Analyzing Longitudinal Data With Missing Values

被引:241
作者
Enders, Craig K. [1 ]
机构
[1] Arizona State Univ, Dept Psychol, Tempe, AZ 85287 USA
关键词
missing data; maximum likelihood estimation; multiple imputation; longitudinal analyses; multilevel model; MAXIMUM-LIKELIHOOD-ESTIMATION; PATTERN-MIXTURE MODELS; MULTIPLE IMPUTATION; SAMPLE SELECTION; DROP-OUT; PERFORMANCE; STRATEGIES;
D O I
10.1037/a0025579
中图分类号
B849 [应用心理学];
学科分类号
040203 ;
摘要
Missing data methodology has improved dramatically in recent years, and popular computer programs now offer a variety of sophisticated options. Despite the widespread availability of theoretically justified methods, researchers in many disciplines still rely on subpar strategies that either eliminate incomplete cases or impute the missing scores with a single set of replacement values. This article provides readers with a nontechnical overview of some key issues from the missing data literature and demonstrates several of the techniques that methodologists currently recommend. This article begins by describing Rubin's missing data mechanisms. After a brief discussion of popular ad hoc approaches, the article provides a more detailed description of five analytic approaches that have received considerable attention in the missing data literature: maximum likelihood estimation, multiple imputation, the selection model, the shared parameter model, and the pattern mixture model. Finally, a series of data analysis examples illustrate the application of these methods.
引用
收藏
页码:267 / 288
页数:22
相关论文
共 43 条
[1]  
Albert PS, 2009, CH CRC HANDB MOD STA, P433
[2]   Missing data: Prevalence and reporting practices [J].
Bodner, Todd E. .
PSYCHOLOGICAL REPORTS, 2006, 99 (03) :675-680
[3]  
Bollen KA, 2006, WILEY SER PROBAB ST, P1
[4]   A comparison of inclusive and restrictive strategies in modern missing data procedures [J].
Collins, LM ;
Schafer, JL ;
Kam, CM .
PSYCHOLOGICAL METHODS, 2001, 6 (04) :330-351
[5]   On the performance of random-coefficient pattern-mixture models for non-ignorable drop-out [J].
Demirtas, H ;
Schafer, JL .
STATISTICS IN MEDICINE, 2003, 22 (16) :2553-2575
[6]  
DIGGLE P, 1994, J ROY STAT SOC C, V43, P49
[7]  
Duncan TE., 2006, An introduction to latent variable growth curve modeling: concept, issues, DOI DOI 10.4324/9780203879962
[8]  
Enders C. K., 2010, APPL MISSING DATA AN
[9]   The impact of nonnormality on full information maximum-likelihood estimation for structural equation models with missing data [J].
Enders, CK .
PSYCHOLOGICAL METHODS, 2001, 6 (04) :352-370
[10]   The Relative Performance of Full Information Maximum Likelihood Estimation for Missing Data in Structural Equation Models [J].
Enders, Craig K. ;
Bandalos, Deborah L. .
STRUCTURAL EQUATION MODELING-A MULTIDISCIPLINARY JOURNAL, 2001, 8 (03) :430-457