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A methodology for analysing a repeated measures and survival outcome simultaneously
1The Biostatistics Center, The George Washington University, Rockville, MD 20852, USA. rochon@biostat.bsc.gwu.edu
Statistics in Medicine
|April 17, 2001
Summary
This study extends methods for analyzing repeated measures data to include a survival endpoint alongside a standard repeated measures outcome. The approach combines generalized estimating equations (GEE) and seemingly unrelated regression for robust biomedical data analysis.
Area of Science:
- Biostatistics
- Biomedical Data Analysis
- Longitudinal Data Analysis
Background:
- Extensive literature exists for univariate repeated measures data analysis.
- Biomedical research frequently involves multiple outcome measures, often exceeding univariate analysis.
- Prior work addressed bivariate repeated measures with discrete or continuous outcomes using GEE and seemingly unrelated regression.
Purpose of the Study:
- To extend existing statistical frameworks for analyzing paired outcome data.
- To accommodate scenarios with one repeated measures outcome and one survival endpoint.
- To provide a robust methodology for complex biomedical research questions.
Main Methods:
- Utilized generalized estimating equations (GEE) to model the repeated measures outcome.
- Employed the seemingly unrelated regression (SUR) model to integrate GEE models.
- Extended the SUR-GEE framework to incorporate a survival endpoint alongside a repeated measures outcome.
Main Results:
- Developed a statistical methodology for analyzing mixed repeated measures and survival data.
- Addressed key estimation and hypothesis testing challenges for this combined data type.
- Demonstrated the practical application of the methodology through a relevant example.
Conclusions:
- The proposed method offers a unified approach for analyzing complex longitudinal and survival data in biomedical research.
- This extension enhances the analytical capabilities for studies with multiple, distinct endpoint types.
- The methodology provides a valuable tool for researchers dealing with mixed-effects data structures.