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Interference Alignment With Quantized Grassmannian Feedback in the K-User Constant MIMO Interference Channel

机译:K用户常数MIMO干扰信道中具有量化Grassmannian反馈的干扰对准

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摘要

A simple channel state information (CSI) feedback scheme is proposed for interference alignment (IA) over the -user constant multiple-input–multiple-output interference channel (MIMO IC). The proposed technique relies on the identification of invariants in the IA equations, which enables the reformulation of the CSI quantization problem as a single quantization on the Grassmann manifold at each receiver. The scaling of the number of feedback bits with the transmit power sufficient to preserve the multiplexing gain that can be achieved under perfect CSI is established. We show that the CSI feedback requirements of the proposed technique are better (lower) than what is required when using previously published methods (including state-of-the-art codebook-based as well as analog feedback techniques), for system dimensions (number of users and antennas) of practical interest. Furthermore, we show through simulations that this advantage persists at low SNR, in the sense that the proposed technique yields a higher sum-rate performance for a given number of feedback bits. Finally, to complement our analysis, we introduce a statistical model that faithfully captures the properties of the quantization error obtained for random vector quantization (RVQ) on the Grassmann manifold for large codebooks; this enables the numerical (Monte Carlo) analysis of general Grassmannian RVQ schemes for codebook sizes that would be impractically large to simulate.
机译:提出了一种简单的信道状态信息(CSI)反馈方案,用于-用户常数多输入多输出干扰信道(MIMO IC)上的干扰对准(IA)。所提出的技术依赖于IA方程中不变量的识别,这使得CSI量化问题可以重新格式化为每个接收器在Grassmann流形上的单个量化。建立了具有足以保持在理想CSI下可以实现的多路复用增益的发射功率的反馈位数的定标。我们显示,对于系统尺寸(数量)而言,与使用先前发布的方法(包括基于最新码本的方法以及模拟反馈技术)相比,所提出技术的CSI反馈要求要更好(更低)用户和天线)。此外,我们通过仿真表明,在给定数量的反馈比特的情况下,所提出的技术可产生更高的总速率性能,从某种意义上说,这种优势在低SNR时仍然存在。最后,为了补充我们的分析,我们引入了一个统计模型,该模型忠实地捕获了针对大型密码本在格拉斯曼流形上针对随机矢量量化(RVQ)获得的量化误差的属性;这样就可以对通用的Grassmannian RVQ方案进行数值分析(蒙特卡洛),以进行码本大小的模拟,而这很难模拟。

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