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Stepwise suboptimal iterative hard thresholding algorithm for compressive sensing

机译:压缩感知的逐步次优迭代硬阈值算法

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The sparse signal reconstruction problem has been the subject of extensive research in several different communities. Tractable reconstruction algorithm is a crucial and fundamental theme of compressive sensing, which has drawn significant interest in the last few years. In this paper, firstly a novel approach was proposed to improve the original IHT algorithm, which is called Orthogonal Iterative Thresholding algorithm. Compared with IHT algorithm, several simulation results verify its efficiency in reconstructing of Gaussian and Zero-one signals. After that we propose another new iterative algorithm to reconstruct a sparse signal from a underdetermined linear measurements. This algorithm modifies Backtracking-based Iterative Hard Thresholding (BIHT) by adding one atom instead of the simple backtracking step in BIHT, which can guarantee the reduction in residual error. Compared with other algorithms, such as Orthogonal IHT(OIHT), BIHT, Normalized IHT (NIHT), the experiments on Gaussian sparse signal and Zero-one sparse signal demonstrate that the proposed algorithm can provide better reconstruction performances with less computational complexity in each iteration than convex optimization method.
机译:稀疏信号重建问题一直是几个不同社区中广泛研究的主题。 Trocrable重建算法是压缩感应的关键和基本主题,在过去几年中引起了显着的兴趣。本文提出了一种新的方法来改进原始IHT算法,称为正交迭代阈值算法。与IHT算法相比,若干仿真结果验证了高斯和零一个信号的重建效率。之后,我们提出了另一种新的迭代算法来重建来自未确定的线性测量的稀疏信号。该算法通过添加一个原子来修改基于回溯的迭代硬阈值(BiHT),而不是Biht中的简单回溯步骤,这可以保证剩余误差的降低。与其他算法相比,例如正交IHT(OIHT),BiHT,归一化IHT(NIHT),对高斯稀疏信号和零一个稀疏信号的实验表明,所提出的算法可以在每次迭代中提供更好的重建性能,具有较少的计算复杂性比凸优化方法。

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