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Void traversal for guaranteed delivery in geometric routing

机译:Void Traversal保证在几何路由中交付

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Geometric routing algorithms like GFG (GPSR) are lightweight, scalable algorithms that can be used to route in resource-constrained ad hoc wireless networks. However, such algorithms run on planar graphs only. To efficiently construct a planar graph, they require a unit-disk graph. To make the topology unit-disk, the maximum link length in the network has to be selected conservatively. In practical setting this leads to the designs where the node density is rather high. Moreover, the network diameter of a planar subgraph is greater than the original graph, which leads to longer routes. To remedy this problem, we propose a void traversal algorithm that works on arbitrary geometric graphs. We describe how to use this algorithm for geometric routing with guaranteed delivery and compare its performance with GFG.
机译:GFG(GPSR)等几何路由算法是重量轻的,可伸缩的算法,可用于在资源受限的临时无线网络中路由。但是,此类算法仅在平面图上运行。为了有效地构建平面图,它们需要单位磁盘图。要使拓扑单元磁盘,必须保守网络中的最大链路长度。在实际设置中,这导致节点密度相当高的设计。此外,平面子图的网络直径大于原始图形,这导致较长的路线。要解决此问题,我们提出了一种在任意几何图上工作的void遍历算法。我们介绍了如何使用该算法进行几何路由,以保证交付,并将其性能与GFG进行比较。

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