Literature DB >> 34288958

A power approximation for the Kenward and Roger Wald test in the linear mixed model.

Sarah M Kreidler1, Brandy M Ringham2, Keith E Muller3, Deborah H Glueck4.   

Abstract

We derive a noncentral [Formula: see text] power approximation for the Kenward and Roger test. We use a method of moments approach to form an approximate distribution for the Kenward and Roger scaled Wald statistic, under the alternative. The result depends on the approximate moments of the unscaled Wald statistic. Via Monte Carlo simulation, we demonstrate that the new power approximation is accurate for cluster randomized trials and longitudinal study designs. The method retains accuracy for small sample sizes, even in the presence of missing data. We illustrate the method with a power calculation for an unbalanced group-randomized trial in oral cancer prevention.

Entities:  

Year:  2021        PMID: 34288958     DOI: 10.1371/journal.pone.0254811

Source DB:  PubMed          Journal:  PLoS One        ISSN: 1932-6203            Impact factor:   3.240


  7 in total

Review 1.  Power analyses for longitudinal trials and other clustered designs.

Authors:  X M Tu; J Kowalski; J Zhang; K G Lynch; P Crits-Christoph
Journal:  Stat Med       Date:  2004-09-30       Impact factor: 2.373

2.  Intentionally incomplete longitudinal designs: I. Methodology and comparison of some full span designs.

Authors:  R W Helms
Journal:  Stat Med       Date:  1992 Oct-Nov       Impact factor: 2.373

3.  Power analyses for longitudinal study designs with missing data.

Authors:  X M Tu; J Zhang; J Kowalski; J Shults; C Feng; W Sun; W Tang
Journal:  Stat Med       Date:  2007-07-10       Impact factor: 2.373

4.  Analytic, Computational, and Approximate Forms for Ratios of Noncentral and Central Gaussian Quadratic Forms.

Authors:  Hae-Young Kim; Matthew J Gribbin; Keith E Muller; Douglas J Taylor
Journal:  J Comput Graph Stat       Date:  2006-06-01       Impact factor: 2.302

5.  Small sample inference for fixed effects from restricted maximum likelihood.

Authors:  M G Kenward; J H Roger
Journal:  Biometrics       Date:  1997-09       Impact factor: 2.571

6.  Power and Sample Size for Fixed-Effects Inference in Reversible Linear Mixed Models.

Authors:  Yueh-Yun Chi; Deborah H Glueck; Keith E Muller
Journal:  Am Stat       Date:  2018-06-04       Impact factor: 8.710

7.  Selecting a sample size for studies with repeated measures.

Authors:  Yi Guo; Henrietta L Logan; Deborah H Glueck; Keith E Muller
Journal:  BMC Med Res Methodol       Date:  2013-07-31       Impact factor: 4.615

  7 in total

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