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Sum of Ratios of Complex Gaussian RVs and its application to a simple OFDM Relay Network

机译:复杂高斯RVS的比率和其在简单OFDM继电器网络中的应用

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The sum of ratios of two complex Gaussian random variables appears frequently in the mathematical analysis of telecommunication systems when zero-forcing equalization is applied. This paper is focused on the study of one of those systems: a simple Orthogonal Frequency Division Multiplexing (OFDM) relay network. The reason behind the election of this particular scenario is the recent interest on employing relay networks in wireless and mobile broadband systems to increase the coverage and throughput in a cost-effective way. Thus, the probability distribution of enhanced noise, made up by the sum of ratios of complex Gaussian random variables, is used to obtain a closed-form expression for the BER in the scenario under study.
机译:两个复杂高斯随机变量的比率常见于电信系统的数学分析时出现在应用零强制均衡时。本文专注于研究其中一个系统:一个简单的正交频分复用(OFDM)继电器网络。选举这种特定情景背后的原因是近期在无线和移动宽带系统中采用中继网络的兴趣,以实现成本效益的方式增加覆盖率和吞吐量。因此,通过复杂高斯随机变量的比率之和组成的增强噪声的概率分布,用于在研究的情况下获得BER的闭合形式表达。

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