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Robust Precoding Design for Coarsely Quantized MU-MIMO Under Channel Uncertainties-V0

机译:信道不确定性-V0下粗量化MU-MIMO的鲁棒预编码设计

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Recently, multi-user multiple input multiple output (MU-MIMO) systems with low-resolution digital-to-analog converters (DACs) has received considerable attention, owing to the capability of dramatically reducing the hardware cost. Besides, it has been shown that the use of low-resolution DACs enable great reduction in power consumption while maintain the performance loss within acceptable margin, under the assumption of perfect knowledge of channel state information (CSI). In this paper, we investigate the precoding problem for the coarsely quantized MU-MIMO system without such an assumption. The channel uncertainties are modeled to be a random matrix with finite second-order statistics. By leveraging a favorable relation between the multi-bit DACs outputs and the single-bit ones, we first reformulate the original complex precoding problem into a nonconvex binary optimization problem. Then, using the S-procedure lemma, the nonconvex problem is recast into a tractable formulation with convex constraints and finally solved by the semidefinite relaxation (SDR) method. Compared with existing representative methods, the proposed precoder is robust to various channel uncertainties and is able to support a MU-MIMO system with higher-order modulations, e.g., 16QAM.
机译:最近,由于具有大幅降低硬件成本的能力,具有低分辨率数模转换器(DAC)的多用户多输入多输出(MU-MIMO)系统受到了广泛的关注。此外,已经证明,在完全了解信道状态信息(CSI)的假设下,使用低分辨率DAC可以大大降低功耗,同时将性能损失保持在可接受的范围内。在本文中,我们在没有这种假设的情况下研究了粗量化MU-MIMO系统的预编码问题。将通道不确定性建模为具有有限二阶统计量的随机矩阵。通过利用多位DAC输出和单位DAC输出之间的有利关系,我们首先将原始的复杂预编码问题重新构造为非凸二进制优化问题。然后,使用S程序引理,将非凸问题重铸为具有凸约束的可处理公式,并最终通过半定松弛(SDR)方法进行求解。与现有的代表性方法相比,所提出的预编码器对各种信道不确定性具有鲁棒性,并且能够支持具有更高阶调制(例如16QAM)的MU-MIMO系统。

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