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Genie chains and the degrees of freedom of the K-user MIMO interference channel

机译:精灵链和K用户MIMO干扰信道的自由度

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We explore the degrees of freedom (DoF) of the K > 3 user MT × MR MIMO Gaussian interference channel where each transmitter is equipped with MT and each receiver is equipped with MR antennas. Expressing the DoF characterization as a function of the ratio γ = M/N, where M = min(MT, MR) and N = max(MT, MR), we find that when γ ≤ γo = K−1/K(K−2) = γo, the DoF value per user is piecewise linear depending on M and N alternately, similar to the DoF characterization for K = 3 which has been previously obtained. The regime γ > γo, which is the dominant regime for K > 3 users and is not encountered in the K = 3 user setting, is the main focus of this paper. Our DoF results in this regime are obtained through a novel “genie chains” approach, which is the main contribution of this work. It is a chain of mappings from genie signals provided to a receiver to the exposed signal spaces at that receiver, which then serve as the genie signals for the next receiver in the chain, until an acceptable genie with the required number of dimensions is obtained, essentially converting an information theoretic problem into a linear algebra problem.
机译:我们探索K> 3用户MT×MR MIMO高斯干扰信道的自由度(DoF),其中每个发射机都配备MT,每个接收机都配备MR天线。将DoF表征表示为γ= M / N的函数,其中M = min(MT,MR)和N = max(MT,MR),我们发现当γ≤γo= K−1 / K(K -2)=γo,每个用户的DoF值交替地线性依赖于M和N,类似于先前获得的K = 3的DoF表征。体制γ>γo是K> 3用户的主导体制,在K = 3用户设置中没有遇到,这是本文的主要重点。我们在这种体制下的自由度结果是通过新颖的“精灵链”方法获得的,这是这项工作的主要贡献。它是从提供给接收器的精灵信号到该接收器的暴露信号空间的映射链,然后将其用作链中下一个接收器的精灵信号,直到获得具有所需维数的可接受的精灵为止,本质上是将信息理论问题转化为线性代数问题。

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