Some results on r-truncated degenerate Poisson Random Variables
Taekyun Kim, Dae san Kim, Si-Hyeon Lee, Seong-Ho Park, Lee-Chae jang

TL;DR
This paper introduces the r-truncated degenerate Poisson distribution, exploring its properties and extending the understanding of truncated Poisson models in probability theory.
Contribution
It presents the first study of r-truncated degenerate Poisson random variables and analyzes their fundamental properties.
Findings
Defined the r-truncated degenerate Poisson distribution
Derived key properties and formulas for the distribution
Extended the theory of truncated Poisson models
Abstract
The zero-truncated Poisson distributions are certain discrete probability distributions whose supports are the set of positive integers, which are also known as the conditional Poisson distributions or the positive Poisson distributions. In this paper, we introduce the r-truncated degenerate Poisson random variable with parameter a and investigate various properties of this random variable
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Taxonomy
TopicsMathematical Approximation and Integration · Probability and Risk Models
