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Bayesian clustering of skewed and multimodal data using geometric skewed normal distributions

机译:使用几何偏斜正常分布的贝叶斯聚类偏斜和多模数据

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Model-based clustering approaches generally assume that the observations to be clustered are generated from a mixture of distributions, each component of the mixture corresponding to a particular parametric distribution. Most commonly, the underlying distribution is assumed to be normal, which is inadequate for many situations, for example when skewness or multimodality is present within the components. The problem is intensified when the data dimension increases, leading to inaccurate groupings and incorrect inference. A new Bayesian model-based clustering approach is proposed, that can handle a variety of complexities in the data, based on a recently introduced family of geometric skew normal distributions. The performance of this methodology is illustrated through a number of simulation studies and applications to a number of datasets from genomics and medicine. (C) 2020 Elsevier B.V. All rights reserved.
机译:基于模型的聚类方法通常假设从分布的混合物,对应于特定参数分布的混合物的每个组分产生待聚类的观察。 最常见的是,假设潜在的分布是正常的,这对于许多情况不足,例如,当在组件内存在偏斜或多态时,这是不充分的。 当数据维度增加时,该问题会加剧,导致分组不准确和不正确的推断。 提出了一种新的贝叶斯模型的聚类方法,可以根据最近引入的几何偏斜正常分布,处理数据中的各种复杂性。 通过许多来自基因组学和医学的数据集来说明该方法的性能。 (c)2020 Elsevier B.V.保留所有权利。

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