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Batch kernel SOM and related Laplacian methods for social network analysis

机译:用于社交网络分析的批核SOM和相关的Laplacian方法

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Large graphs are natural mathematical models for describing the structure of the data in a wide variety of fields, such as web mining, social networks, information retrieval, biological networks, etc. For all these applications, automatic tools are required to get a synthetic view of the graph and to reach a good understanding of the underlying problem. In particular, discovering groups of tightly connected vertices and understanding the relations between those groups is very important in practice. This paper shows how a kernel version of the batch self-organizing map can be used to achieve these goals via kernels derived from the Laplacian matrix of the graph, especially when it is used in conjunction with more classical methods based on the spectral analysis of the graph. The proposed method is used to explore the structure of a medieval social network modelled through a weighted graph that has been directly built from a large corpus of agrarian contracts.
机译:大图是用于描述广泛领域中数据结构的自然数学模型,例如Web挖掘,社交网络,信息检索,生物网络等。对于所有这些应用程序,都需要自动工具来获得综合视图并了解潜在问题。特别是,发现紧密连接的顶点组并了解这些组之间的关系在实践中非常重要。本文说明了如何通过从图的拉普拉斯矩阵派生的内核将批处理自组织图的内核版本用于实现这些目标,特别是当它与基于图谱的频谱分析的更经典的方法结合使用时图形。所提出的方法用于探索通过加权图建模的中世纪社会网络的结构,该加权图是直接从大量土地合同中建立的。

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