基于Oracle近似收缩估计的密集认知小蜂窝网络协同频谱感知

Meng Zhao, Caili Guo, Chunyan Feng, Shuo Chen
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引用次数: 1

摘要

在本文中,我们研究了密集的认知小细胞协同感知大细胞的初级信号的问题。考虑到小细胞的密集部署,小细胞的数量(样本维数)与样本的数量(样本大小)相当,此时样本协方差矩阵是高维统计协方差矩阵的病态估计量。样本协方差矩阵的估计性能较差,导致传感性能下降。因此,基于Neyman-Pearson定理,我们提出了两种基于oracle逼近收缩估计的协同频谱感知(OAS- css)算法,利用oracle逼近收缩估计比样本协方差矩阵更精确。首先提出了理想噪声情况下的方法,并推导了误报概率和阈值的理论表达式。在后一种方法中,考虑方差不平衡的非理想噪声。仿真结果表明,我们提出的OAS-CSS探测器比传统探测器和现有的高维探测器具有更好的性能。当样本尺寸和样本量较大时,理论感知性能与仿真结果吻合较好。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Oracle approximating shrinkage estimator based cooperative spectrum sensing for dense cognitive small cell network
In this paper, we study the problem that dense cognitive small cells cooperate to sense primary signals of a macro cell. In consideration of the dense deployment of small cells, the number of small cells (sample dimension) is comparable to the number of sample (sample size), in which case sample covariance matrix is ill-conditioned estimator of high-dimensional statistical covariance matrix. The poor estimated performance of sample covariance matrix leads to degradation of sensing performance. Therefore, based on Neyman-Pearson theorem, we propose two oracle approximating shrinkage estimator based cooperative spectrum sensing (OAS-CSS) algorithms by utilizing oracle approximating shrinkage (OAS) estimator which is more accurate compared with sample covariance matrix. First method is proposed in case of ideal noise and we derive the theoretical expressions of probability of false and threshold. In the latter method, non-ideal noise is considered whose variances are imbalanced. Simulations show that our proposed OAS-CSS detectors exhibit better performance than traditional detectors and existing high-dimensional detectors. Also, theoretical sensing performance results with respect to ideal noise show an excellent agreement with simulation results when sample dimension and sample size are large.
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