The Use of Propensity Scores for Nonrandomized Designs With Clustered Data

被引:60
|
作者
Thoemmes, Felix J. [1 ]
West, Stephen G. [2 ]
机构
[1] Univ Tubingen, Ctr Educ Sci & Psychol, D-72072 Tubingen, Germany
[2] Arizona State Univ, Tempe, AZ 85287 USA
关键词
CAUSAL INFERENCE; KINDERGARTEN RETENTION; INTRACLASS CORRELATION;
D O I
10.1080/00273171.2011.569395
中图分类号
O1 [数学];
学科分类号
0701 ; 070101 ;
摘要
In this article we propose several modeling choices to extend propensity score analysis to clustered data. We describe different possible model specifications for estimation of the propensity score: single-level model, fixed effects model, and two random effects models. We also consider both conditioning within clusters and conditioning across clusters. We examine the underlying assumptions of these modeling choices and the type of randomized experiment approximated by each approach. Using a simulation study, we compare the relative performance of these modeling and conditioning choices in reducing bias due to confounding variables at both the person and cluster levels. An applied example based on a study by Hughes, Chen, Thoemmes, and Kwok (2010) is provided in which the effect of retention in Grade 1 on passing an achievement test in Grade 3 is evaluated. We find that models that consider the clustered nature of the data both in estimation of the propensity score and conditioning on the propensity score performed best in our simulation study; however, other modeling choices also performed well. The applied example illustrates practical limitations of these models when cluster sizes are small.
引用
收藏
页码:514 / 543
页数:30
相关论文
共 50 条
  • [1] Propensity Scores: Confounder Adjustment When Comparing Nonrandomized Groups in Orthopaedic Surgery
    Larson, Dirk R.
    Zaniletti, Isabella
    Lewallen, David G.
    Berry, Daniel J.
    Kremers, Hilal Maradit
    [J]. JOURNAL OF ARTHROPLASTY, 2023, 38 (04): : 622 - 626
  • [2] Using Propensity Scores in Quasi-Experimental Designs
    Miratrix, Luke
    [J]. JOURNAL OF EDUCATIONAL AND BEHAVIORAL STATISTICS, 2016, 41 (01) : 115 - 117
  • [3] The Use of Propensity Scores in Mediation Analysis
    Jo, Booil
    Stuart, Elizabeth A.
    MacKinnon, David P.
    Vinokur, Amiram D.
    [J]. MULTIVARIATE BEHAVIORAL RESEARCH, 2011, 46 (03) : 425 - 452
  • [4] Use of Propensity Scores in Occupational Health?
    Descatha, Alexis
    Leclerc, Annette
    Herquelot, Eleonore
    [J]. JOURNAL OF OCCUPATIONAL AND ENVIRONMENTAL MEDICINE, 2013, 55 (05) : 477 - 478
  • [5] The use of propensity scores in pharmacoepidemiologic research
    Perkins, SM
    Tu, WZ
    Underhill, MG
    Zhou, XH
    Murray, MD
    [J]. PHARMACOEPIDEMIOLOGY AND DRUG SAFETY, 2000, 9 (02) : 93 - 101
  • [6] The use of propensity scores as a matching strategy
    John, Lindsay
    Wright, Robin
    Duku, Eric K.
    Willms, J. Douglas
    [J]. RESEARCH ON SOCIAL WORK PRACTICE, 2008, 18 (01) : 20 - 26
  • [7] Bayesian propensity score analysis for clustered observational data
    Qi Zhou
    Catherine McNeal
    Laurel A. Copeland
    Justin P. Zachariah
    Joon Jin Song
    [J]. Statistical Methods & Applications, 2020, 29 : 335 - 355
  • [8] Propensity Score Weighting for Causal Inference with Clustered Data
    Yang, Shu
    [J]. JOURNAL OF CAUSAL INFERENCE, 2018, 6 (02)
  • [9] Bayesian propensity score analysis for clustered observational data
    Zhou, Qi
    McNeal, Catherine
    Copeland, Laurel A.
    Zachariah, Justin P.
    Song, Joon Jin
    [J]. STATISTICAL METHODS AND APPLICATIONS, 2020, 29 (02): : 335 - 355
  • [10] An overview of propensity score matching methods for clustered data
    Langworthy, Benjamin
    Wu, Yujie
    Wang, Molin
    [J]. STATISTICAL METHODS IN MEDICAL RESEARCH, 2023, 32 (04) : 641 - 655