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Topology tracking of static and dynamic networks based on structural equation models

机译:基于结构方程模型的静态和动态网络拓扑跟踪

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Most of the complex networks have hidden topologies, therefore, their structures must first be modeled in order to conduct meaningful network analytics. Structural equation models (SEMs) are from prominent network models and they often express the relationship between exogenous inputs of the network and outputs linearly. In this paper, based on SEMs, we propose a method to track the topology of static and dynamic networks over time. The static networks have fixed topologies while the topology of the dynamic networks changes over time. The proposed tracking algorithm will improve the topology estimation in static networks, and trace the changes of topology in dynamic networks. The important advantage of the proposed method is about exogenous inputs. Ordinary SEMs assume full knowledge of the exogenous inputs, which may not always be a correct hypothesis. We assume that the exogenous inputs are piecewise stationary and in each piece, the correlation matrix of the exogenous inputs is known, which is a more practical assumption than given exogenous inputs. Numerical tests demonstrate the effectiveness of the proposed algorithm in tracking the topology of static and dynamic networks.
机译:大多数复杂的网络都具有隐藏的拓扑,因此,必须首先对它们的结构进行建模才能进行有意义的网络分析。结构方程模型(SEM)来自著名的网络模型,它们通常线性表示网络的外部输入与输出之间的关系。在本文中,基于SEM,我们提出了一种随时间推移跟踪静态和动态网络拓扑的方法。静态网络具有固定的拓扑,而动态网络的拓扑随时间而变化。所提出的跟踪算法将改善静态网络中的拓扑估计,并跟踪动态网络中的拓扑变化。所提出的方法的重要优点是关于外部输入。普通的SEM会完全了解外来输入,这可能并不总是正确的假设。我们假设外生输入是分段固定的,并且在每一块中,外生输入的相关矩阵是已知的,这比给定外生输入更实际的假设。数值测试证明了该算法在跟踪静态和动态网络拓扑方面的有效性。

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