Efficient Subgroup Analysis via Optimal Trees with Global Parameter Fusion
Zhongming Xie, Joseph Giorgio, Jingshen Wang

TL;DR
This paper introduces a fused optimal causal tree method using mixed integer optimization to improve subgroup analysis accuracy and efficiency in clinical research, addressing limitations of traditional tree-based methods.
Contribution
It proposes a globally optimal tree-based approach with parameter fusion for better subgroup identification and statistical efficiency, backed by theoretical guarantees and empirical validation.
Findings
Outperforms baseline methods in simulations
Provides tighter risk bounds than classical trees
Yields meaningful clinical insights in case study
Abstract
Identifying and making statistical inferences on differential treatment effects (commonly known as subgroup analysis in clinical research) is central to precision health. Subgroup analysis allows practitioners to pinpoint populations for whom a treatment is especially beneficial or protective, thereby advancing targeted interventions. Tree based recursive partitioning methods are widely used for subgroup analysis due to their interpretability. Nevertheless, these approaches encounter significant limitations, including suboptimal partitions induced by greedy heuristics and overfitting from locally estimated splits, especially under limited sample sizes. To address these limitations, we propose a fused optimal causal tree method that leverages mixed integer optimization (MIO) to facilitate precise subgroup identification. Our approach ensures globally optimal partitions and introduces a…
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Taxonomy
TopicsAdvanced Causal Inference Techniques · Machine Learning in Healthcare · Statistical Methods and Inference
