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Nonlinear One-bit Precoding for Massive MIMO Downlink: Minimizing the Maximum Mean Squared Error

机译:用于大规模MIMO下行链路的非线性单位预编码:最小化最大平均平方误差

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In this paper, we study the nonlinear one-bit pre-coding in the massive multiple-input multiple-output downlink system. Different from the conventional criterion of minimizing the sum of mean squared error (min-sum MSE) of all users, the criterion of minimizing the maximum MSE (min-max MSE) is considered here which is more suitable for communications in block and slow fading channels. Based on this min-max MSE criterion, two methods are proposed to optimize the precoding vector and precoding factor. In the first semi-definite relaxation (SDR) method, the min-max MSE problem is first formulated as a semi-definite programming problem with non-convex rank-1 constraint, and then SDR is employed to relax this constraint. The output of SDR is further processed by Gaussian randomization procedure, where, for each candidate precoding vector generated according to the output of SDR, the precoding factor is solved by the quadratically-constrained quadratic programming. To reduce the complexity, the second method employing two-stage processing strategy is further proposed. In the two-stage precoding, the initial solution is first acquired by the efficient alternating direction method of multipliers for the min-sum MSE problem, and then refined to achieve better min-max MSE performance by the symbol-flipping (SF). Finally, the proposed methods are demonstrated by computer simulations.
机译:在本文中,我们研究了大量多输入多输出下行链路系统中的非线性一位预编码。与最小化所有用户的平均平方误差(MIN-SUM MSE)的总和的传统标准不同,在此考虑最小化最大MSE(MIN-MAX MSE)的标准,这更适合于块中的通信和慢衰落频道。基于该MIN-MAX MSE标准,提出了两种方法来优化预编码载体和预编码因子。在第一个半定弛豫(SDR)方法中,首先将MIN-MAX MSE问题作为非凸秩-1约束的半定编程问题,然后使用SDR来放宽这种约束。通过高斯随机化过程进一步处理SDR的输出,其中,对于根据SDR的输出生成的每个候选预编码向量,预编码因子通过二次约束的二次编程来解决。为了降低复杂性,进一步提出了采用两级处理策略的第二种方法。在两阶段预编码中,首先通过用于最小和MSE问题的乘法器的有效交替方向方法获取初始解决方案,然后通过符号翻转(SF)来改进以实现更好的MIN-MAX MSE性能。最后,通过计算机仿真证明了所提出的方法。

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