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Generalized estimating equations to estimate the ordered stereotype logit model for panel data
Martin Spiess1, Daniel Fernández2,3, Thuong Nguyen4
1Psychological Methods and Statistics, Hamburg University, Hamburg, Germany.
This study introduces a generalized estimating equations (GEE) approach for ordered stereotype logit models with panel data. GEE estimation is feasible for medium to large samples, with working correlation matrices often outperforming local odds ratios for efficiency.
Area of Science:
- Statistics
- Econometrics
- Biostatistics
Background:
- Ordered stereotype logit models offer flexibility for ordinal response variables.
- Panel data analysis requires robust methods to handle correlated observations over time.
- Generalized estimating equations (GEE) provide a powerful framework for analyzing correlated data.
Purpose of the Study:
- To propose and evaluate a GEE approach for estimating ordered stereotype logit models with panel data.
- To compare the efficiency of different working covariance structures within the GEE framework.
- To assess the feasibility and performance of GEE estimation in various correlation scenarios.
Main Methods:
- Development of a GEE approach for ordered stereotype logit models.
- Simulation studies comparing GEE estimators with different working matrices (correlation and covariance).
- Analysis of a real-world panel dataset to illustrate model estimation.
Main Results:
- GEE estimation is feasible and reliable for medium to large sample sizes.
- Working correlation matrices generally yield more efficient GEE estimators than local odds ratios.
- High true correlations benefit significantly from working covariance structures that closely match the true correlation.
Conclusions:
- The proposed GEE approach is a viable method for analyzing ordered stereotype logit models with panel data.
- Careful selection of the working covariance structure is crucial for maximizing efficiency, especially with high correlations.
- GEE offers a flexible and robust alternative to traditional methods for longitudinal ordinal data analysis.
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