Incorporating external data into the analysis of clinical trials via Bayesian additive regression trees

被引:3
|
作者
Zhou, Tianjian [1 ]
Ji, Yuan [2 ]
机构
[1] Colorado State Univ, Dept Stat, 851 Oval Dr, Ft Collins, CO 80523 USA
[2] Univ Chicago, Dept Publ Hlth Sci, Chicago, IL 60637 USA
基金
美国国家科学基金会;
关键词
Bayesian method; borrow information; historical control; real-world data; treatment effect; HISTORICAL CONTROL DATA; EARLY TUMOR SHRINKAGE; POWER PRIOR; PRIORS; INFORMATION; COMBINATION; SURVIVAL;
D O I
10.1002/sim.9191
中图分类号
Q [生物科学];
学科分类号
07 ; 0710 ; 09 ;
摘要
Most clinical trials involve the comparison of a new treatment to a control arm (eg, the standard of care) and the estimation of a treatment effect. External data, including historical clinical trial data and real-world observational data, are commonly available for the control arm. With proper statistical adjustments, borrowing information from external data can potentially reduce the mean squared errors of treatment effect estimates and increase the power of detecting a meaningful treatment effect. In this article, we propose to use Bayesian additive regression trees (BART) for incorporating external data into the analysis of clinical trials, with a specific goal of estimating the conditional or population average treatment effect. BART naturally adjusts for patient-level covariates and captures potentially heterogeneous treatment effects across different data sources, achieving flexible borrowing. Simulation studies demonstrate that BART maintains desirable and robust performance across a variety of scenarios and compares favorably to alternatives. We illustrate the proposed method with an acupuncture trial and a colorectal cancer trial.
引用
收藏
页码:6421 / 6442
页数:22
相关论文
共 50 条
  • [1] Prediction with missing data via Bayesian Additive Regression Trees
    Kapelner, Adam
    Bleich, Justin
    [J]. CANADIAN JOURNAL OF STATISTICS-REVUE CANADIENNE DE STATISTIQUE, 2015, 43 (02): : 224 - 239
  • [2] Bayesian additive regression trees in spatial data analysis with sparse observations
    Kim, Chanmin
    [J]. JOURNAL OF STATISTICAL COMPUTATION AND SIMULATION, 2022, 92 (15) : 3275 - 3300
  • [3] Subgroup finding via Bayesian additive regression trees
    Sivaganesan, Siva.
    Mueller, Peter
    Huang, Bin
    [J]. STATISTICS IN MEDICINE, 2017, 36 (15) : 2391 - 2403
  • [4] Bayesian additive regression trees with model trees
    Prado, Estevao B.
    Moral, Rafael A.
    Parnell, Andrew C.
    [J]. STATISTICS AND COMPUTING, 2021, 31 (03)
  • [5] Bayesian additive regression trees with model trees
    Estevão B. Prado
    Rafael A. Moral
    Andrew C. Parnell
    [J]. Statistics and Computing, 2021, 31
  • [6] Ordered probit Bayesian additive regression trees for ordinal data
    Lee, Jaeyong
    Hwang, Beom Seuk
    [J]. STAT, 2024, 13 (01):
  • [7] BART: BAYESIAN ADDITIVE REGRESSION TREES
    Chipman, Hugh A.
    George, Edward I.
    McCulloch, Robert E.
    [J]. ANNALS OF APPLIED STATISTICS, 2010, 4 (01): : 266 - 298
  • [8] Parallel Bayesian Additive Regression Trees
    Pratola, Matthew T.
    Chipman, Hugh A.
    Gattiker, James R.
    Higdon, David M.
    McCulloch, Robert
    Rust, William N.
    [J]. JOURNAL OF COMPUTATIONAL AND GRAPHICAL STATISTICS, 2014, 23 (03) : 830 - 852
  • [9] Nonparametric machine learning for precision medicine with longitudinal clinical trials and Bayesian additive regression trees with mixed models
    Spanbauer, Charles
    Sparapani, Rodney
    [J]. STATISTICS IN MEDICINE, 2021, 40 (11) : 2665 - 2691
  • [10] Particle Gibbs for Bayesian Additive Regression Trees
    Lakshminarayanan, Balaji
    Roy, Daniel M.
    Teh, Yee Whye
    [J]. ARTIFICIAL INTELLIGENCE AND STATISTICS, VOL 38, 2015, 38 : 553 - 561