基于循环自相关函数稀疏性的盲自由带检测器

Z. Khalaf, J. Palicot, A. Nafkha, Honggang Zhang
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引用次数: 3

摘要

在本文中,我们将首先证明循环自相关函数(CAF)在循环频域是一个稀疏函数。然后利用这一性质,我们提出了一种新的CAF估计器,使用压缩感知(CS)技术和OMP算法[1]。该估计器优于[2]中使用的经典估计器。此外,由于我们的估计量不需要任何信息,我们声称它是一个盲估计量,而[2]中使用的估计量显然不是盲估计量,因为它需要循环频率的知识。利用这种新的CAF估计量,我们提出了一种新的无盲带检测器。它假设两个连续的采样包的两个估计的CAF,应该有接近的循环频率,如果电信信号存在。这种新的检测器是[3]中已经提出的检测器的软版本。该方法优于Dantawate Giannakis的循环平稳性检测器[2]。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Blind free band detector based on the sparsity of the Cyclic Autocorrelation function
In this paper, we will firstly show that the Cyclic Autocorrelation function (CAF) is a sparse function in the cyclic frequency domain. Then using this property we propose a new CAF estimator, using Compressed Sensing (CS) technique with OMP algorithm [1]. This estimator outperforms the classic estimator used in [2]. Furthermore, since our estimator does not need any information, we claim that it is a blind estimator whereas the estimator used in [2] is clearly not blind because it needs the knowledge of the cyclic frequency. Using this new CAF estimator we proposed in the second part of this paper a new blind free bands detector. It assumes that two estimated CAF of two successive packets of samples, should have close cyclic frequencies, if a telecommunication signal is present. This new detector is a soft version of the detector already presented in [3]. This methods outperforms the cyclostationnarity detector of Dantawate Giannakis of [2].
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