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Analysis of multivariate failure-time data from HIV clinical trials
A S Walker1, A G Babiker, J H Darbyshire
1MRC Clinical Trials Unit, London, United Kingdom.
Controlled Clinical Trials
|March 15, 2000
Summary
Marginal methods analyze multivariate failure-time data for HIV infection, showing combination therapy may delay AIDS progression. These models help understand treatment effects on multiple disease events.
Area of Science:
- Biostatistics
- Epidemiology
- Clinical Trials
Background:
- Analysis of multivariate failure-time data is complex, especially with composite endpoints like AIDS or death in HIV infection.
- Composite endpoints often include numerous events of varying severity, necessitating specialized analytical approaches.
- Existing trials may lack the power to detect treatment effects on individual events within a composite endpoint.
Purpose of the Study:
- To illustrate the application of marginal methods for analyzing multivariate failure-time data in HIV clinical trials.
- To investigate if combination antiretroviral therapy delays the development of new AIDS events.
- To present treatment effects on multiple disease processes in an easily understandable manner.
Main Methods:
- Utilized marginal methods for multivariate failure-time data analysis.
- Employed two approaches: grouping events and using only the first event, or fitting separate baseline hazards for all events.
- Constructed model-based or minimum-variance estimates of overall treatment effects and used covariance matrices for multiple testing.
Main Results:
- Analysis of the Delta trial data suggests combination antiretroviral therapy (ART) with AZT plus ddI or ddC may delay progression to more severe AIDS events compared to AZT monotherapy.
- Identified that these late-stage AIDS events are generally untreatable and lack available prophylaxis.
- Acknowledged that trial analyses are exploratory due to limitations in detecting effects on individual events.
Conclusions:
- Marginal multivariate models offer a practical approach for modeling covariate effects on multiple disease processes.
- These models facilitate the presentation of treatment effects in an easily interpretable format.
- Marginal models are versatile for exploring diverse treatment effect patterns and testing multiple hypotheses across various composite endpoints.