Clustering in Directed Graph Using the Laplacian Matrices and Their Eigenprojections

R. Agaev
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Abstract

This paper is devoted to a clustering in directed graphs using the Laplacian matrices of the digraph and their eigenprojections. The relevance of the problem due to the fact that ignoring edge directionality and considering the graph as undirected is not a meaningful way to cluster directed networks. The proposed methods for clustering in digraphs based on the coefficients of the adjacency matrix of the Laplacian matrix of the digraph.
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利用拉普拉斯矩阵及其特征投影的有向图聚类
利用有向图的拉普拉斯矩阵及其特征投影,研究了有向图的聚类问题。由于忽略边缘的方向性并将图视为无向图而导致的问题的相关性并不是聚类有向网络的有意义的方法。提出了基于有向图拉普拉斯矩阵邻接矩阵系数的有向图聚类方法。
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