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Forward - Backward Hard Thresholding algorithm for compressed sensing

机译:用于压缩感知的前向后硬阈值算法

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Compressed sensing aims to recover the sparse signal from small linear random combination. The recovery process of the sparse signal through an underdetermined system is the most challenging part of the compressed sensing area. Recently, there are many algorithms have been developed for the recovery process to solve the optimization problem such as hard thresholding, greedy and convex optimization algorithms. In this paper, modifications of hard thresholding algorithms are proposed. An iterative algorithm is introduced which is called Forward and Backward Hard Thresholding algorithm (FBHT). It depends on two stages. One expands the support size and the other removes some elements from it with the guarantee of expanding the support size after each iteration. The forward and the backward steps are continued until reaching of the minimum value of residual by using a certain threshold. Many simulation programs are executed to compare the performance of the proposed FBHT algorithm with the related previous ones. The FBHT algorithm outperforms the previous ones in chosen performance metrics which are the mean square error and the signal to error ratio. Furthermore, the impact of some related parameters of the proposed FBHT algorithm and the impact of the sparsity level is discussed.
机译:压缩感测旨在从小的线性随机组合中恢复稀疏信号。通过未充分确定的系统恢复稀疏信号是压缩感测区域最具挑战性的部分。近年来,针对恢复过程开发了许多算法来解决优化问题,例如硬阈值,贪婪和凸优化算法。本文提出了硬阈值算法的改进。引入了一种迭代算法,称为前向和后向硬阈值算法(FBHT)。这取决于两个阶段。一个扩大支持的大小,另一个从中删除一些元素,以保证每次迭代后扩大支持的大小。继续前进和后退步骤,直到通过使用某个阈值达到残差的最小值为止。执行了许多仿真程序,以将所提出的FBHT算法的性能与以前的相关性能进行比较。 FBHT算法在选择的性能指标(均方误差和信噪比)方面优于先前的算法。此外,还讨论了所提出的FBHT算法的一些相关参数的影响以及稀疏度的影响。

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