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首页> 外文期刊>IEEE transactions on wireless communications >An Adaptive Transmission Scheme for Cognitive Decode-and-Forward Relaying Networks: Half Duplex, Full Duplex, or No Cooperation
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An Adaptive Transmission Scheme for Cognitive Decode-and-Forward Relaying Networks: Half Duplex, Full Duplex, or No Cooperation

机译:认知解码转发中继网络的自适应传输方案:半双工,全双工或无协作

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We propose an adaptive transmission scheme for cognitive decode-and-forward relaying networks, whereby, before each communication process, one out of three transmission modes is dynamically selected in order to maximize the instantaneous capacity of the system, namely, half-duplex (HD) relaying, full-duplex (FD) relaying, or direct transmission with no cooperation. The following key issues, relevant to underlay spectrum sharing and cooperative relaying, are considered: 1) the overall transmit power at the secondary network is constrained by both the maximum tolerable interference at the primary receiver and the maximum transmit power available at the secondary nodes; 2) under FD operation, the secondary relay is subject to residual self-interference, which is modeled as a fading channel; and 3) the signals coming from the secondary source and relay are handled at the secondary destination via maximal-ratio combining, in the HD relaying mode, and via a joint-decoding technique, in the FD relaying mode. We derive an exact analytical expression for the outage probability of the proposed scheme. Then, an approximate closed-form expression is proposed, and a corresponding asymptotic expression is derived. Monte Carlo simulations are run to validate the accuracy of the presented mathematical analysis and to showcase the tightness of the proposed approximation.
机译:我们提出了一种用于认知解码和转发中继网络的自适应传输方案,其中,在每个通信过程之前,动态选择三种传输模式中的一种以最大化系统的瞬时容量,即半双工(HD) )中继,全双工(FD)中继或直接传输而无需合作。考虑了与底层频谱共享和协作中继有关的以下关键问题:1)辅助网络上的总发射功率受主要接收器处的最大可容忍干扰和辅助节点上可用的最大发射功率的限制; 2)在FD操作下,次级继电器会遭受残留的自干扰,其建模为衰落信道; 3)在HD中继模式下,通过最大比率合并,在FD中继模式下,通过次级比率处理来自次级源和中继的信号。我们为该方案的中断概率得出了精确的解析表达式。然后,提出了一个近似的闭式表达式,并推导了相应的渐近表达式。进行了蒙特卡洛模拟,以验证所提出的数学分析的准确性,并证明所提议近似的紧密性。

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