Throughput Upper Bound for Random Wireless Network

E. Kalantari, S. K. Malekee, Ehsan Rahimi, H. Nirourang
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Abstract

In this paper we investigate the throughput of an ad-hoc wireless network with independent identically distributed nodes. This scenario have been studied before and achievable throughput have been calculated as O(1/√nlogn). Here, by using the Voronoi tessellation and modifying the cell area, we could decrease the area of cells and consequently decline the transmission power. Smaller transmission power results in lower interference and higher throughput. Then, not only we compute new upper bound for throughput as o(1/√n log...log (n)) but we also obtain range of throughput as o(1/√n log n ) ≤ o(n) ≤ o(1/√n) which is variable according to the area of cells so that with the condition of scenario, it can be changed.
随机无线网络的吞吐量上限
本文研究了具有独立同分布节点的自组织无线网络的吞吐量。此场景之前已经研究过,可实现的吞吐量计算为O(1/√nlogn)。在这里,通过使用Voronoi镶嵌和修改单元面积,我们可以减小单元面积,从而降低传输功率。传输功率越小,干扰越小,吞吐量越高。然后,我们不仅计算吞吐量的新上界为o(1/√n log…log (n)),而且还得到吞吐量的范围为o(1/√n log n)≤o(n)≤o(1/√n),该范围根据单元格的面积而变化,可以随场景的条件而改变。
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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