Dimensioning of 5G networks by using stochastic geometry

Siminfar Samakoush Galougah, M. Mozaffaripour
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Abstract

In this paper, we propose an analytical model for dimensioning of Orthogonal Frequency Division Multiple Access (OFDMA) systems in 5G networks by considering Internet of Thing (IoT) application using stochastic geometry. In these systems, some communication is lost when the number of required subcarriers is greater than the number of available subcarriers. We compute the upper bound of the lost communication probability for downlink. In such a system, the position of receiving users is modeled by the Poisson point process. The number of subcarriers dedicated to each user depends on its Signal to Noise Ratio (SNR), position and the shadowing, hence for calculating the number of subcarriers, it is needed to use stochastic geometry. Multigroup user system with each group of users having its own application and throughput requirement is considered. For having dimensioning in terms of subcarriers, we present concentration inequality for functions defined on the Poisson point processes to calculate the upper bound of loss probability. The performance of the upper bound in different ranae of user intensity is investiaated.
基于随机几何的5G网络维数
在本文中,我们提出了一种考虑物联网(IoT)应用的5G网络正交频分多址(OFDMA)系统的分析模型。在这些系统中,当所需子载波的数量大于可用子载波的数量时,会丢失一些通信。我们计算了下行链路丢失通信概率的上界。在这种系统中,接收用户的位置用泊松点过程建模。每个用户专用的子载波数量取决于其信噪比(SNR)、位置和阴影,因此需要使用随机几何来计算子载波数量。考虑了多组用户系统,每组用户都有自己的应用和吞吐量需求。对于用子载波表示的维数,我们提出了在泊松点过程上定义的函数的集中不等式来计算损失概率的上界。研究了该算法在不同用户强度范围内的上界性能。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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