Literature DB >> 19436212

Improving multilevel analyses: the integrated epidemiologic design.

José Miguel Martínez1, Joan Benach, Fernando G Benavides, Carles Muntaner, Ramón Clèries, Oscar Zurriaga, Miguel Angel Martínez-Beneito, Yutaka Yasui.   

Abstract

Multilevel analysis has been widely used to allow the simultaneous examination of the effects of individual- and group-level variables on individual health outcomes. In spite of its utility, multilevel design can have some drawbacks in the estimation of risk factor effects when the within-group variation of variables of interest is small relative to between-group variation. An extreme case of this is a group-level risk factor, which by definition has no within-group variation. To improve the estimation of group-level and individual-level risk factor effects, we consider an integrated epidemiologic design using a population-based estimating equation approach that can be considered a further extension of the multilevel design. Although the integrated design uses the same individual-level and group-level data as the multilevel design, it includes aggregated health outcome data in each group as additional information. This paper explains differences between the 2 designs, describing advantages and disadvantages of the integrated design over the multilevel design. The 2 designs are applied to a real example of mortality following chronic kidney disease, illustrating differences that might be encountered in practice.

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Year:  2009        PMID: 19436212     DOI: 10.1097/EDE.0b013e3181a48c33

Source DB:  PubMed          Journal:  Epidemiology        ISSN: 1044-3983            Impact factor:   4.822


  2 in total

Review 1.  Designs for the combination of group- and individual-level data.

Authors:  Sebastien Haneuse; Scott Bartell
Journal:  Epidemiology       Date:  2011-05       Impact factor: 4.822

2.  On the analysis of hybrid designs that combine group- and individual-level data.

Authors:  E Smoot; S Haneuse
Journal:  Biometrics       Date:  2014-09-22       Impact factor: 2.571

  2 in total

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