Flexible Modeling of Hurdle Conway-Maxwell-Poisson Distributions with Application to Mining Injuries
Shuang Yin, Dipak K. Dey, Emiliano A. Valdez, and Xiaomeng Li

TL;DR
This paper introduces a flexible Bayesian hurdle CMP model with skewed link functions for count data with excess zeros and dispersion, applied to mining injury data to improve risk factor analysis and injury rate prediction.
Contribution
It develops a novel Bayesian hurdle CMP regression model with flexible link functions and applies it to mining injury data, addressing zero inflation and dispersion issues.
Findings
The hurdle CMP model outperforms traditional models in fit and prediction.
The approach effectively captures skewness and dispersion in injury count data.
Identifies key risk factors influencing mining injuries.
Abstract
While the hurdle Poisson regression is a popular class of models for count data with excessive zeros, the link function in the binary component may be unsuitable for highly imbalanced cases. Ordinary Poisson regression is unable to handle the presence of dispersion. In this paper, we introduce Conway-Maxwell-Poisson (CMP) distribution and integrate use of flexible skewed Weibull link functions as better alternative. We take a fully Bayesian approach to draw inference from the underlying models to better explain skewness and quantify dispersion, with Deviance Information Criteria (DIC) used for model selection. For empirical investigation, we analyze mining injury data for period 2013-2016 from the U.S. Mine Safety and Health Administration (MSHA). The risk factors describing proportions of employee hours spent in each type of mining work are compositional data; the probabilistic…
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Taxonomy
TopicsOccupational Health and Safety Research · Risk and Safety Analysis · Geochemistry and Geologic Mapping
