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An efficient recovery algorithms using complex to real transformation of compressed sensing

机译:使用压缩感知的复杂到真实转换的有效恢复算法

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Compressed sensing is an important topic in signal processing that provides the reconstruction of a signal from a small number of linear measurements. The condition for compressed sensing is that the input signal must be sparse. Some signals are sparse in time domain and other signals must be converted to the frequency domain to be sparse. In this paper, sparse signal in the frequency domain will be assumed. When the signal is converted to sparse by using transform domain, it will cause the complex representation of both the sensing matrix and the input signal. To overcome this complexity, an efficient complex to real transformation technique is proposed to enhance the system performance. Furthermore, the sparse signal is recovered in less time and minimum error. Also, the signal to error ratio from the recovery process is increased. The proposed algorithm removes the imaginary parts and doubles the size of both the sensing matrix and the sparse signal by separating the real and complex variables to remove complexity.
机译:压缩感测是信号处理中的一个重要主题,该信号处理可从少量的线性测量中重建信号。压缩感测的条件是输入信号必须稀疏。一些信号在时域上是稀疏的,而其他信号必须转换为频域上才是稀疏的。在本文中,将假设频域中的信号稀疏。当使用变换域将信号转换为稀疏信号时,将导致感测矩阵和输入信号的复杂表示。为了克服这种复杂性,提出了一种有效的复杂到实数转换技术,以增强系统性能。此外,稀疏信号以更少的时间和最小的误差被恢复。同样,恢复过程中的信噪比也增加了。通过分离实变量和复变量以消除复杂性,该算法去除了虚部,并使感测矩阵和稀疏信号的大小都增加了一倍。

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