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The Touchard distribution

机译:触点分布

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摘要

We present a novel model, which is a two-parameter extension of the Poisson distribution. Its normalizing constant is related to the Touchard polynomials, hence the name of this model. It is a flexible distribution that can account for both under- or overdispersion and concentration of zeros that are frequently found in non-Poisson count data. In contrast to some other generalizations, the Hessian matrix for maximum likelihood estimation of the Touchard parameters has a simple form. We exemplify with three data sets, showing that our suggested model is a competitive candidate for fitting non-Poisson counts.
机译:我们提出了一种小说模型,这是泊松分布的两个参数延伸。它的归一化常量与触发器多项式有关,因此该模型的名称。它是一种灵活的分布,可以考虑在非泊松数量数据中经常发现的零的零下和浓度。与其他一些概括相反,Hessian矩阵用于触摸参数的最大似然估计具有简单的形式。我们用三个数据集举例说明,显示我们建议的模型是拟合非泊松数目的竞争候选者。

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