MIMO broadcast channels with Gaussian CSIT and application to location based CSIT

M. Bashar, Yohan Lejosne, D. Slock, Yuan-Wu Yi
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引用次数: 12

Abstract

Channel State Information at the Transmitter (CSIT), which is crucial in multi-user systems, is always imperfect in practice. In this paper we focus on the optimization of beamformers for the expected weighted sum rate (EWSR) in the MIMO Broadcast Channel (BC) (multi-user MIMO downlink). We first review some beamformer (BF) designs for the perfect CSIT case, such as Weighted Sum MSE (WSMSE) and we introduce the Weighted Sum SINR (WSSINR) point of view, an optimal form of the Signal to Leakage plus Noise Ratio (SLNR) or Signal to Jamming plus Noise Ratio (SJNR) approaches. The discussion then turns to mean and covariance Gaussian CSIT. We review an exact Monte Carlo based approach and a variety of approximate techniques and bounds that all reduce to problems of the (deterministic) form of perfect CSIT. Other simplified exact solutions can be obtained through massive MIMO asymptotics, or the more precise large MIMO asymptotics. Whereas in the perfect CSI case, all reviewed approaches are equivalent, they differ in the partial CSIT case. In particular the expected WSSINR approach is significantly better than expected WSMSE, with large MIMO asymptotics introducing some further tweaking weights that yield a deterministic approach that becomes exact when the number of antennas increases. The complexity and relative performance of the in the end many possible approaches and approximations are then compared.
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基于高斯CSIT的MIMO广播信道及其在基于位置CSIT中的应用
发射机信道状态信息在多用户系统中起着至关重要的作用,但在实际应用中往往存在不完善的地方。本文重点研究了MIMO广播信道(BC)(多用户MIMO下行链路)中期望加权和速率(EWSR)的波束形成器优化问题。我们首先回顾了一些用于完美CSIT情况的波束形成器(BF)设计,例如加权和MSE (WSMSE),并介绍了加权和SINR (WSSINR)的观点,这是信漏加噪声比(SLNR)或信干扰加噪声比(SJNR)方法的最佳形式。然后讨论均值和协方差高斯CSIT。我们回顾了一种基于蒙特卡罗的精确方法和各种近似技术和边界,它们都可以归结为完美CSIT的(确定性)形式的问题。其他简化的精确解可以通过大规模MIMO渐近,或更精确的大MIMO渐近得到。而在完美的CSI案例中,所有被审查的方法都是等效的,它们在部分CSIT案例中有所不同。特别是预期的WSSINR方法明显优于预期的WSMSE,大MIMO渐近引入了一些进一步的调整权值,从而产生了当天线数量增加时变得精确的确定性方法。最后比较了许多可能的方法和近似的复杂性和相对性能。
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