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Stochastic Geometry Modeling and Analysis of Multi-Tier Millimeter Wave Cellular Networks

机译:多层毫米波蜂窝网络的随机几何建模和分析

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In this paper, a new mathematical framework to the analysis of millimeter wave cellular networks is introduced. Its peculiarity lies in considering realistic path-loss and blockage models, which are derived from recently reported experimental data. The path-loss model accounts for different distributions of line-of-sight and non-line-of-sight propagation conditions and the blockage model includes an outage state that provides a better representation of the outage possibilities of millimeter wave communications. By modeling the locations of the base stations as points of a Poisson point process and by relying on a noise-limited approximation for typical millimeter wave network deployments, simple and exact integral as well as approximated and closed-form formulas for computing the coverage probability and the average rate are obtained. With the aid of Monte Carlo simulations, the noise-limited approximation is shown to be sufficiently accurate for typical network densities. The noise-limited approximation, however, may not be sufficiently accurate for ultra-dense network deployments and for sub-gigahertz transmission bandwidths. For these case studies, the analytical approach is generalized to take the other-cell interference into account at the cost of increasing its computational complexity. The proposed mathematical framework is applicable to cell association criteria based on the smallest path-loss and on the highest received power. It accounts for beamforming alignment errors and for multi-tier cellular network deployments. Numerical results confirm that sufficiently dense millimeter wave cellular networks are capable of outperforming micro wave cellular networks, in terms of coverage probability and average rate.
机译:本文介绍了一种用于毫米波蜂窝网络分析的新数学框架。它的特殊性在于考虑现实的路径损耗和阻塞模型,这些模型是根据最近报告的实验数据得出的。路径损耗模型考虑了视距和非视距传播条件的不同分布,并且阻塞模型包括中断状态,该中断状态可以更好地表示毫米波通信的中断可能性。通过将基站的位置建模为Poisson点过程的点,并依靠典型毫米波网络部署的噪声限制近似值,可以计算简单而精确的积分以及近似和封闭式公式来计算覆盖率和获得平均速率。借助于蒙特卡洛仿真,噪声限制的近似值对于典型的网络密度显示出足够的准确度。但是,对于超密集网络部署和亚千兆赫兹传输带宽,噪声限制近似值可能不够准确。对于这些案例研究,一般采用分析方法来考虑其他小区干扰,但这是以增加其计算复杂度为代价的。所提出的数学框架适用于基于最小路径损耗和最高接收功率的小区关联标准。它解决了波束成形对准错误以及多层蜂窝网络部署的问题。数值结果证实,就覆盖概率和平均速率而言,足够密集的毫米波蜂窝网络能够胜过微波蜂窝网络。

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