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A Better Theoretical Bound to Approximate Connected Dominating Set in Unit Disk Graph

机译:单位圆图中的近似连通约束集的一个更好的理论界

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Connected Dominating Set is widely used as virtual backbone in wireless Ad-hoc and sensor networks to improve the performance of transmission and routing protocols. Based on special characteristics of Ad-hoc and sensor networks, we usually use unit disk graph to represent the corresponding geometrical structures, where each node has a unit transmission range and two nodes are said to be adjacent if the distance between them is less than 1. Since every Maximal Independent Set (MIS) is a dominating set and it is easy to construct, we can firstly find a MIS and then connect it into a Connected Dominating Set (CDS). Therefore, the ratio to compare the size of a MIS with a minimum CDS becomes a theoretical upper bound for approximation algorithms to compute CDS. In our paper, with the help of Voronoi diagram and Euler's formula, we improved this upper bound, so that improved the approximations based on this relation.
机译:Connected Domination Set被广泛用作无线Ad-hoc和传感器网络中的虚拟主干,以改善传输和路由协议的性能。根据Ad-hoc和传感器网络的特殊特性,我们通常使用单位圆盘图来表示相应的几何结构,其中每个节点都有单位传输范围,如果两个节点之间的距离小于1,则称两个节点相邻由于每个最大独立集(MIS)都是一个支配集,并且易于构造,因此我们可以首先找到一个MIS,然后将其连接到连通支配集(CDS)中。因此,将MIS的大小与最小CDS进行比较的比率成为计算CDS的近似算法的理论上限。在本文中,借助Voronoi图和Euler公式,我们改进了该上限,从而改进了基于该关系的近似值。

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