Hybrid Censored Quantile Regression Forest to Assess the Heterogeneous Effects
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Abstract (arXiv)
In many applications, heterogeneous treatment effects on a censored response variable are of primary interest, and it is natural to evaluate the effects at different quantiles (e.g., median). The large number of potential effect modifiers, the unknown structure of the treatment effects, and the presence of right censoring pose significant challenges. In this paper, we develop a hybrid forest approach called Hybrid Censored Quantile Regression Forest (HCQRF) to assess the heterogeneous effects varying with high-dimensional variables. The hybrid estimation approach takes advantage of the random forests and the censored quantile regression. We propose a doubly-weighted estimation procedure that consists of a redistribution-of-mass weight to handle censoring and an adaptive nearest neighbor weight derived from the forest to handle high-dimensional effect functions. We propose a variable importance decomposition to measure the impact of a variable on the treatment effect function. Extensive simulation studies demonstrate the efficacy and stability of HCQRF. The result of the simulation study also convinces us of the effectiveness of the variable importance decomposition. We apply HCQRF to a clinical trial of colorectal cancer. We achieve insightful estimations of the treatment effect and meaningful variable importance results. The result of the variable importance also confirms the necessity of the decomposition.
Key facts. Cited by 1 paper in the map (data through 13 Oct 2026). Builds on 3 of its 35 references that are in the map. First posted on arXiv 12 Dec 2022.
Builds on
3 of 35 references.
References · 3
- 2016Generalized Random Forestscited by 310
- 2020Censored Quantile Regression Forestcited by 6
- 2017An Adapted Loss Function for Censored Quantile Regressioncited by 1
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Citing papers per year: 2024: 1.
1 paper.
- 2024Global Censored Quantile Random Forestcited by 0
- 2024Global Censored Quantile Random Forest16 Oct 2024