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Comparison of some Commonly used Algorithms for Sparse Signal Reconstruction

机译:一些常用算法对稀疏信号重建的比较

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Due to excessive need for faster propagations of signals and necessity to reduce number of measurements and rapidly increase efficiency, new sensing theories have been proposed. Conventional sampling approaches that follow Shannon-Nyquist theorem require the sampling rate to be at least twice the maximum frequency of the signal. This has triggered scientists to examine the possibilities of creating a new path for recovering signals using much less samples and therefore speeding up the process and satisfying the need for faster realization. As a resultthe compressive sensing approach has emerged. This breakthrough makes signal processing and reconstruction much easier, not to mention that is has a vast variety of applications. In this paper some of the commonly used algorithms for sparse signal recovery are compared. The reconstruction accuracy, mean squared error and the execution time are compared.
机译:由于过度需要更快的信号传播和需要减少测量次数并迅速提高效率,提出了新的传感理论。遵循Shannon-Nyquist定理的常规采样方法要求采样率至少是信号最大频率的两倍。这使科学家们来检查使用更少的样品创建恢复信号的新路径的可能性,因此加速过程并满足更快实现的需求。结果,已经出现了压缩传感方法。这种突破使信号处理和重建更容易,更不用说是具有各种各样的应用程序。在本文中,比较了一些用于稀疏信号恢复的常用算法。比较重建精度,平均平方误差和执行时间。

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