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A Degree-first Greedy Search Algorithm for the Evaluation of Structural Controllability of Real World Directed Complex Networks

机译:一种评估现实世界中定向复杂网络结构可控性的度优先贪婪搜索算法

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Ubiquitous data flow through a directed complex network requires the complete structural controllability of the network. For evaluating the structural controllability of any network, determination of maximum matching in the network is a cardinal task and has always been a problem of immense concern. Its solution is mandatory in structural control theory for controlling real world complex networks. The existing classical approach through the Hopcroft-Karp algorithm and other proposed algorithms require the determination of the bipartite equivalent graph (i.e., network), which belongs to the NP-complete class of problems. In this article, we propose a degree-first greedy search algorithm to determine maximum matching in unipartite graphs without determining its bipartite equivalent. Thus this classical problem of the NP-Complete class can be solved using the heuristic, with reduced complexity. This algorithm can be efficiently used to find maximum matching in most of the real world complex networks that follow Erd?s-Rényi model. Simulation results obtained using our heuristic reveal that dense and homogenous networks can be controlled with fewer controller nodes popularly termed as driver nodes, compared to the sparse inhomogeneous networks.
机译:通过定向复杂网络的无处不在的数据流需要网络的完整结构可控性。为了评估任何网络的结构可控性,确定网络中的最大匹配是一项基本任务,并且一直是一个极为关注的问题。在结构控制理论中,它的解决方案对于控制现实世界中的复杂网络是必不可少的。通过Hopcroft-Karp算法和其他提出的算法的现有经典方法需要确定二等当量图(即网络),该图属于NP-完全问题类。在本文中,我们提出了一种度优先的贪婪搜索算法来确定单图的最大匹配,而无需确定其二等值。因此,可以使用启发式方法解决NP-Complete类的经典问题,并降低复杂性。该算法可以有效地用于在遵循Erd?s-Rényi模型的大多数现实世界复杂网络中找到最大匹配。使用我们的启发式方法获得的仿真结果表明,与稀疏的不均匀网络相比,可以用更少的通常被称为驱动程序节点的控制器节点来控制密集和同质的网络。

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