认知无线电网络协同频谱感知中HDC规则的最优性

W. Saad, M. Ismail, R. Nordin, Ayman A. El-Saleh
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引用次数: 1

摘要

认知无线电(CR)感知被广泛认为是一种频谱扫描机制,它允许辅助用户(su)或认知无线电用户使用主用户(PU)缺席导致的检测频谱空洞。提出了硬决策组合(HDC)方案,将协作用户的感知决策组合在一起,得到一个关于pu存在与否的全局二元决策。本文对贝叶斯风险函数最小的HDC规则的最优性进行了分析研究。在本工作中,还在两种情况下评估了能量检测(ED)的传感性能;当SU接收器的估计噪声功率完全已知时,当SU接收器存在噪声不确定性时。首先比较了局域频谱感知(SS)的似然比检验(LRT)和ED的感知性能。然后,分析了采用k-out- n组合规则的协同频谱感知(CSS)的性能。给出了低贝叶斯风险下最优决策组合规则的数学推导。计算机结果表明,在较低的虚警概率范围内,ED方法的传感性能略优于LRT方法。然而,在较高的虚警概率范围内,两种方法表现出几乎相似的传感性能。另一方面,在较低的检测概率值下,OR组合规则比多数规则和与规则表现出最好的检测性能。最后,发现实现低贝叶斯风险函数的最优决策组合规则是多数分布决策规则。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Optimality of the HDC rules in cooperative spectrum sensing for Cognitive Radio network
Cognitive Radio (CR) sensing has been widely considered as a spectrum scanning mechanism that allows secondary users (SUs) or cognitive radio users to use detected spectrum holes caused by primary user (PU) absence. Hard decision combining (HDC) schemes are proposed to combine the sensing decisions of the collaborated users to come out with a global binary decision on the presence or absence PUs. This paper presents an analytical study on the optimality of HDC rules at which the Bayes risk function is minimized. In this work, the sensing performance of energy detection (ED) is also evaluated in two cases; when the estimated noise power is perfectly known at the SU receiver and when noise uncertainty is present at the SU receiver. The sensing performance of the ED and likelihood ratio test (LRT) of local spectrum sensing (SS) is first compared. Then, the performance of cooperative spectrum sensing (CSS) employing k-out-of-N combining rule has been analyzed. A mathematical derivation of an optimal decision combining rule under low Bayes risk has been formulated. Computer results show that the sensing performance of the ED method slightly outperforms the LRT method within the lower range of probability of false alarm. However, the two methods exhibit almost similar sensing performance within the higher range of probability of false alarm. On the other hand, at lower values of probability of detection, the OR combining rule exhibits the best detection performance over the Majority and AND rules. Finally, it has been found that the optimal decision combining rule to achieve lower Bayes risk function is the Majority distributed decision rule.
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