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One-step parametric network meta-analysis models using the exact likelihood that allow for time-varying treatment
Harlan Campbell1, Dylan Maciel1, Keith Chan1
1Health Economics and Outcomes Research, Precision AQ, Vancouver, BC, Canada.
Research Synthesis Methods
|February 2, 2026
Summary
A new one-step Bayesian network meta-analysis (NMA) model accurately analyzes time-to-event (TTE) data, even with time-varying effects, overcoming limitations of existing methods for oncology trials.
Area of Science:
- Biostatistics
- Clinical Epidemiology
- Pharmacoeconomics
Background:
- Network meta-analysis (NMA) is crucial in oncology for comparing multiple treatments.
- Time-to-event (TTE) data analysis in NMA often violates the proportional hazard (PH) assumption.
- Existing NMA methods for time-varying effects lack accuracy and are complex to implement.
Purpose of the Study:
- To introduce a novel one-step fully Bayesian parametric individual patient data (IPD)-NMA model.
- To enable accurate TTE data analysis with time-varying treatment effects without the PH assumption.
- To offer a flexible and implementable alternative to existing NMA methods.
Main Methods:
- Developed a one-step fully Bayesian parametric IPD-NMA model.
- Utilized exact likelihood for TTE data, accommodating time-varying treatment effects.
- Incorporated Weibull, Gompertz, log-normal, log-logistic, gamma, and generalized gamma distributions for fixed or random effects.
Main Results:
- The one-step model was applied to a network of advanced melanoma RCTs.
- Results were compared to a traditional two-step approach, demonstrating comparable or improved accuracy.
- A simulation study confirmed the one-step method's advantages over the two-step approach.
Conclusions:
- The proposed one-step IPD-NMA model provides a flexible and accurate approach for TTE data analysis in oncology.
- It simplifies model selection and allows for the inclusion of novel distributions like generalized gamma.
- This method enhances the reliability of evidence synthesis for treatment comparisons in clinical trials.
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