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Nondiagonal Mixture of Dirichlet Network Distributions for Analyzing a Stock Ownership Network

机译:用于分析股票所有权网络的Dirichlet网络分布的非透析混合

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Block modeling is widely used in studies on complex networks. The cornerstone model is the stochastic block model (SBM), widely used over the past decades. However, the SBM is limited in analyzing complex networks as the model is, in essence, a random graph model that cannot reproduce the basic properties of many complex networks, such as sparsity and heavy-tailed degree distribution. In this paper, we provide an edge exchangeable block model that incorporates such basic features and simultaneously infers the latent block structure of a given complex network. Our model is a Bayesian nonparametric model that flexibly estimates the number of blocks and takes into account the possibility of unseen nodes. Using one synthetic dataset and one real-world stock ownership dataset, we show that our model outperforms state-of-the-art SBMs for held-out link prediction tasks.
机译:块建模广泛用于复杂网络的研究。 基石模型是随机块模型(SBM),过去几十年广泛使用。 然而,SBM在分析复杂网络时被限制,因为该模型实质上是一种随机图模型,其无法再现许多复杂网络的基本属性,例如稀疏性和重尾度分布。 在本文中,我们提供了一种边缘可交换的块模型,其结合了这种基本特征,并同时揭示给定复杂网络的潜伏块结构。 我们的模型是一个贝叶斯非参数模型,灵活地估计块的数量,并考虑了看不见节点的可能性。 使用一个合成数据集和一个真实世界的股票所有权数据集,我们显示我们的模型优于一个最先进的SBMS,以便保持链接预测任务。

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