Power and Sample Size Determination for Multilevel Mediation in Three-Level Cluster-Randomized Trials

被引:6
|
作者
Kelcey, Ben [1 ]
Xie, Yanli [1 ]
Spybrook, Jessaca [2 ]
Dong, Nianbo [3 ]
机构
[1] Univ Cincinnati, Coll Educ Criminal Justice Human Serv & Informat, Cincinnati, OH 45221 USA
[2] Western Michigan Univ, Coll Educ Criminal Justice Human Serv & Informat, Kalamazoo, MI 49008 USA
[3] Univ N Carolina, Coll Educ, Chapel Hill, NC 27515 USA
基金
美国国家科学基金会;
关键词
Mediation; power; indirect effects; multilevel models; sample size determination; experimental design; CENTERING PREDICTOR VARIABLES; INTRACLASS CORRELATIONS; AUTHENTIC LEADERSHIP; STATISTICAL POWER; LEVEL MEDIATION; CARE; PREVENTION; PROGRAM; DESIGN; INTERVENTIONS;
D O I
10.1080/00273171.2020.1738910
中图分类号
O1 [数学];
学科分类号
0701 ; 070101 ;
摘要
Mediation analyses supply a principal lens to probe the pathways through which a treatment acts upon an outcome because they can dismantle and test the core components of treatments and test how these components function as a coordinated system or theory of action. Experimental evaluation of mediation effects in addition to total effects has become increasingly common but literature has developed only limited guidance on how to plan mediation studies with multi-tiered hierarchical or clustered structures. In this study, we provide methods for computing the power to detect mediation effects in three-level cluster-randomized designs that examine individual- (level one), intermediate- (level two) or cluster-level (level three) mediators. We assess the methods using a simulation and provide examples of a three-level clinic-randomized study (individuals nested within therapists nested within clinics) probing an individual-, intermediate- or cluster-level mediator using the R package PowerUpR and its Shiny application.
引用
收藏
页码:496 / 513
页数:18
相关论文
共 50 条
  • [1] Optimal Sample Allocation for Three-Level Multisite Cluster-Randomized Trials
    Shen, Zuchao
    Kelcey, Benjamin
    [J]. JOURNAL OF RESEARCH ON EDUCATIONAL EFFECTIVENESS, 2022, 15 (01) : 130 - 150
  • [2] Sample Size Planning for Cluster-Randomized Interventions Probing Multilevel Mediation
    Kelcey, Ben
    Spybrook, Jessaca
    Dong, Nianbo
    [J]. PREVENTION SCIENCE, 2019, 20 (03) : 407 - 418
  • [3] Sample Size Planning for Cluster-Randomized Interventions Probing Multilevel Mediation
    Ben Kelcey
    Jessaca Spybrook
    Nianbo Dong
    [J]. Prevention Science, 2019, 20 : 407 - 418
  • [4] Sample Size Considerations for GEE Analyses of Three-Level Cluster Randomized Trials
    Teerenstra, Steven
    Lu, Bing
    Preisser, John S.
    van Achterberg, Theo
    Borm, George F.
    [J]. BIOMETRICS, 2010, 66 (04) : 1230 - 1237
  • [5] Sample Size Determination for Three-Level Randomized Clinical Trials with Randomization at the First or Second Level
    Fazzari, Melissa J.
    Kim, Mimi Y.
    Heo, Moonseong
    [J]. JOURNAL OF BIOPHARMACEUTICAL STATISTICS, 2014, 24 (03) : 579 - 599
  • [6] Incorporating Cost in Power Analysis for Three-Level Cluster-Randomized Designs
    Konstantopoulos, Spyros
    [J]. EVALUATION REVIEW, 2009, 33 (04) : 335 - 357
  • [7] Statistical Power and Sample Size Requirements for Three Level Hierarchical Cluster Randomized Trials
    Heo, Moonseong
    Leon, Andrew C.
    [J]. BIOMETRICS, 2008, 64 (04) : 1256 - 1262
  • [8] Simple sample size calculation for cluster-randomized trials
    Hayes, RJ
    Bennett, S
    [J]. INTERNATIONAL JOURNAL OF EPIDEMIOLOGY, 1999, 28 (02) : 319 - 326
  • [9] Sample size calculation in three-level cluster randomized trials using generalized estimating equation models
    Liu, Jingxia
    Colditz, Graham A.
    [J]. STATISTICS IN MEDICINE, 2020, 39 (24) : 3347 - 3372
  • [10] Effect Sizes in Three-Level Cluster-Randomized Experiments
    Hedges, Larry V.
    [J]. JOURNAL OF EDUCATIONAL AND BEHAVIORAL STATISTICS, 2011, 36 (03) : 346 - 380