A generalization of the FACE ROUTING algorithm to a class of non-planar networks

Sabeel Ansari, L. Narayanan, J. Opatrny
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引用次数: 5

Abstract

We consider the problem of routing with guaranteed delivery in ad-hoc wireless networks using the positions of the mobile hosts. Such networks can be modeled as geometric graphs. FACE ROUTING [Bose, P et al. (1999), Karp, B et al. (2000)] is a position-based routing algorithm for planar geometric graphs that guarantees delivery of messages without flooding control packets throughout the network. For general ad hoc networks, FACE ROUTING can use a planar sub-graph of the original graph; many local and distributed algorithms have been proposed to extract such a planar sub-graph. However, these planarization algorithms may fail in some situations, such as when the transmission ranges are not the same, for example, due to the presence of obstacles, which in turn may cause a routing failure. In this paper, we describe a generalization of FACE ROUTING that can guarantee delivery in planar graphs with disjoint crossing edges added. Our algorithm needs O(/spl lscr/) memory, where /spl lscr/ is the maximum number of edges in any face in a graph obtained by removing one edge in each pair of crossing edges.
FACE ROUTING算法在一类非平面网络中的推广
我们考虑了在使用移动主机位置的ad-hoc无线网络中具有保证传输的路由问题。这样的网络可以建模为几何图形。FACE ROUTING [Bose, P et al. (1999), Karp, B et al.(2000)]是一种基于位置的平面几何图形路由算法,它保证消息的传递不会在整个网络中泛滥控制数据包。对于一般的自组织网络,FACE ROUTING可以使用原图的平面子图;已经提出了许多局部和分布式算法来提取这种平面子图。然而,这些平面化算法在某些情况下可能会失败,例如,当传输范围不相同时,例如,由于存在障碍物,这反过来可能导致路由失败。本文描述了一种广义的FACE ROUTING算法,该算法可以保证在添加了不相交相交边的平面图上进行传输。我们的算法需要O(/spl lscr/)内存,其中/spl lscr/是通过在每对交叉边中去掉一条边而得到的图中任意面的最大边数。
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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