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A study of a time-graph friendship model

机译:一个时间图友谊模型的研究

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摘要

Modeling friendship is a challenging task in social networking given the opportunistic behavior of human relationships that is hard to model. In this paper a simple two-state markov chain model is introduced attempting to give further insight on friendship and particularly how relations evolve as time passes, given that the corresponding graph is a time evolving one with interesting properties. Based on this model four distinct behavioral categories are identified and studied. As it is analytically shown, and subsequently confirmed by simulations, any network of nodes having the same friendship characteristics (e.g., a network consisted exclusively of nodes of one of the behavioral categories characterized in this work) eventually results to a network with properties similar to that of random graphs. Since modern society is characterized by power-law distributions, it is shown by simulations that there exists a certain mix of the previously mentioned categories such that the resulting graph has similar to power-law distribution.
机译:鉴于难以模仿的人际关系的机会主义行为,建模友谊是社交网络中的一个具有挑战性的任务。在本文中,推出了一个简单的两州马尔可夫链模型,试图进一步了解友谊,特别是如何随着时间的推移而发展,鉴于相应的图表是一种具有有趣属性的时间。基于该模型,确定并研究了四种不同的行为类别。由于它被分析地示出,随后通过模拟证实,具有相同友谊特性的任何节点网络(例如,专门包含在该工作中的行为类别的节点的网络组成的网络)最终会导致具有类似的属性的网络随机图。由于现代社会的特征在于幂律分布,所以通过模拟显示了先前提到的类别的某种混合,使得所得到的图表与动力法分布类似。

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