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首页> 外文期刊>Physical Communication >Worst-case weighted sum-rate maximization in multicell massive MIMO downlink system for 5G communications
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Worst-case weighted sum-rate maximization in multicell massive MIMO downlink system for 5G communications

机译:用于5G通信的多小区大规模MIMO下行链路系统中最坏情况的加权总和速率最大化

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摘要

In this paper, we present a robust beamforming design to examine the weighted sum-rate maximization (WSRM) problem in a multicell massive MIMO downlink system for 5G communications. This work assume imperfect channel state information (CSI) by adding uncertainties to channel matrices with worst-case models i.e. singular value uncertainty model (SVUM) and ellipsoidal uncertainty model (EUM). In SVUM, WSRM problem is formulated subject to the transmit power constraints. While, the problem is devised in EUM by alternatively considering its dual power minimization problem subject to the worst-case signal-to-interference-plus-noise ratio (SINR) constraints for all mobile stations. The designed problem for both SVUM and EUM are known as non-deterministic polynomial (NP) problem which is difficult to solve. We propose an iterative algorithm established on majorization minimization (MM) technique that solves and achieves convergence to stationary point of these two problems. In EUM, the convergence point is obtained after converting the infinite number of SINR constraints into linear matrix inequalities (LMI) by employing S-Procedure. Extensive numerical results are provided to show that the proposed iterative algorithm significantly increases performance in terms of sum-rate and also attains faster convergence as compared with the conventional polynomial time algorithm.
机译:在本文中,我们提出了一种鲁棒的波束成形设计,以检查用于5G通信的多小区大规模MIMO下行链路系统中的加权总和率最大化(WSRM)问题。这项工作通过使用最坏情况模型(即奇异值不确定性模型(SVUM)和椭圆体不确定性模型(EUM))向通道矩阵添加不确定性来假设不完善的通道状态信息(CSI)。在SVUM中,WSRM问题受制于发射功率约束。同时,在EUM中通过交替考虑其双功率最小化问题来设计此问题,该问题受所有移动台的最坏情况信号干扰加噪声比(SINR)约束。 SVUM和EUM的设计问题被称为非确定性多项式(NP)问题,难以解决。我们提出了一种基于最小化最小化(MM)技术的迭代算法,该迭代算法解决并实现了这两个问题的平稳点收敛。在EUM中,通过使用S程序将无限数量的SINR约束转换为线性矩阵不等式(LMI),即可获得收敛点。大量的数值结果表明,与传统的多项式时间算法相比,该迭代算法在求和率方面显着提高了性能,并且收敛速度更快。

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