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Statistical Modeling to Adjust for Time Trends in Adaptive Platform Trials Utilizing Non-Concurrent Controls
Pavla Krotka1,2, Martin Posch1, Mohamed Gewily3
1Center for Medical Data Science, Medical University of Vienna, Vienna, Austria.
Biometrical Journal. Biometrische Zeitschrift
|June 10, 2025
Summary
This study introduces new frequentist models to reduce bias when using non-concurrent control (NCC) data in platform trials. The period-adjustment model is most robust for time trends when NCC data is included.
Area of Science:
- Biostatistics
- Clinical Trial Design
- Pharmaceutical Research
Background:
- Platform trials increasingly use non-concurrent control (NCC) data for efficiency.
- Incorporating NCC data can improve statistical power and reduce sample size requirements.
- Temporal drifts in NCC data can introduce bias into effect estimators.
Purpose of the Study:
- To propose and evaluate frequentist model-based approaches for analyzing late-entering arms using NCC data.
- To mitigate potential bias introduced by temporal drifts when using NCC data.
- To adjust for time-varying effects within platform trial analyses.
Main Methods:
- Proposed two extensions to existing time-adjustment models for NCC data.
- Investigated fixed-length calendar time intervals and alternative model-based adjustments (random effects, polynomial splines).
- Evaluated performance via simulation studies and a case study.
Main Results:
- Spline-based time adjustment controlled type I error for smooth time trends and offered power gains.
- The fixed-effect model with period adjustment demonstrated robustness for arbitrary time trends, assuming equality across arms.
- Period-adjusted models are preferred for trials with sudden time trend changes when using NCC data.
Conclusions:
- New frequentist models effectively leverage NCC data while adjusting for temporal effects in platform trials.
- Model choice depends on the nature of temporal trends and data characteristics.
- The period-adjustment model offers a robust solution for handling time-varying effects with NCC data, particularly in complex scenarios.
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