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A Low-Complexity Precoding Method Based on the Steepest Descent Algorithm for Downlink Massive MIMO Systems

机译:下行大规模MIMO系统中基于最速下降算法的低复杂度预编码方法

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Massive multiple-input multiple-output (MIMO) is one of the key technologies for the fifth generation (5G) due to its high throughput and spectral efficiency. However, the large-size antenna configurations in massive MIMO systems incur significantly high complexity for the conventional linear precoding schemes like minimum mean square error (MMSE) due to the associated high-dimensional matrix inversion operation. To solve the issue, we propose to utilize the steepest descent (SD) algorithm to realize the MMSE precoding operation deprived of the complex matrix inversion. Furthermore, we introduce a weighted-step approach, named weighted SD (WSD), to speed up the convergence process. The convergence of the proposed WSD-based approach is analyzed in this work. Numerical results illustrate that the WSD-based approach outperforms the Neumann-series (NS) based one in terms of the convergence speed and obtains nearly the same performance of the classical MMSE based one with significantly reduced computational complexity.
机译:大规模多输入多输出(MIMO)由于其高吞吐量和频谱效率而成为第五代(5G)的关键技术之一。但是,由于相关的高维矩阵求逆运算,大规模MIMO系统中的大型天线配置对于诸如最小均方误差(MMSE)之类的常规线性预编码方案而言,极大地增加了复杂度。为了解决该问题,我们建议利用最速下降(SD)算法来实现不使用复杂矩阵求逆的MMSE预编码操作。此外,我们引入了一种加权步骤方法,称为加权SD(WSD),以加快收敛过程。在这项工作中,分析了所提出的基于WSD的方法的收敛性。数值结果表明,基于WSD的方法在收敛速度方面优于基于Neumann系列(NS)的方法,并获得了与基于MMSE的经典方法几乎相同的性能,并且计算复杂度大大降低。

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