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Distributed Algorithm for Link Removal in Directed Networks

机译:用于在定向网络中删除链路的分布式算法

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This paper considers the problem of removing a fraction of links from a strongly connected directed network such that the largest (in module) eigenvalue of the adjacency matrix corresponding to the network structure is minimized. Due to the complexity of the problem, an effective and scalable algorithm based on eigenvalue sensitivity analysis is proposed in the literature to compute the suboptimal solution to the problem. However, the algorithm requires knowledge of the global network structure and does not preserve strong connectivity of the resulting network. This paper proposes distributed algorithms which allow distributed implementation of the previously mentioned algorithm by relying solely on local information on the network topology while guaranteeing strong connectivity of the resulting network. A numerical example is provided to demonstrate the proposed distributed algorithm.
机译:本文考虑从强烈连接的指向网络移除一部分链路的问题,使得与网络结构相对应的相邻矩阵的最大(模块)特征值被最小化。 由于问题的复杂性,在文献中提出了一种基于特征值敏感性分析的有效和可扩展的算法,以计算问题的次优方法。 然而,该算法需要了解全局网络结构,并且不保留所得网络的强连接。 本文提出了分布式算法,其允许通过仅依赖于网络拓扑的本地信息来允许先前提到的算法的分布式实现,同时保证得到的网络的强连接。 提供了一个数字示例以演示所提出的分布式算法。

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