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Optimality of Fast Matching Algorithms for Random Networks with Applications to Structural Controllability

机译:具有时滞的随机网络快速匹配算法的最优性   结构可控性的应用

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摘要

Network control refers to a very large and diverse set of problems includingcontrollability of linear time-invariant dynamical systems, where the objectiveis to select an appropriate input to steer the network to a desired state.There are many notions of controllability, one of them being structuralcontrollability, which is intimately connected to finding maximum matchings onthe underlying network topology. In this work, we study fast, scalablealgorithms for finding maximum matchings for a large class of random networks.First, we illustrate that degree distribution random networks are realisticmodels for real networks in terms of structural controllability. Subsequently,we analyze a popular, fast and practical heuristic due to Karp and Sipser aswell as a simplification of it. For both heuristics, we establish asymptoticoptimality and provide results concerning the asymptotic size of maximummatchings for an extensive class of random networks.
机译:网络控制是指一系列非常广泛且多样的问题,包括线性时不变动力系统的可控制性,其目的是选择适当的输入以将网络引导至所需状态。可控性的概念很多,其中一个是结构可控性,这与在基础网络拓扑上找到最大匹配关系密切。在这项工作中,我们研究了快速,可扩展的算法,以找到大型随机网络的最大匹配。首先,我们从结构可控性的角度说明了度分布随机网络是真实网络的现实模型。随后,我们分析了由于Karp和Sipser而引起的一种流行,快速和实用的启发式方法,并对其进行了简化。对于这两种启发式方法,我们建立了渐近最优性,并提供了关于广泛类随机网络的最大匹配的渐近大小的结果。

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