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Longitudinal data methods for evaluating genome-by-epigenome interactions in families
Justin C Strickland1, I-Chen Chen2, Chanung Wang3
1Department of Psychology, College of Arts and Sciences, University of Kentucky, 171 Funkhouser Drive, Lexington, KY, 40506, USA.
BMC Genetics
|September 27, 2018
Summary
Analyzing genome-by-epigenome interactions with longitudinal health data is crucial. Three statistical methods were compared, finding that adjusting for baseline outcomes improves accuracy and power for longitudinal analyses.
Area of Science:
- Genetics
- Epigenetics
- Biostatistics
Background:
- Longitudinal measurement is vital in health research for understanding disease and trait progression.
- It enables effective analysis of correlated responses within clustered data, such as family studies.
- Evaluating methods for genome-by-epigenome interactions with longitudinal outcomes is essential.
Purpose of the Study:
- To assess and compare three statistical methods for analyzing genome-by-epigenome interactions.
- To investigate the performance of these methods when applied to longitudinal health data from family studies.
- To determine the most effective approach for handling correlated longitudinal outcomes in genetic and epigenetic research.
Main Methods:
- Employed linear mixed-effect models, generalized estimating equations, and quadratic inference functions.
- Utilized 200 simulated posttreatment replicates to test pharmacoepigenetic effects.
- Compared the impact of adjusting for baseline outcome versus using pre-to-post change scores.
Main Results:
- Adjustment for baseline outcome significantly enhanced statistical power and Type I error control compared to pre-to-post change scores.
- All three modeling approaches showed similar statistical power.
- Marginal models required bias correction for accurate analysis.
Conclusions:
- Linear mixed-effect models, generalized estimating equations, and quadratic inference functions are viable for analyzing genome-by-epigenome interactions with longitudinal data.
- Bias correction is necessary for marginal models.
- Quadratic inference functions showed a slight decrease in power compared to the other two methods, but overall performance was comparable.
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