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Worst-Case Energy Efficiency Maximization in a 5G Massive MIMO-NOMA System

机译:5G大规模MIMO-NOMA系统中最坏情况下的能效最大化

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In this paper, we examine the robust beamforming design to tackle the energy efficiency (EE) maximization problem in a 5G massive multiple-input multiple-output (MIMO)-non-orthogonal multiple access (NOMA) downlink system with imperfect channel state information (CSI) at the base station. A novel joint user pairing and dynamic power allocation (JUPDPA) algorithm is proposed to minimize the inter user interference and also to enhance the fairness between the users. This work assumes imperfect CSI by adding uncertainties to channel matrices with worst-case model, i.e., ellipsoidal uncertainty model (EUM). A fractional non-convex optimization problem is formulated to maximize the EE subject to the transmit power constraints and the minimum rate requirement for the cell edge user. The designed problem is difficult to solve due to its nonlinear fractional objective function. We firstly employ the properties of fractional programming to transform the non-convex problem into its equivalent parametric form. Then, an efficient iterative algorithm is proposed established on the constrained concave-convex procedure (CCCP) that solves and achieves convergence to a stationary point of the above problem. Finally, Dinkelbach’s algorithm is employed to determine the maximum energy efficiency. Comprehensive numerical results illustrate that the proposed scheme attains higher worst-case energy efficiency as compared with the existing NOMA schemes and the conventional orthogonal multiple access (OMA) scheme.
机译:在本文中,我们研究了鲁棒的波束成形设计,以解决具有不完善信道状态信息的5G大规模多输入多输出(MIMO)-非正交多址(NOMA)下行链路系统中的能效(EE)最大化问题( CSI)。提出了一种新颖的联合用户配对和动态功率分配(JUPDPA)算法,以最大程度地减少用户之间的干扰,并提高用户之间的公平性。这项工作通过使用最坏情况模型(即椭圆不确定性模型(EUM))向通道矩阵添加不确定性来假设CSI不完善。提出了一个分数阶非凸优化问题,以使EE最大化,这取决于发射功率约束和小区边缘用户的最低速率要求。设计的问题由于其非线性分数目标函数而难以解决。我们首先利用分数规划的性质将非凸问题转换为其等效的参数形式。然后,提出了一种基于约束凹凸程序(CCCP)的有效迭代算法,该算法可以解决并实现收敛到上述问题的平稳点。最后,采用Dinkelbach的算法来确定最大能效。综合数值结果表明,与现有的NOMA方案和传统的正交多址(OMA)方案相比,该方案具有更高的最坏情况能量效率。

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