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Downlink Coverage Probability in a Cellular Network with Ginibre Deployed Base Stations and Nakagami-m Fading Channels

机译:使用Ginibre的蜂窝网络中的下行链路覆盖概率   部署的基站和Nakagami-m衰落信道

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摘要

Recently, spatial stochastic models based on determinantal point processes(DPP) are studied as promising models for analysis of cellular wirelessnetworks. Indeed, the DPPs can express the repulsive nature of the macro basestation (BS) configuration observed in a real cellular network and have manydesirable mathematical properties to analyze the network performance. However,almost all the prior works on the DPP based models assume the Rayleigh fadingwhile the spatial models based on Poisson point processes have been developedto allow arbitrary distributions of fading/shadowing propagation effects. Inorder for the DPP based model to be more promising, it is essential to extendit to allow non-Rayleigh propagation effects. In the present paper, we proposethe downlink cellular network model where the BSs are deployed according to theGinibre point process, which is one of the main examples of the DPPs, overNakagami-m fading. For the proposed model, we derive a numerically computableform of the coverage probability and reveal some properties of it numericallyand theoretically.
机译:近年来,基于行列式点过程(DPP)的空间随机模型被研究为用于蜂窝无线网络分析的有前途的模型。实际上,DPP可以表达在实际蜂窝网络中观察到的宏基站(BS)配置的排斥性质,并具有许多理想的数学属性来分析网络性能。然而,关于基于DPP的模型的几乎所有现有工作都假设瑞利衰落,而基于泊松点过程的空间模型已被开发为允许衰落/阴影传播效应的任意分布。为了使基于DPP的模型更具前景,必须对其进行扩展以允许非瑞利传播效应。在本文中,我们提出了一种下行链路蜂窝网络模型,在该模型中,基站是根据Ginibre点过程进行部署的,该过程是Dakas在Nakagami-m衰落下的主要示例之一。对于提出的模型,我们推导了覆盖概率的数值可计算形式,并在数值和理论上揭示了它的一些性质。

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