Symmetry Structure Research of Complex Community from Disconnection Vertexes Perspective

Duo Zhai, Jing Shan, Jiaying Wang, Mingyang Shao, Jianzhao Cao
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Abstract

With the development of social network, current research on social network is analyzed by graph theory. According to the topology, studies can determine the social network, and analyze many practical problems, such as social ties, group cooperation, team influence, hot spread node of overlapping community and so on. Now, available research for community mining establishes algorithms widely by analyzing the section topology of neighbor vertexes. However, little consider topology formability or symmetries. For the research, we propose an algorithm, in which the complex graphs are considered as some isolated vertexes through the model of granular graph. This paper proposes an approach to mine outliers based on graph adjacency matrix and combinatorial mathematics, then analyses the symmetries of outliers for overall structure.
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基于断连顶点的复杂群落对称结构研究
随着社会网络的发展,本文从图论的角度分析了社会网络的研究现状。根据拓扑图,研究可以确定社会网络,并分析许多实际问题,如社会关系、群体合作、团队影响、重叠社区的热传播节点等。目前,已有的社区挖掘研究大多是通过分析邻近顶点的截面拓扑来建立算法的。然而,很少考虑拓扑可成形性或对称性。在研究中,我们提出了一种算法,该算法通过颗粒图模型将复图视为一些孤立的顶点。提出了一种基于图邻接矩阵和组合数学的离群点挖掘方法,分析了离群点在整体结构上的对称性。
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