数。为了使l0范数最小,我们使用改进的牛顿法导出了一种稀疏恢复算法。另外,我们在计算过程中忽略了零元素,这大大减少了计算量。在计算机仿真实验中,我们测试了不同稀疏恢复算法的图像降噪和信号恢复性能。结果表明,该方法的收敛速度更快,并且与其他算法几乎达到了相同的精度,在相同条件下提高了信号恢复效率。

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