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Community detection using nonnegative matrix factorization with orthogonal constraint

机译:使用具有正交约束的非负矩阵分解的社区检测

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摘要

Community structure is one of the most important properties for understanding the topology and function of a complex network. Recently, the rank reduction technique, non-negative matrix factorization (NMF), has been successfully used to uncover communities in complex networks. In the machine learning literature, the algorithm Alternating Constraint Least Squares (ACLS) is developed to perform NMF with sparsity constraint for clustering data and showed good performance, but it is not used in detecting communities in networks. In this study, we first test the ACLS algorithm on several synthetic and real networks to show its performance on community detection. Then we extend ACLS to orthogonal nonnegative matrix factorization, propose ALSOC, in which orthogonality constraint is added into NMF to discovery communities. The experimental results show that NMF with orthogonality constraint is able to improve the performance of community detection, meanwhile it has ability to maintain the sparsity of matrix factors.
机译:社区结构是了解复杂网络的拓扑和功能的最重要属性之一。最近,秩降低技术非负矩阵分解(NMF)已成功用于发现复杂网络中的社区。在机器学习文献中,开发了交替约束最小二乘算法(ACLS)来执行具有稀疏约束的NMF对数据进行聚类并显示出良好的性能,但并未用于检测网络中的社区。在这项研究中,我们首先在几个综合和真实网络上测试ACLS算法,以显示其在社区检测中的性能。然后将ACLS扩展到正交非负矩阵分解,提出ALSOC,其中正交约束被添加到NMF中以发现社区。实验结果表明,具有正交性约束的NMF能够提高社区检测的性能,同时能够保持矩阵因子的稀疏性。

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