Power and Sample Size Calculation for Multivariate Longitudinal Trials Using the Longitudinal Rank Sum Test.
Neurodegenerative diseases such as Alzheimer's and Parkinson's often exhibit complex, multivariate longitudinal outcomes that require advanced statistical methods to comprehensively evaluate treatment efficacy. The Longitudinal Rank Sum Test (LRST) offers a nonparametric framework to assess global treatment effects across multiple longitudinal endpoints without requiring multiplicity corrections. This study develops a robust methodology for power and sample size estimation specific to the LRST, integrating theoretical derivations, asymptotic properties, and practical estimation techniques under large sample conditions. Validation through numerical simulations demonstrates the accuracy of the proposed methods, while real-world applications to clinical trials in Alzheimer's disease (AD) and Parkinson's disease (PD) highlight their practical significance. This framework facilitates the design of efficient, well-powered trials, advancing the evaluation of treatments for complex diseases with multivariate longitudinal outcomes.
Duke Scholars
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Related Subject Headings
- Treatment Outcome
- Statistics, Nonparametric
- Statistics & Probability
- Sample Size
- Parkinson Disease
- Multivariate Analysis
- Models, Statistical
- Longitudinal Studies
- Humans
- Computer Simulation
Citation
Published In
DOI
EISSN
Publication Date
Volume
Issue
Start / End Page
Location
Related Subject Headings
- Treatment Outcome
- Statistics, Nonparametric
- Statistics & Probability
- Sample Size
- Parkinson Disease
- Multivariate Analysis
- Models, Statistical
- Longitudinal Studies
- Humans
- Computer Simulation