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Biometrics DOI:10.1111/j.1541-0420.2012.01761.x

A method of moments estimator for random effect multivariate meta-analysis.

Publication TypeJournal Article
Year of Publication2012
AuthorsChen, H, Manning, AK, Dupuis, J
Date Published2012 Dec
KeywordsAlgorithms, Computer Simulation, Data Interpretation, Statistical, Meta-Analysis as Topic, Models, Statistical, Multivariate Analysis, Outcome Assessment (Health Care)

Meta-analysis is a powerful approach to combine evidence from multiple studies to make inference about one or more parameters of interest, such as regression coefficients. The validity of the fixed effect model meta-analysis depends on the underlying assumption that all studies in the meta-analysis share the same effect size. In the presence of heterogeneity, the fixed effect model incorrectly ignores the between-study variance and may yield false positive results. The random effect model takes into account both within-study and between-study variances. It is more conservative than the fixed effect model and should be favored in the presence of heterogeneity. In this paper, we develop a noniterative method of moments estimator for the between-study covariance matrix in the random effect model multivariate meta-analysis. To our knowledge, it is the first such method of moments estimator in the matrix form. We show that our estimator is a multivariate extension of DerSimonian and Laird's univariate method of moments estimator, and it is invariant to linear transformations. In the simulation study, our method performs well when compared to existing random effect model multivariate meta-analysis approaches. We also apply our method in the analysis of a real data example.


Alternate JournalBiometrics
PubMed ID22551393
PubMed Central IDPMC4030295
Grant ListK24 DK080140 / DK / NIDDK NIH HHS / United States
R01 DK078616 / DK / NIDDK NIH HHS / United States
U01 DK085526 / DK / NIDDK NIH HHS / United States
U01 DK85526 / DK / NIDDK NIH HHS / United States