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Rational Erds number and maximum flow as measurement models for scientific social network analysis

机译:理性ERDS号和最大流量作为科学社会网络分析的测量模型

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In social network analysis, the detection of communities composed of people with common interests is a classical problem. Moreover, people can somehow influence any other in the community, i.e., they can spread information among them. In this paper, two models are proposed considering information diffusion strategies and the identification of communities in a scientific social network built through these two model concepts. The maximum flow-based and the Erd s number-based models are proposed as a measurement to weigh all the relationships between elements. A clustering algorithm (k-medoids) was used for the identification of communities of closely connected people in order to evaluate the proposed models in a scientific social network. Detailed analysis of the obtained scientific communities was conducted to compare the structure of formed groups and to demonstrate the feasibility of the solution. The results demonstrate the viability and effectiveness of the proposed solution, showing that information reaches elements that are not directly related to the element that produces it.
机译:在社交网络分析中,对具有共同兴趣的人组成的社区的检测是一个经典问题。此外,人们可以以某种方式在社区中的任何其他地方影响,即,他们可以在其中传播信息。在本文中,考虑到通过这两个模型概念构建的科学社交网络中的信息扩散策略和识别社区的两个模型。基于最大流量和ERD的基于数量的模型被提出为测量来称量元素之间的所有关系。聚类算法(K-METOIDS)用于识别紧密连接的人群,以评估科学社交网络中提出的模型。进行了对获得的科学社区的详细分析,以比较成型组的结构并证明解决方案的可行性。结果证明了所提出的解决方案的可行性和有效性,显示信息达到与产生它的元素直接相关的元素。

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