A New Flexible Distribution Based on the Zero Truncated Poisson Distribution: Mathematical Properties and Applications to Lifetime Data

Abouelmagd Thm
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引用次数: 3

Abstract

The so called zero truncated Poisson (ZTP) distribution is a discrete probability model whose support is the set of only the positive integers ( ) + I . The ZTP is also known as the positive Poisson distribution or the conditional Poisson distribution. It is the conditional probability distribution of a Poisson-distributed random variable (RV), given that the value of the RV is 0. ≠ Thus, it is impossible for a ZTP RV to be zero, in this paper we will introduce a new flexible model based on the ZTP distribution for modeling lifetime data.
基于零截断泊松分布的一种新的柔性分布:数学性质及其在寿命数据中的应用
所谓的零截断泊松(ZTP)分布是一个离散概率模型,其支持仅为正整数()+I的集合。ZTP也称为正泊松分布或条件泊松分布。它是泊松分布随机变量(RV)的条件概率分布,假定RV的值为0≠0因此,ZTP RV不可能为零,在本文中,我们将引入一种基于ZTP分布的新的灵活模型来建模寿命数据。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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