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Modeling Spatial Social Complex Networks for Dynamical Processes

机译:为动态过程建模空间社会复杂网络

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The study of social networks—where people are located, geographically, and how they might be connected to one another—is a current hot topic of interest, because of its immediate relevance to important applications, from devising efficient immunization techniques for the arrest of epidemics to the design of better transportation and city planning paradigms to the understanding of how rumors and opinions spread and take shape over time. We develop a Spatial Social Complex Network (SSCN) model that captures not only essential connectivity features of real-life social networks, including a heavy-tailed degree distribution and high clustering, but also the spatial location of individuals, reproducing Zipf’s law for the distribution of city populations as well as other observed hallmarks. We then simulate Milgram’s Small-World experiment on our SSCN model, obtaining good qualitative agreement with the known results and shedding light on the role played by various network attributes and the strategies used by the players in the game. This demonstrates the potential of the SSCN model for the simulation and study of the many social processes mentioned above, where both connectivity and geography play a role in the dynamics.
机译:对社交网络的研究(人们在地理位置,地理位置以及他们之间的联系方式)是当前关注的热点话题,因为它与开发重要的流行病的有效免疫技术有关,与重要应用具有直接相关性。设计更好的交通和城市规划范式,以了解谣言和观点如何随时间传播和形成。我们开发了一个空间社交复杂网络(SSCN)模型,该模型不仅捕获了现实社会网络的基本连接特征,包括重度分布和高度聚类,而且还捕获了个人的空间位置,从而再现了齐普夫定律城市人口以及其他观察到的标志。然后,我们在SSCN模型上模拟米尔格拉姆的“小世界”实验,以已知的结果获得良好的定性共识,并阐明各种网络属性所发挥的作用以及玩家在游戏中使用的策略。这证明了SSCN模型在上述许多社会过程的模拟和研究中的潜力,在这些过程中,连通性和地理位置都在动力学中起作用。

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