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Analysis of cluster randomised stepped wedge trials with repeated cross-sectional samples
Karla Hemming1, Monica Taljaard2,3, Andrew Forbes4
1Institute of Applied Health Research, University of Birmingham, Birmingham, B15 2TT, UK. k.hemming@bham.ac.uk.
Stepped wedge cluster randomized trials (SW-CRTs) require analysis that accounts for secular trends to avoid biased results. Adjusting for time trends is crucial for accurate intervention effect estimation in SW-CRTs.
Area of Science:
- Epidemiology
- Biostatistics
- Health Services Research
Background:
- Stepped wedge cluster randomized trials (SW-CRTs) are increasingly utilized for policy and service delivery interventions.
- A significant gap exists in trial literature regarding analytical approaches for SW-CRTs.
- Many published SW-CRTs suffer from methodological flaws, notably failing to adjust for secular trends during analysis.
Purpose of the Study:
- To highlight assumptions of the basic SW-CRT analytical model by Hussey and Hughes.
- To explore modifications accommodating deviations from model assumptions using random and fixed effects.
- To illustrate the importance of adjusting for secular trends in SW-CRT analysis through a case study.
Main Methods:
- Examined assumptions of the basic SW-CRT analytical model.
- Proposed simple model modifications using random and fixed effects to address assumption deviations.
- Assessed implications of modifications on intracluster correlation coefficients.
- Conducted a case study to demonstrate the impact of secular trend adjustment.
Main Results:
- The basic SW-CRT model assumes a common secular trend and constant treatment effect.
- Modifications allow for varying secular trends and treatment effects across clusters or time.
- A case study revealed a reversal of the apparent treatment effect after adjusting for secular trends, contrasting with unadjusted estimates.
Conclusions:
- SW-CRT analysis must account for secular trends to prevent biased treatment effect estimates due to time confounding.
- The standard Hussey and Hughes model relies on critical assumptions that may not hold.
- Careful consideration of appropriate analytical models is essential for SW-CRTs, with provided Stata code for implementation.
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