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Model Misspecification and Assumption Violations With the Linear Mixed Model

A Meta-Analysis

Bibliographic Data

ID3270907
AuthorsBrandon Lebeau (0000-0002-1265-8761, University of Iowa, corresponding author), Yoon Ah Song (University of Iowa), Wei Cheng Liu (University of Iowa)
Year2018
Volume8
Issue4
Pages215824401882038
Publication date2018-10-01
Open AccessYes
TypeARTICLE
VenueSAGE Open (JOURNAL)
Journal identifiersISSN: 2158-2440 • E-ISSN: 2158-2440
PublisherSAGE Publications Inc (PUBLISHER)
DOI10.1177/2158244018820380
OpenAlexW2801386804
LanguageEN
Citations received4
References cited30

This meta-analysis attempts to synthesize the Monte Carlo (MC) literature for the linear mixed model under a longitudinal framework. The meta-analysis aims to inform researchers about conditions that are important to consider when evaluating model assumptions and adequacy. In addition, the meta-analysis may be helpful to those wishing to design future MC simulations in identifying simulation conditions. The current meta-analysis will use the empirical type I error rate as the effect size and MC simulation conditions will be coded to serve as moderator variables. The type I error rate for the fixed and random effects will be explored as the primary dependent variable. Effect sizes were coded from 13 studies, resulting in a total of 4,002 and 621 effect sizes for fixed and random effects respectively. Meta-regression and proportional odds models were used to explore variation in the empirical type I error rate effect sizes. Implications for applied researchers and researchers planning new MC studies will be explored

Econometrics · Empirical research · Fixed effects model · Generalized linear mixed model · Linear model · Linear regression · Meta-analysis · Meta-regression · Mixed model · Moderation · Monte Carlo method · Multilevel model · Panel data · Random effects model · Regression analysis · Statistics · Type I and type II errors · Computer Science · Forecasting Techniques and Applications · Mathematics · Medicine · Statistical Methods and Bayesian Inference · Statistical Methods and Inference

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Citations per year0.8
Citation span2021 - 2026 (6)
Highly citedNo

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