Estimation of causal effects of multiple treatments in observational studies with a binary outcome.
Estimation of causal effects of multiple treatments in observational studies with a binary outcome.
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DOI:
10.1177/0962280220921909
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发表时间:
2020-11
影响因子:
2.3
通讯作者:
Wisnivesky J
中科院分区:
文献类型:
--
作者:
Hu L;Gu C;Lopez M;Ji J;Wisnivesky J
There is a dearth of robust methods to estimate the causal effects of multiple treatments when the outcome is binary. This paper uses two unique sets of simulations to propose and evaluate the use of Bayesian additive regression trees in such settings. First, we compare Bayesian additive regression trees to several approaches that have been proposed for continuous outcomes, including inverse probability of treatment weighting, targeted maximum likelihood estimator, vector matching, and regression adjustment. Results suggest that under conditions of non-linearity and non-additivity of both the treatment assignment and outcome generating mechanisms, Bayesian additive regression trees, targeted maximum likelihood estimator, and inverse probability of treatment weighting using generalized boosted models provide better bias reduction and smaller root mean squared error. Bayesian additive regression trees and targeted maximum likelihood estimator provide more consistent 95% confidence interval coverage and better large-sample convergence property. Second, we supply Bayesian additive regression trees with a strategy to identify a common support region for retaining inferential units and for avoiding extrapolating over areas of the covariate space where common support does not exist. Bayesian additive regression trees retain more inferential units than the generalized propensity score-based strategy, and shows lower bias, compared to targeted maximum likelihood estimator or generalized boosted model, in a variety of scenarios differing by the degree of covariate overlap. A case study examining the effects of three surgical approaches for non-small cell lung cancer demonstrates the methods.
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影响因子:
2
作者:
Austin, Peter C.
通讯作者:
Austin, Peter C.
DOI:
10.1198/016214504000001187
发表时间:
2004-09-01
影响因子:
3.7
作者:
Imai, K;van Dyk, DA
通讯作者:
van Dyk, DA
影响因子:
2
作者:
Feng, Ping;Zhou, Xiao-Hua;Li, Xiao-Song
通讯作者:
Li, Xiao-Song
影响因子:
5
作者:
Cole, Stephen R.;Hernan, Miguel A.
通讯作者:
Hernan, Miguel A.
影响因子:
3.7
作者:
Lee BK;Lessler J;Stuart EA
通讯作者:
Stuart EA