A New Approach for Modeling Local Selective Connectivity and Maintaining Isolated Regions in Ad Hoc Networks

M. Borschbach
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引用次数: 2

Abstract

The major prerequisites for successful wireless ad hoc networking are an almost homogeneous distribution of a non-trivial number of nodes and the determination of an almost ideal selective connectivity of these nodes in the network. To give a basic characterization of network connectivity, an ad hoc network model based on planar graphs is introduced. According to this underlying mathematical network description, the features of homogeneous connectivity for ad hoc networks are defined. The network model definitions of a connected, a simple connected, a strict connected, a multiple connected and a strong connected network have an iterative foundation on the meta set of the formal network description and the fulfilled local connectivity requirements. The degree of connectivity of each node and the intensity of connectivity of the network itself is maintained by the multiple paths existing at a time. Due to a specific physical layer ratio of wireless capacity utilization and the average number of independent paths, a condition of isolation provides the opportunity to maintain isolated areas in any given ad hoc network distribution. To support identified isolated regions is a main goal of a hybrid transfer network. According to the common underlying mathematical model of ad hoc networks introduced, a selective network model is defined to analyze local node connectivity. Based on a system architecture with a predetermined number of independent and simultaneous links of each network node, the different optimization degrees of the selection of neighbors are presented. A higher relaying efficiency gives the main opportunity for an ad hoc net to be an essential part of a future networking system. The efficiency of a selective network topology is compared to pure range controlled topology.
Ad Hoc网络中局部选择性连接建模和隔离区域维护的新方法
成功的无线自组织网络的主要先决条件是节点数量的几乎均匀分布,以及确定网络中这些节点的几乎理想的选择性连接。为了给出网络连通性的基本特征,提出了一种基于平面图的自组织网络模型。根据这种基本的数学网络描述,定义了自组织网络的同构连通性特征。连通网络、简单连通网络、严格连通网络、多连通网络和强连通网络的网络模型定义,是建立在形式网络描述的元集和满足局部连通性需求的迭代基础上的。每个节点的连通性程度和网络本身的连通性强度是由同时存在的多条路径来维持的。由于无线容量利用率的特定物理层比率和独立路径的平均数量,隔离条件提供了在任何给定的自组织网络分布中保持隔离区域的机会。支持已识别的孤立区域是混合传输网络的主要目标。在介绍自组织网络常用的底层数学模型的基础上,定义了一种选择性网络模型来分析局部节点的连通性。在每个网络节点具有一定数量的独立链路和同时链路的系统架构下,给出了邻居选择的不同优化程度。较高的中继效率使自组网有机会成为未来网络系统的重要组成部分。将选择性网络拓扑的效率与纯范围控制拓扑进行了比较。
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