Neighborhood Overlap-based Stable Data Gathering Trees for Mobile Sensor Networks

N. Meghanathan
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Abstract

The hypothesis in this research is that the end nodes of a short distance link (the distance between the end nodes is significantly smaller than the transmission range per node) in a mobile sensor network (MSN) are more likely to share a significant fraction of their neighbors and such links are more likely to be stable. The author proposes to use Neighborhood Overlap (NOVER), a graph-theoretic metric used in complex network analysis, to effectively quantify the extent of shared neighborhood between the end nodes of a link and thereby the stability of the link. The author's claim is that links with larger NOVER score are more likely to be stable and could be preferred for inclusion while determining stable data gathering trees for MSNs. Through extensive simulations, the author shows that the NOVER-based DG trees are significantly more stable and energy-efficient compared to the DG trees determined using the predicted link expiration time (LET). Unlike the LET approach (currently the best known strategy), the NOVER-based approach could be applied without knowledge about the location and mobility of the nodes.
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基于邻域重叠的移动传感器网络稳定数据采集树
本研究的假设是移动传感器网络(MSN)中短距离链路的终端节点(终端节点之间的距离明显小于每个节点的传输距离)更有可能共享显著比例的邻居,这样的链路更有可能是稳定的。本文提出了一种用于复杂网络分析的图论度量——邻域重叠(NOVER)来有效地量化链路末端节点之间共享邻域的程度,从而衡量链路的稳定性。作者的主张是,NOVER分数越大的链接更可能是稳定的,在确定稳定的msn数据收集树时,可以优先纳入。通过大量的仿真,作者表明,与使用预测链路过期时间(LET)确定的DG树相比,基于nover的DG树更加稳定和节能。与LET方法(目前最知名的策略)不同,基于nover的方法可以在不了解节点位置和移动性的情况下应用。
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