Meta-analysis of effect sizes reported at multiple time points using general linear mixed model

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Authors

Musekiwa, Alfred
Manda, S.O.M. (Samuel)
Mwambi, Henry G.
Chen, Ding-Geng (Din)

Journal Title

Journal ISSN

Volume Title

Publisher

Public Library of Science

Abstract

Meta-analysis of longitudinal studies combines effect sizes measured at pre-determined time points. The most common approach involves performing separate univariate metaanalyses at individual time points. This simplistic approach ignores dependence between longitudinal effect sizes, which might result in less precise parameter estimates. In this paper, we show how to conduct a meta-analysis of longitudinal effect sizes where we contrast different covariance structures for dependence between effect sizes, both within and between studies. We propose new combinations of covariance structures for the dependence between effect size and utilize a practical example involving meta-analysis of 17 trials comparing postoperative treatments for a type of cancer, where survival is measured at 6, 12, 18 and 24 months post randomization. Although the results from this particular data set show the benefit of accounting for within-study serial correlation between effect sizes, simulations are required to confirm these results.

Description

S1 Fig. R-code for meta-analysis.

Keywords

Meta-analysis, Longitudinal effect sizes, Covariance structures for dependence, Effect sizes, Multiple time points, General linear mixed model

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Citation

Musekiwa A, Manda SOM, Mwambi HG, Chen D-G (2016) Meta-Analysis of Effect Sizes Reported at Multiple Time Points Using General Linear Mixed Model. PLoS ONE 11(10): e0164898. DOI: 10.1371/journal.pone.0164898.