4.6 Article

Two Approaches to Incorporate Clinical Data Uncertainty into Multiple Criteria Decision Analysis for Benefit-Risk Assessment of Medicinal Products

期刊

VALUE IN HEALTH
卷 17, 期 5, 页码 619-628

出版社

ELSEVIER SCIENCE INC
DOI: 10.1016/j.jval.2014.04.008

关键词

multiple criteria decision analysis (MCDA); probabilistic sensitivity analysis; regulatory decision making; structured benefit-risk assessment of medicinal products

资金

  1. AbbVie

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Background: The Problem formulation, Objectives, Alternatives, Consequences, Trade-offs, Uncertainties, Risk attitude, and Linked decisions (PrOACT-URL) framework and multiple criteria decision analysis (MCDA) have been recommended by the European Medicines Agency for structured benefit-risk assessment of medicinal products undergoing regulatory review. Objective: The objective of this article was to provide solutions to incorporate the uncertainty from clinical data into the MCDA model when evaluating the overall benefit-risk profiles among different treatment options. Methods: Two statistical approaches, the delta-method approach and the Monte Carlo approach, were proposed to construct the confidence interval of the overall benefit-risk score from the MCDA model as well as other probabilistic measures for comparing the benefit-risk profiles between treatment options. Both approaches can incorporate the correlation structure between clinical parameters (criteria) in the MCDA model and are straightforward to implement. Results: The two proposed approaches were applied to a case study to evaluate the benefit-risk profile of an add-on therapy for rheumatoid arthritis (drug X) relative to placebo. It demonstrated a straightforward way to quantify the impact of the uncertainty from clinical data to the benefit-risk assessment and enabled statistical inference on evaluating the overall benefit-risk profiles among different treatment options. Conclusions: The delta-method approach provides a closed form to quantify the variability of the overall benefit-risk score in the MCDA model, whereas the Monte Carlo approach is more computationally intensive but can yield its true sampling distribution for statistical inference. The obtained confidence intervals and other probabilistic measures from the two approaches enhance the benefit-risk decision making of medicinal products.

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