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Bayesian inference for finite mixtures of univariate and multivariate skew-normal and skew-t distributions

机译:一元和多元偏正态分布和偏态t分布的有限混合的贝叶斯推断

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摘要

Skew-normal and skew-t distributions have proved to be useful for capturing skewness and kurtosis in data directly without transformation. Recently, finite mixtures of such distributions have been considered as a more general tool for handling heterogeneous data involving asymmetric behaviors across subpopulations. We consider such mixture models for both univariate as well as multivariate data. This allows robust modeling of high-dimensional multimodal and asymmetric data generated by popular biotechnological platforms such as flow cytometry.
机译:事实证明,偏态正态分布和偏态-t分布可用于直接捕获数据中的偏度和峰度而无需进行转换。近来,这种分布的有限混合已经被认为是处理涉及跨亚群不对称行为的异构数据的更通用工具。我们针对单变量和多变量数据都考虑了这种混合模型。这可以对流行的生物技术平台(例如流式细胞仪)生成的高维多模态和不对称数据进行可靠的建模。

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