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Updated: May 21, 2025

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Published on: January 8, 2020
Additive hazard causal model with a binary instrumental variable
Zhisong Zhao1, Huijuan Ma1, Yong Zhou1
1Key Laboratory of Advanced Theory and Application in Statistics and Data Science-MOE, School of Statistics, Academy of Statistics and Interdisciplinary Sciences, East China Normal University, Shanghai, China.
This study introduces a new weighted estimator for instrumental variable (IV) analysis in survival data with censored outcomes. The method addresses unmeasured confounding to accurately estimate causal treatment effects in complex health scenarios.
Area of Science:
- Biostatistics
- Survival Analysis
- Causal Inference
Background:
- Estimating causal treatment effects with censored outcomes is crucial in medical research.
- Unmeasured confounding can bias results, necessitating advanced statistical methods like instrumental variables (IV).
- Existing IV methods, like two-stage least squares, are primarily for linear regression and need adaptation for survival data.
Purpose of the Study:
- To develop a novel instrumental variable (IV) framework for binary treatments with censored outcomes.
- To quantify the causal treatment effect using an additive hazards model specifically for compliers.
- To establish a weighted estimator with an explicit form for improved accuracy in survival analysis.
Main Methods:
- Utilized a distinctive binary instrumental variable (IV) framework tailored for censored data.
- Adapted the principle of conditional score to develop a weighted estimator.
- Established asymptotic properties and provided variance estimators for the proposed method.
Main Results:
- A weighted estimator with an explicit form was successfully derived.
- Asymptotic properties of the proposed estimators were theoretically established.
- Extensive simulations demonstrated the finite sample performance of the estimator.
Conclusions:
- The proposed weighted estimator effectively addresses bias in instrumental variable (IV) analysis for censored survival data.
- The method provides a robust tool for quantifying causal treatment effects in the presence of unmeasured confounding.
- Applied to end-stage renal disease patient data, it enables comparison of survival across different dialytic modalities.
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