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Bayesian nonparametric clustering as a community detection problem

机译:贝叶斯非参数聚类作为社区检测问题

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A wide class of Bayesian nonparametric priors leads to the representation of the distribution of the observable variables as a mixture density with an infinite number of components. Such a representation induces a clustering structure in the data. However, due to label switching, cluster identification is not straightforward a posteriori and some post-processing of the MCMC output is usually required. Alternatively, observations can be mapped on a weighted undirected graph, where each node represents a sample item and edge weights are given by the posterior pairwise similarities. It is shown how, after building a particular random walk on such a graph, it is possible to apply a community detection algorithm, known as map equation, leading to the minimisation of the expected description length of the partition. A relevant feature of this method is that it allows for the quantification of the posterior uncertainty of the classification. (C) 2020 Elsevier B.V. All rights reserved.
机译:广泛的贝叶斯非参数前沿导致可观察变量分布的表示,作为具有无限数量的组分的混合密度。 这种表示引起数据中的聚类结构。 但是,由于标签切换,群集识别并不直接验证,通常需要MCMC输出的一些后处理。 或者,可以在加权的无向图上映射观察,其中每个节点表示样品项,并且边缘重量由后部相似度给出。 示出了如何在这样的图表上建立特定的随机步行之后,可以应用称为MAP方程的社区检测算法,导致分区的预期描述长度最小化。 该方法的相关特征是它允许定量分类的后部不确定性。 (c)2020 Elsevier B.V.保留所有权利。

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