Impact of Maximum Transmit Power Limit on the First-Order and Second-Order Performance of Cognitive Opportunistic Relaying

被引:0
作者
JIA Xiangdong [1 ,2 ,3 ]
DENG Pengfei [1 ]
ZHOU Ming [1 ]
YANG Longxiang [2 ,3 ]
ZHU Hongbo [2 ,3 ]
机构
[1] College of Computer Science and Engineering,Northwest Normal University
[2] Wireless Communication Key Lab of Jiangsu Province,Nanjing University of Posts and Telecommunications
[3] Key Lab of Broadband wireless Communication and Sensor Network Technique of Ministry of Education,Nanjing University of Posts and Telecommunications
关键词
cognitive radio; opportunistic relaying; outage probability; average outage rate; average outage duration;
D O I
暂无
中图分类号
TN925 [无线电中继通信、微波通信];
学科分类号
080402 ; 080904 ; 0810 ; 081001 ;
摘要
This paper focuses on the first-order and second-order performance of dual-hop underlay cognitive radio systems with opportunistic relaying(UCR-OR) over independent and non-identically distributed(i.ni.d)Rayleigh fading channels.For the UCR-OR systems,the tolerable maximum interference power(TMIP) Q at primary users(PUs) and the allowable maximum transmission power limit(AMTP) Pmax at secondary users(SUs)are considered,simultaneously.We first obtain the closed-form solutions to the first-order performance such as outage probability,average symbol error ratio(SER),and ergodic capacity(EC).Secondly,we investigate the second-order statistical performance,i.e.,average outage rate(AOR) and average outage duration(AOD).With the consideration that in practice implementation the receiver performance is primarily influenced by the signalto-noise ratio(SNR)(not the signal envelope),the second-order statistical performance is investigated based on the equivalent instantaneous end-to-end SNR.Finally,we present the detailed performance comparison analysis of UCR-OR systems by defining a random variable μ=Pmax/Q.The results show that the effect of μ on the first-order and second-order performances is different greatly.For the first-order performance,the performance gap is negligible when the value of μ is relatively large.However,for the second-order one,the gap is distinct.
引用
收藏
页码:75 / 85
页数:11
相关论文
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[2]  
Outage Probability Analysis of Cognitive Relay Networks in Nakagami-m Fading Channels .2 YIFAN Z,YIN X,YANG L. Proceeding of Vehicular Technology Conference VTC Fall 2012 IEEE . 2012
[3]  
Outage Performance of Relay-assisted Cognitive-Radio System under Spectrum-Sharing Constraints .2 Y Guo,G Kang,N Zhang,et al. Electronics letters . 2010
[4]  
Wireless Communications .2 ANDREA G. Cambridge University Press . 2005