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Design of Bayesian Clinical Trials With Clustered Data
1Clinical Trials Capability, The University of Queensland, Brisbane, Queensland, Australia.
This study introduces an efficient method for assessing Bayesian clinical trial operating characteristics with clustered data. The approach uses theoretical results to reduce computational intensity, improving sample size determination for complex trial designs.
Area of Science:
- Biostatistics
- Clinical Trial Design
- Bayesian Methodology
Background:
- Assessing operating characteristics (power, type I error) is crucial for clinical trial design.
- Current Monte Carlo simulation methods are computationally intensive, especially for clustered data and complex models.
- Efficient evaluation is needed for Bayesian trials with clustered data.
Purpose of the Study:
- To propose an efficient method for assessing operating characteristics and determining sample sizes in Bayesian trials with clustered data.
- To leverage theoretical results for faster computation and improved sample size recommendations.
- To demonstrate the methodology's applicability in a Bayesian cluster-randomized trial.
Main Methods:
- Developed theoretical results modeling posterior probabilities as a function of the number of clusters.
- Utilized these functions to assess operating characteristics across various sample sizes using limited simulations.
- Quantified the impact of simulation variability on sample size recommendations.
Main Results:
- The proposed method significantly reduces computational burden compared to traditional Monte Carlo simulations.
- Theoretical functions enable accurate assessment of operating characteristics with fewer simulations.
- The approach provides robust sample size recommendations, accounting for simulation variability.
Conclusions:
- The novel methodology offers an efficient and theoretically grounded approach for Bayesian clinical trials with clustered data.
- This method enhances the practical assessment of operating characteristics and sample size determination.
- The findings are applicable to complex trial designs, including Bayesian cluster-randomized trials.
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