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Why Does the Kronecker Model Result in Misleading Capacity Estimates?

机译:为什么Kronecker模型会导致容量估算误导?

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Many recent works that study the performance of multiple-input–multiple-output (MIMO) systems in practice assume a Kronecker model where the variances of the channel entries, upon decomposition on to the transmit and the receive eigenbases, admit a separable form. Measurement campaigns, however, show that the Kronecker model results in poor estimates for capacity. Motivated by these observations, a channel model that does not impose a separable structure has been recently proposed and shown to fit the capacity of measured channels better. In this paper, we show that this recently proposed modeling framework can be viewed as a natural consequence of channel decomposition on to its canonical coordinates, the transmit and/or the receive eigenbases. Using tools from random matrix theory, we then establish the theoretical basis behind the Kronecker mismatch at the low-and the high-${ssr SNR}$ extremes: 1) sparsity of the dominant statistical degrees of freedom (DoF) in the true channel at the low- ${ssr SNR}$ extreme, and 2) nonregularity of the sparsity structure (disparities in the distribution of the DoF across the rows and the columns) at the high-${ssr SNR}$ extreme.
机译:在实践中研究多输入多输出(MIMO)系统性能的许多最新著作都采用了Kronecker模型,该模型中,通道条目的方差在分解为发射和接收本征基时,采用可分离的形式。但是,评估活动表明,Kronecker模型导致对容量的估计不足。基于这些观察,最近提出了一种不强加可分离结构的信道模型,该模型显示出更好地适合于所测量信道的容量。在本文中,我们表明,这个最近提出的建模框架可以看作是信道分解到其规范坐标,发送和/或接收特征基的自然结果。然后,使用随机矩阵理论的工具,我们建立了在最低和最高$ {ssr SNR} $极端情况下Kronecker不匹配背后的理论基础:1)真实信道中主要统计自由度(DoF)的稀疏性在低$ {ssr SNR} $极端时,和2)在高$ {ssr SNR} $极端时的稀疏结构的不规则性(行和列中DoF分布的差异)。

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