数据驱动的社交网络动态发现

Arian Bakhtiarnia, A. Fahim, E. M. Miandoab
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引用次数: 3

摘要

近年来,严谨的数学框架已被开发用于复杂网络(如社交网络)的建模,可用于确定其若干属性,如网络对外部扰动的弹性和信号在其中的传播时间。为了从大数据中识别动力系统的模型,已经提出了几种现代算法,例如众所周知的“非线性动力学的稀疏识别(SINDy)”算法。我们修改此算法,以便根据上述数学框架确定关于社交网络动态的给定数据,最能描述社交网络潜在动态的微分方程。由于社交网络活动的大规模增长,这种算法的效率和速度变得越来越重要。实验数据验证了算法的准确性和有效性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Data-Driven Discovery of Social Network Dynamics
In recent years, rigorous mathematical frameworks have been developed for modelling complex networks such as social networks, which can be used to determine several of their properties such as the resilience of the network to external perturbation and the propagation time of signals within them. Several modern algorithms have been proposed in order to identify models of dynamical systems from big data, such as the well-known “sparse identification of nonlinear dynamics (SINDy)” algorithm. We modify this algorithm such that given data regarding the dynamics of a social network, the differential equation that best describes the underlying dynamics of the social network is identified in accordance with the aforementioned mathematical frameworks. Due to the massive growth of the activity within social networks, the efficiency and speed of such algorithms are becoming increasingly crucial. Testing the proposed algorithm on empirical data verifies the accuracy and efficiency of our approach.
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