Impact of missing data and ICC on full information maximum-likelihood estimation in multilevel SEMs

Chunling Niu
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Abstract

A Monte Carlo simulation study was conducted to investigate the performance of full information maximum-likelihood (FIML) estimator in multilevel structural equation modeling (SEM) with missing data and different intra-class correlations (ICCs) coefficients. The study simulated the influence of two independent variables (missing data patterns, and ICC coefficients) in multilevel SEM on five outcome measures (model rejection rates, parameter estimate bias, standard error bias, coverage, and power). Results indicated that FIML parameter estimates were generally robust for data missing on outcomes and/or higher-level predictor variables under the data completely at random (MCAR) and for data missing at random (MAR). However, FIML estimation yielded substantially lower parameter and standard error bias when data was not missing on higher-level variables, and in high rather than in low ICC conditions (0.50 vs 0.20). Future research should extend to further examination of the impacts of data distribution, complexity of the between-level model, and missingness on the between-level variables on FIML estimation performance.
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缺失数据和 ICC 对多层次 SEM 中全信息最大似然估计的影响
我们进行了一项蒙特卡罗模拟研究,以调查全信息最大似然(FIML)估计器在具有缺失数据和不同类内相关(ICC)系数的多层次结构方程建模(SEM)中的性能。研究模拟了多层次 SEM 中两个自变量(缺失数据模式和 ICC 系数)对五个结果指标(模型拒绝率、参数估计偏差、标准误差偏差、覆盖率和功率)的影响。结果表明,在数据完全随机(MCAR)和数据随机缺失(MAR)的情况下,FIML 参数估计对于结果和/或更高层次预测变量缺失的数据通常是稳健的。然而,当高层次变量的数据没有缺失时,以及在高而不是低 ICC 条件下(0.50 对 0.20),FIML 估计的参数和标准误差偏差要低得多。未来的研究应进一步探讨数据分布、水平间模型的复杂性以及水平间变量的缺失对 FIML 估计性能的影响。
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来源期刊
Model Assisted Statistics and Applications
Model Assisted Statistics and Applications Mathematics-Applied Mathematics
CiteScore
1.00
自引率
0.00%
发文量
26
期刊介绍: Model Assisted Statistics and Applications is a peer reviewed international journal. Model Assisted Statistics means an improvement of inference and analysis by use of correlated information, or an underlying theoretical or design model. This might be the design, adjustment, estimation, or analytical phase of statistical project. This information may be survey generated or coming from an independent source. Original papers in the field of sampling theory, econometrics, time-series, design of experiments, and multivariate analysis will be preferred. Papers of both applied and theoretical topics are acceptable.
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