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Cyclic Feature Detection With Sub-Nyquist Sampling for Wideband Spectrum Sensing

机译:亚奈奎斯特采样的循环特征检测,用于宽带频谱传感

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For cognitive radio networks, efficient and robust spectrum sensing is a crucial enabling step for dynamic spectrum access. Cognitive radios need to not only rapidly identify spectrum opportunities over very wide bandwidth, but also make reliable decisions in noise-uncertain environments. Cyclic spectrum sensing techniques work well under noise uncertainty, but require high-rate sampling which is very costly in the wideband regime. This paper develops robust and compressive wideband spectrum sensing techniques by exploiting the unique sparsity property of the two-dimensional cyclic spectra of communications signals. To do so, a new compressed sensing framework is proposed for extracting useful second-order statistics of wideband random signals from digital samples taken at sub-Nyquist rates. The time-varying cross-correlation functions of these compressive samples are formulated to reveal the cyclic spectrum, which is then used to simultaneously detect multiple signal sources over the entire wide band. Because the proposed wideband cyclic spectrum estimator utilizes all the cross-correlation terms of compressive samples to extract second-order statistics, it is also able to recover the power spectra of stationary signals as a special case, permitting lossless rate compression even for non-sparse signals. Simulation results demonstrate the robustness of the proposed spectrum sensing algorithms against both sampling rate reduction and noise uncertainty in wireless networks.
机译:对于认知无线电网络,有效而强大的频谱感知是动态频谱访问的关键使能步骤。认知无线电不仅需要在很宽的带宽上快速识别频谱机会,而且还需要在噪声不确定的环境中做出可靠的决策。循环频谱感测技术在噪声不确定的情况下效果很好,但是需要高速率采样,这在宽带方案中非常昂贵。通过利用通信信号二维循环频谱的独特稀疏性,本文开发了鲁棒且压缩的宽带频谱感测技术。为此,提出了一种新的压缩传感框架,用于从亚奈奎斯特速率下采集的数字样本中提取有用的宽带随机信号二阶统计量。这些压缩样本的时变互相关函数被公式化以揭示循环频谱,然后将其用于在整个宽带上同时检测多个信号源。由于建议的宽带循环频谱估计器利用压缩样本的所有互相关项来提取二阶统计量,因此在特殊情况下它也能够恢复固定信号的功率谱,即使在非稀疏情况下也可以进行无损速率压缩信号。仿真结果证明了所提出的频谱感测算法对无线网络中采样率降低和噪声不确定性的鲁棒性。

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