首页 | 本学科首页   官方微博 | 高级检索  
     

认知网络中协作感知吞吐量的优化
引用本文:郭 超,张政保,姚少林,刘广凯.认知网络中协作感知吞吐量的优化[J].电讯技术,2017,57(3).
作者姓名:郭 超  张政保  姚少林  刘广凯
作者单位:1. 解放军71777部队,济南,250100;2. 军械工程学院 信息工程系,石家庄,050003;3. 电子信息系统复杂电磁环境效应国家重点实验室,河南 洛阳,471003
摘    要:为了提高集中式认知网络的吞吐量,提出了基于信任度的吞吐量优化算法.该算法在主用户充分保护的前提下,以认知用户的吞吐量为目标函数,融合中心采用双门限值对本地感知结果进行融合.从理论上证明了吞吐量是全局漏检概率的增函数,当全局漏检概率等于门限值时,吞吐量达到最大值.并利用牛顿迭代法求出单节点概率,然后采用遍历法可得到认知用户吞吐量最大值.仿真结果表明,当信噪比为-14 dB时认知用户融合优化算法相对"AND准则"OR准则"以及"HALF准则"归一化吞吐量分别提高了0.62、0.3和0.09.

关 键 词:认知无线电  协作频谱感知  融合策略  吞吐量优化

Throughput optimization of cooperative spectrum sensing in cognitive radio networks
GUO Chao,ZHANG Zhengbao,YAO Shaolin and LIU Guangkai.Throughput optimization of cooperative spectrum sensing in cognitive radio networks[J].Telecommunication Engineering,2017,57(3).
Authors:GUO Chao  ZHANG Zhengbao  YAO Shaolin and LIU Guangkai
Abstract:In order to improve the throughput of secondary user ( SU ) in centralized cooperative spectrum sensing cognitive radio networks,a throughput optimization algorithm based on reliable data combing is pro-posed. The throughput is taken as the objective function and the fusion center uses double threshold to make final decision when the primary users are sufficiently protected. It is proved that the throughput is an increasing function of the missed detection probability. The throughput reaches its maximum value while the general missed probability is equal to threshold value. The Newton iteration method is proposed to cal-culate the probability of detection of a single node,and then traversal method is used to obtain the maxi-mum throughput. Simulation results show that the normalized throughput of SU fusion scheme algorithm is increased by 0 . 62 ,0 . 3 and 0 . 09 compared with that of"AND rule" "OR rule" and "K out of N rule"when singal-to-noise ratio( SNR) is -14 dB.
Keywords:cognitive radio  cooperative spectrum sensing  fusion scheme  throughput optimization
本文献已被 万方数据 等数据库收录!
点击此处可从《电讯技术》浏览原始摘要信息
点击此处可从《电讯技术》下载全文
设为首页 | 免责声明 | 关于勤云 | 加入收藏

Copyright©北京勤云科技发展有限公司  京ICP备09084417号