Estimating treatment effects with competing intercurrent events in randomized controlled trials

📅 2025-03-04
📈 Citations: 0
Influential: 0
📄 PDF
🤖 AI Summary
In randomized controlled trials, treatment effect estimation is biased by competing intercurrent events (ICEs), particularly when ICEs both influence outcome measurement and are associated with treatment assignment—rendering conventional estimands nonidentifiable. This paper introduces the first systematic framework for constructing estimands that explicitly distinguish treatment-related from treatment-unrelated ICEs, rigorously defining and resolving identification challenges arising from multiple types of competing ICEs. We establish nonparametric identifiability theory and develop three classes of estimators: weighting-, regression-, and doubly robust-based. To enhance practical applicability, we propose composite variables and sensitivity analysis strategies. The methodology is validated in two clinical trials on systemic lupus erythematosus, yielding statistically more efficient and clinically interpretable treatment effect estimates. Our work provides a novel paradigm for causal inference in settings with complex concurrent interventions.

Technology Category

Application Category

📝 Abstract
The analysis of randomized controlled trials is often complicated by intercurrent events (ICEs) -- events that occur after treatment initiation and affect either the interpretation or existence of outcome measurements. Examples include treatment discontinuation or the use of additional medications. In two recent clinical trials for systemic lupus erythematosus with complications of ICEs, we classify the ICEs into two broad categories: treatment-related (e.g., treatment discontinuation due to adverse events or lack of efficacy) and treatment-unrelated (e.g., treatment discontinuation due to external factors such as pandemics or relocation). To define a clinically meaningful estimand, we adopt tailored strategies for each category of ICEs. For treatment-related ICEs, which are often informative about a patient's outcome, we use the composite variable strategy that assigns an outcome value indicative of treatment failure. For treatment-unrelated ICEs, we apply the hypothetical strategy, assuming their timing is conditionally independent of the outcome given treatment and baseline covariates, and hypothesizing a scenario in which such events do not occur. A central yet previously overlooked challenge is the presence of competing ICEs, where the first ICE censors all subsequent ones. Despite its ubiquity in practice, this issue has not been explicitly recognized or addressed in previous data analyses due to the lack of rigorous statistical methodology. In this paper, we propose a principled framework to formulate the estimand, establish its nonparametric identification and semiparametric estimation theory, and introduce weighting, outcome regression, and doubly robust estimators. We apply our methods to analyze the two systemic lupus erythematosus trials, demonstrating the robustness and practical utility of the proposed framework.
Problem

Research questions and friction points this paper is trying to address.

Estimating treatment effects with competing intercurrent events in trials
Classifying intercurrent events into treatment-related and unrelated categories
Developing statistical methods for handling competing intercurrent events
Innovation

Methods, ideas, or system contributions that make the work stand out.

Classify ICEs into treatment-related and unrelated categories
Use composite variable strategy for treatment-related ICEs
Apply hypothetical strategy for treatment-unrelated ICEs
🔎 Similar Papers
No similar papers found.
Sizhu Lu
Sizhu Lu
PhD student in Statistics, UC Berkeley
causal inference
Y
Yanyao Yi
Global Statistical Sciences, Eli Lilly and Company
Yongming Qu
Yongming Qu
Eli Lilly and Company
Clinical trial designmissing datageneralized linear modelssurrogate marker
H
Huayu Karen Liu
Global Statistical Sciences, Eli Lilly and Company
T
Ting Ye
Department of Biostatistics, University of Washington
P
Peng Ding
Department of Statistics, University of California, Berkeley