Literature DB >> 24515887

A convenient method and numerical tables for sample size determination in longitudinal-experimental research using multilevel models.

Satoshi Usami1.   

Abstract

Recent years have shown increased awareness of the importance of sample size determination in experimental research. Yet effective and convenient methods for sample size determination, especially in longitudinal experimental design, are still under development, and application of power analysis in applied research remains limited. This article presents a convenient method for sample size determination in longitudinal experimental research using a multilevel model. A fundamental idea of this method is transformation of model parameters (level 1 error variance [σ(2)], level 2 error variances [τ 00, τ 11] and its covariance [τ 01, τ 10], and a parameter representing experimental effect [δ]) into indices (reliability of measurement at the first time point [ρ 1], effect size at the last time point [Δ T ], proportion of variance of outcomes between the first and the last time points [k], and level 2 error correlation [r]) that are intuitively understandable and easily specified. To foster more convenient use of power analysis, numerical tables are constructed that refer to ANOVA results to investigate the influence on statistical power by respective indices.

Mesh:

Year:  2014        PMID: 24515887     DOI: 10.3758/s13428-013-0432-0

Source DB:  PubMed          Journal:  Behav Res Methods        ISSN: 1554-351X


  2 in total

1.  Statistical Power in Two-Level Hierarchical Linear Models with Arbitrary Number of Factor Levels.

Authors:  Yongyun Shin; Jennifer Elston Lafata; Yu Cao
Journal:  J Stat Plan Inference       Date:  2017-09-28       Impact factor: 1.111

2.  Acute stress responses after indirect exposure to the MH17 airplane crash.

Authors:  Bertus F Jeronimus; Evelien Snippe; Ando C Emerencia; Peter de Jonge; Elisabeth H Bos
Journal:  Br J Psychol       Date:  2018-11-18
  2 in total

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