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Performance of Transmit Antenna Selection and Maximal-Ratio Combining in Dual Hop Amplify-and-Forward Relay Network over Nakagami-m Fading Channels

机译:Nakagami-m衰落信道上双跳放大转发中继网络中发送天线选择和最大比率组合的性能

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摘要

In this paper, we study end-to-end performance of transmit antenna selection (TAS) and maximal ratio combining (MRC) in dual hop amplify-and-forward relay network in flat and asymmetric Nakagami-m fading channels. In the network, source and destination communicate by the help of single relay and source-destination link is not available. Source and destination are equipped with multiple antennas, and relay is equipped with single antenna. TAS and MRC are used for transmission at the source and reception at the destination, respectively. The relay simply amplifies and forwards the signal sent by the source to the destination by using channel state information (CSI) based gain or fixed gain. By considering relay location, for CSI based and fixed relay gains, we derive closed-form cumulative distribution function, moments and moment generating function of end-to-end signal-to-noise ratio, and closed-form symbol error probability expression. Moreover, asymptotical outage probability and symbol error probability expressions are also derived for both CSI based and fixed gains to obtain diversity order of the network. Analytical results are validated by the Monte Carlo simulations. Results show that diversity order is minimum of products of fading parameter and number of antennas at the end in each hop. In addition, for optimum performance the relay must be closer to the source when the diversity order of the first hop is smaller than or equal to that of the second hop.
机译:在本文中,我们研究了在平坦和非对称Nakagami-m衰落信道中双跳放大转发中继网络中的发射天线选择(TAS)和最大比合并(MRC)的端到端性能。在网络中,无法通过单个中继进行源和目标通信,并且源-目标链接不可用。源和目的地配备有多个天线,中继配备了单个天线。 TAS和MRC分别用于源发送和目的地接收。中继通过使用基于信道状态信息(CSI)的增益或固定增益,简单地将源发送的信号放大并转发到目的地。通过考虑中继位置,对于基于CSI的固定中继增益,我们得出了封闭形式的累积分布函数,端到端信噪比的矩和矩生成函数,以及封闭形式的符号错误概率表达式。此外,还针对基于CSI的增益和固定增益推导了渐近中断概率和符号错误概率表达式,以获得网络的分集阶数。分析结果通过蒙特卡洛模拟验证。结果表明,在每一跳中,衰落参数和末端天线数的乘积最小。另外,为了获得最佳性能,当第一跳的分集阶数小于或等于第二跳的分集阶数时,中继必须更靠近源。

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