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On mixtures of skew normal and skew t-distributions

机译:关于偏态正态分布和偏态t分布的混合

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Finite mixtures of skew distributions have emerged as an effective tool in modelling heterogeneous data with asymmetric features. With various proposals appearing rapidly in the recent years, which are similar but not identical, the connection between them and their relative performance becomes rather unclear. This paper aims to provide a concise overview of these developments by presenting a systematic classification of the existing skew symmetric distributions into four types, thereby clarifying their close relationships. This also aids in understanding the link between some of the proposed expectation-maximization based algorithms for the computation of the maximum likelihood estimates of the parameters of the models. The final part of this paper presents an illustration of the performance of these mixture models in clustering a real dataset, relative to other non-elliptically contoured clustering methods and associated algorithms for their implementation.
机译:偏斜分布的有限混合已经成为建模具有非对称特征的异构数据的有效工具。近年来,随着各种提案迅速出现,尽管它们相似但又不完全相同,因此它们之间的联系及其相对表现变得相当不清楚。本文旨在通过将现有的偏斜对称分布系统地分类为四种类型,从而阐明它们之间的紧密关系,来简要概述这些发展。这也有助于理解一些建议的基于期望最大化的算法之间的联系,以用于计算模型参数的最大似然估计。本文的最后一部分展示了这些混合模型在聚类真实数据集方面的性能,相对于其他非椭圆形聚类聚类方法及其实现的相关算法。

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