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Soft unveiling of communities via egonet tensors

机译:通过egonet张量软启动社区

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The task of community detection over a network pertains to identifying the underlying groups of nodes whose often-hidden association has manifested itself in dense connections among the members, and sparse inter-community links. The present work aims at improving the robustness of the traditional matrix-based community detection algorithms via capturing multi-hop connectivity patterns through tensor analysis. To this end, a novel tensor-based network representation is advocated in this contribution, and the task of community detection is cast as a constrained PARAFAC decomposition. Subsequently, the proposed tri-linear minimization is handled via alternating least-squares, where intermediate subproblems are solved using the alternating direction method of multipliers (ADMM) to ensure convergence. The framework is further broadened to accommodate time-varying graphs, where the edgeset as well as the underlying communities evolve through time. Numerical tests corroborate the increased robustness provided through the novel representation as well as the proposed tensor decomposition.
机译:通过网络进行社区检测的任务涉及确定节点的基础组,这些组的经常隐藏的关联已在成员之间的密集连接中表现出来,并且社区之间的连接稀疏。本工作旨在通过张量分析捕获多跳连接模式,从而提高传统的基于矩阵的社区检测算法的鲁棒性。为此,在此贡献中提倡一种新颖的基于张量的网络表示,并且将社区检测的任务强制为受约束的PARAFAC分解。随后,通过交替最小二乘法处理提出的三线性最小化问题,其中使用乘数的交替方向方法(ADMM)解决中间子问题,以确保收敛。该框架得到进一步扩展,以适应随时间变化的图形,其中边集以及底层社区随时间而变化。数值测试证实了通过新颖表示以及所提出的张量分解所提供的增强的鲁棒性。

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