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首页> 外文期刊>Journal of Theoretical and Applied Information Technology >MODELING THE STRUCTURE OF SOCIAL NETWORKS BY USING THE PYTHAGOREAN SPIRAL
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MODELING THE STRUCTURE OF SOCIAL NETWORKS BY USING THE PYTHAGOREAN SPIRAL

机译:使用毕达哥拉斯螺旋模型对社交网络的结构进行建模

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Since the good representation of the complex networks structure can effectively communicate more information and can help explore them and understand their behaviors, the purpose of this paper is to present and model the structure of social networks. Mathematical concepts can be a powerful tool for modeling. However, complex networks in the real world are far too complicated to model in their entirety. Therefore, it is important to identify the information that the generated model may help illustrate. In the present work, we use the spiral of Pythagoras and a combination of mathematical concepts in pre-topology, graph theory and fuzzy logic to generate two different models: the Rings Model and the Member-ship Matrix. The first proposed model has a geometric representation which makes all the nodes visible and every direct link between two nodes illustrates the number of, direct and indirect, paths that connect them and the cost of each one. The second proposed model is a matrix where every column depicts the relation between the corresponding node and the rest of the network. The most important benefit of the models presented in this paper is that they allow the human eye to get information about the strength of connection between the nodes, of complex networks, in an easy and fast way.
机译:由于复杂网络结构的良好表示可以有效地传达更多信息,并有助于探索它们并了解其行为,因此本文的目的是介绍和建模社交网络的结构。数学概念可以成为强大的建模工具。但是,现实世界中的复杂网络过于复杂,无法整体建模。因此,重要的是识别所生成的模型可以帮助说明的信息。在当前的工作中,我们使用毕达哥拉斯的螺旋线和预拓扑,图论和模糊逻辑中的数学概念的组合来生成两个不同的模型:Rings模型和Member-ship Matrix。首先提出的模型具有几何表示,该几何表示使所有节点可见,并且两个节点之间的每个直接链接都说明了连接它们的直接和间接路径的数量以及每个节点的成本。提出的第二个模型是一个矩阵,其中每一列都描述了相应节点与网络其余部分之间的关​​系。本文介绍的模型的最重要好处是,它们允许人眼以简单快捷的方式获取有关复杂网络节点之间连接强度的信息。

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