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Connected Dominating Sets in Wireless Networks with Different Transmission Ranges

机译:具有不同传输范围的无线网络中的连通支配集

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Since there is no fixed infrastructure or centralized management in wireless ad hoc networks, a Connected Dominating Set (CDS) has been proposed to serve as a virtual backbone. The CDS of a graph representing a network has a significant impact on the efficient design of routing protocols in wireless networks. This problem has been studied extensively in Unit Disk Graphs (UDG), in which all nodes have the same transmission ranges. However, in practice, the transmission ranges of all nodes are not necessarily equal. In this paper, we model a network as a disk graph and introduce the CDS problem in disk graphs. We present two efficient approximation algorithms to obtain a minimum CDS. The performance ratio of these algorithms is constant if the ratio of the maximum transmission range over the minimum transmission range in the network is bounded. These algorithms can be implemented as distributed algorithms. Furthermore, we show a size relationship between a maximal independent set and a CDS as well as a bound of the maximum number of independent neighbors of a node in disk graphs. The theoretical analysis and simulation results are also presented to verify our approaches.
机译:由于在无线ad hoc网络中没有固定的基础结构或集中式管理,因此已提出了连接支配集(CDS)作为虚拟骨干网。表示网络的图的CDS对无线网络中路由协议的有效设计有重大影响。在所有节点具有相同传输范围的单位磁盘图(UDG)中,对该问题进行了广泛的研究。然而,实际上,所有节点的传输范围不一定相等。在本文中,我们将网络建模为磁盘图,并在磁盘图中介绍CDS问题。我们提出两种有效的近似算法以获得最小的CDS。如果网络中最大传输范围与最小传输范围的比率是有界的,则这些算法的性能比率将是恒定的。这些算法可以实现为分布式算法。此外,我们在磁盘图中显示了最大独立集和CDS之间的大小关系,以及节点的最大独立邻居数的界限。理论分析和仿真结果也被提出来验证我们的方法。

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