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The critical transmitting range for Connectivity in Mobile Packet Radio Networks

机译:移动分组无线网络中连接性的关键传输范围

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摘要

It is known that the critical transmitting range for connectivity in stationary packet radio networks is $r=c sqrt{frac{log n}{n}}$, for some constant $c!>!0$, under the assumption that $n$ nodes are uniformly distributed in $R=[0,1]^2$. In this note, we investigate how mobility affects this asymptotic result. We consider the well known random waypoint mobility model, whose asymptotic node spatial distribution has been recently derived. We prove that as long as the spatial distribution has a non-null uniform component, the mobile critical transmitting range differs from the stationary one at most by a constant factor. On the contrary, when the uniform component is null there is an asymptotic gap between the mobile and stationary case, i.e. $r!gg!c sqrt{frac{log n}{n}}$ for any constant $c!>!0$. Hence, the asymptotic behavior of the mobile critical transmitting range depends on the choice of the mobility parameters.
机译:已知对于固定分组无线网络中的连接性,关键的传输范围是$ r = c sqrt {frac {log n} {n}} $,对于某个常数$ c!>!0 $,假设$ n $个节点以$ R = [0,1] ^ 2 $均匀分布。在本文中,我们研究了流动性如何影响这种渐近结果。我们考虑众所周知的随机航点移动性模型,该模型最近已得到其渐近节点的空间分布。我们证明,只要空间分布具有非零均匀分量,移动临界传输范围与固定临界传输范围最多相差一个常数。相反,当统一分量为零时,在移动和固定情况之间存在一个渐近间隙,即$ r!gg!c sqrt {frac {log n} {n}} $对于任何常数$ c!>!0 $。因此,移动临界发射范围的渐近行为取决于移动性参数的选择。

著录项

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    Santi Paolo;

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  • 年度 2002
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  • 原文格式 PDF
  • 正文语种 en
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