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METHOD OF ANALYZING A GRAPH WITH A COVARIANCE-BASED CLUSTERING ALGORITHM USING A MODIFIED LAPLACIAN PSEUDO-INVERSE MATRIX

机译:修正拉普拉斯伪逆矩阵的基于协方差的聚类算法分析图形的方法

摘要

A covariance-clustering algorithm (10) for partitioning a graph (300) into subgraphs (clusters) (320, 330, 340) using variations of the pseudo-inverse of the Lapiacian matrix (A) associated with the graph (300), The algorithm (10) does not require the number of clusters as an input parameter and, considering the covariance of the Markov field associated with the graph (10), algorithm (10) finds sub-graphs (320, 330, 340) characterized by a within-cluster covariance larger than an across-clusters covariance. The covariance-clustering algorithm (10) is applied to a semantic graph (300) representing the simulated evidence of multiple events.
机译:使用与图(300)关联的Lapiacian矩阵(A)的伪逆变体将图(300)划分为子图(簇)(320、330、340)的协方差聚类算法(10)算法(10)不需要将簇数作为输入参数,并且考虑与图(10)关联的马尔可夫字段的协方差,算法(10)会找到特征在于子图的子图(320、330、340)集群内协方差大于跨集群协方差。协方差聚类算法(10)被应用于表示多个事件的模拟证据的语义图(300)。

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