Smoothed Estimation on Optimal Treatment Regime Under Semisupervised Setting in Randomized Trials
Xiaoqi Jiao1, Mengjiao Peng1, 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 novel semisupervised framework to optimize treatment regimes using unlabeled data. The method enhances accuracy and reduces computational load for personalized medicine.
Area of Science:
- Biostatistics
- Machine Learning in Healthcare
- Personalized Medicine
Background:
- Optimal treatment regimes are crucial for personalized medicine but often rely on limited labeled data.
- Existing semisupervised methods for treatment regimes face challenges with model assumptions and high computational costs.
- Unlabeled data, abundant in healthcare, holds valuable information for improving treatment regime estimation.
Purpose of the Study:
- To propose a model-free semisupervised framework for estimating optimal treatment regimes.
- To leverage large amounts of unlabeled data to enhance treatment regime estimation.
- To address the limitations of existing methods regarding model assumptions and computational burden.
Main Methods:
- Dimension reduction using a single-index model.
- Imputation of missing outcomes in unlabeled data via kernel regression.
- Development of semisupervised value functions incorporating labeled and unlabeled data.
- Derivation of optimal treatment regimes by maximizing semisupervised value functions.
Main Results:
- The proposed framework demonstrates consistency and asymptotic normality of estimators.
- A perturbation resampling procedure is introduced for asymptotic variance estimation.
- Simulations confirm the benefits of incorporating unlabeled data for optimal treatment regime estimation.
Conclusions:
- The novel semisupervised framework effectively utilizes unlabeled data for optimal treatment regime estimation.
- The approach offers a computationally efficient and model-free alternative to existing methods.
- The methodology is applicable to both randomized trials and observational studies.
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