Blinded sample size re-calculation in multiple composite population designs with normal data and baseline adjustments
Roland Gerard Gera, Tim Friede

TL;DR
This paper introduces a new trial design for subpopulation analysis in clinical studies, using composite populations, p-value combination, and blinded sample size re-calculation to ensure error control and adequate power.
Contribution
It proposes a novel design for composite populations with normally distributed endpoints, including methods for sample size re-calculation and error control using multivariate normal distributions.
Findings
Strong control of family-wise type I error rate demonstrated in simulations
Target power is achieved or nearly achieved after sample size re-calculation
Applicable to personalized medicine and targeted therapy trial designs
Abstract
The increasing interest in subpopulation analysis has led to the development of various new trial designs and analysis methods in the fields of personalized medicine and targeted therapies. In this paper, subpopulations are defined in terms of an accumulation of disjoint population subsets and will therefore be called composite populations. The proposed trial design is applicable to any set of composite populations, considering normally distributed endpoints and random baseline covariates. Treatment effects for composite populations are tested by combining -values, calculated on the subset levels, using the inverse normal combination function to generate test statistics for those composite populations. The family-wise type I error rate for simultaneous testing is controlled in the strong sense by the application of the closed testing procedure. Critical values for intersection…
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Taxonomy
TopicsOptimal Experimental Design Methods · Statistical Methods in Clinical Trials · Statistical Methods and Bayesian Inference
