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arXiv 1601.03296math.PRcond-mat.stat-mechmath-phmath.COmath.MP
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稠密随机几何图的连通度和中心性

Connectivity and Centrality in Dense Random Geometric Graphs

Alexander P. Kartun-Giles

摘要:

由于随着多输入多输出天线(MIMO)和毫米波通信的发展,短程通信变得更加普遍,因此预计多跳小区内通信将在5G中发挥重要作用。这是在本论文中开发的。我们的分析涉及一个称为随机几何图的随机空间网络模型,我们用它来模拟一个没有任何单独的,预先建立的基础设施的无线通信互联设备的网络。[The其余的摘要可在本论文的前题中找到。

英文摘要:

Due to shorter range communication becoming more prevalent with the development of multiple-input, multiple-output antennas (MIMO) and millimeter wave communications, multi-hop, intra-cell communication is anticipated to play a major role in 5G. This is developed in this thesis. Our analysis involves a stochastic spatial network model called a random geometric graph, which we use to model a network of interconnected devices communicating wirelessly without any separate, pre-established infrastructure. [The remaining abstract is available in the front matter of this thesis.]

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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