高度右偏数据的混合分布

Nehla Debbabi, M. Kratz, S. E. Asmi
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引用次数: 1

摘要

本文提出了一种非均匀加权双分量分布,用于高度右偏斜数据建模。我们考虑了一个G-GPD模型,该模型将高斯分布与广义帕累托分布(GPD)连接在一个连接点上,每个分量具有不同的权重。它改进了在初步研究中引入的具有均匀权值的G-GPD模型(见[1])。然后给出了参数估计的迭代算法,提供了高斯参数和GPD参数的准确估计,模型的明智加权以及可靠的结合点位置,以无监督的方式成功确定。在生成的数据和真实的细胞外神经记录上,研究了迭代算法和新分布的性能,并与现有的G-GPD模型进行了比较。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A hybrid distribution for highly right skewed data
A non-uniform weighted two-components distribution is proposed in the present study for highly right skewed data modeling. We consider a G-GPD model that links a Gaussian distribution to a Generalized Pareto Distribution (GPD) at a junction point, with different weights for each component. It improves a G-GPD model with uniform weights that had been introduced in a preliminary study (see [1]). An iterative algorithm for parameters estimation is then provided, offering an accurate estimation of the Gaussian and GPD parameters, a judicious weighting of the model as well as a reliable position of the junction point, determined successfully in an unsupervised way. The performance of the iterative algorithm and the underlying new distribution, as compared with the existing G-GPD model, is studied on generated data and then on real extracellular neural recordings.
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