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A bivariate zero-inflated Poisson regression model to analyze occupational injuries
Kui Wang1, Andy H Lee, Kelvin K W Yau
1School of Public Health, Curtin University of Technology, P.O. Box U 1987, 6845, WA, Perth, Australia.
Accident; Analysis and Prevention
|May 6, 2003
Summary
A new statistical model, the bivariate zero-inflated Poisson (BZIP) regression, effectively evaluated an ergonomics intervention. The intervention significantly reduced overall and musculoskeletal injuries in hospital cleaning staff.
Area of Science:
- Occupational Health and Safety
- Biostatistics
- Ergonomics
Background:
- Occupational safety interventions aim to decrease injury rates.
- Injury count data often exhibit excess zeros, complicating effectiveness measurement.
- Zero-inflated models are suitable for data with a point mass at zero and a parametric component.
Purpose of the Study:
- To propose and evaluate a bivariate zero-inflated Poisson (BZIP) regression model.
- To assess the effectiveness of a participatory ergonomics team intervention.
- To analyze injury incidence in a hospital cleaning services department.
Main Methods:
- Development of a bivariate zero-inflated Poisson (BZIP) regression model.
- Application of the BZIP model to analyze injury data from a hospital cleaning staff intervention.
- Evaluation of intervention impact on musculoskeletal (MLTI) and non-musculoskeletal (NMLTI) injuries.
Main Results:
- The BZIP distribution demonstrated a good fit for the observed injury data.
- The participatory ergonomics intervention led to a significant reduction in overall injury incidence.
- A significant decrease in mean musculoskeletal (MLTI) injuries was observed, with a marginal reduction in non-musculoskeletal (NMLTI) injuries.
Conclusions:
- The BZIP regression model is a valuable tool for analyzing occupational injury data with excess zeros.
- The evaluated ergonomics intervention was effective in reducing overall and MLTI injuries.
- This methodology can be applied to assess interventions in other high-risk occupational groups.