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Markov Chain Analysis of Self-organizing Mobile Nodes Self-organizing Mobile Nodes

机译:自组织移动节点的马尔可夫链分析自组织移动节点的马尔可夫链分析

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Self-organization of autonomous mobile nodes using bio-inspired algorithms in mobile ad hoc networks (MANETS) has been presented in earlier work of the authors. In this paper, the convergence speed of our force-based genetic algorithm (called FGA) is provided through analysis using homogeneous Markov chains. The FGA is run by each mobile node as a topology control mechanism to decide a corresponding node's next speed and movement direction so that it guides an autonomous mobile node over an unknown geographical area to obtain a uniform node distribution while only using local information. The stochastic behavior of FGA, like all GA-based approaches, makes it difficult to analyze the effects that various MANET characteristics have on its convergence speed. Metrically transitive homogeneous Markov chains have been used to analyze the convergence of our FGA with respect to various communication ranges of mobile nodes and also the number of nodes in various scenarios. The Dobrushin contraction coefficient of ergodicity is used for measuring convergence speed for Markov chain model of our FGA. TWO different testbed platforms are presented to illustrate effectiveness of our bio-inspired algorithm in terms of area coverage.
机译:作者的早期工作已经提出了在移动自组织网络(MANETS)中使用生物启发算法对自治移动节点进行自组织的方法。在本文中,通过使用齐次马尔可夫链进行分析,提供了基于力的遗传算法(称为FGA)的收敛速度。每个移动节点都将FGA作为拓扑控制机制运行,以决定相应节点的下一个速度和移动方向,以便在不使用地理区域的情况下引导自治移动节点在不使用本地信息的情况下获得均匀的节点分布。与所有基于GA的方法一样,FGA的随机行为使得难以分析各种MANET特性对其收敛速度的影响。度量传递齐次马尔可夫链已用于分析我们的FGA关于移动节点的各种通信范围以及各种情况下的节点数的收敛性。遍历性的Dobrushin收缩系数用于测量FGA的Markov链模型的收敛速度。介绍了两个不同的测试平台,以说明我们的生物启发算法在区域覆盖方面的有效性。

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