Group-Based Trajectory Modeling: An Overview

被引:469
作者
Nagin, Daniel S. [1 ]
机构
[1] Carnegie Mellon Univ, Pittsburgh, PA 15213 USA
基金
美国国家科学基金会;
关键词
Trajectory groups; Finite mixture modeling; Group-based trajectory modeling; PHYSICAL AGGRESSION; PREDICTORS; BOYS;
D O I
10.1159/000360229
中图分类号
R5 [内科学];
学科分类号
1002 ; 100201 ;
摘要
This article provides an overview of a group-based statistical methodology for analyzing developmental trajectories the evolution of an outcome over age or time. Across all application domains, this group-based statistical method lends itself to the presentation of findings in the form of easily understood graphical and tabular data summaries. In so doing, the method provides statistical researchers with a tool for figuratively painting a statistical portrait of the predictors and consequences of distinct trajectories of development. Data summaries of this form have the great advantage of being accessible to nontechnical audiences and quickly comprehensible to audiences that are technically sophisticated. Examples of the application of the method are provided. A detailed account of the statistical underpinnings of the method and a full range of applications are provided by the author in a previous study. (C) 2014 S. Karger AG, Basel
引用
收藏
页码:205 / 210
页数:6
相关论文
共 19 条
[1]  
Bergman LR, 1998, METHODS AND MODELS FOR STUDYING THE INDIVIDUAL, P83
[2]   APPLICATION OF HIERARCHICAL LINEAR-MODELS TO ASSESSING CHANGE [J].
BRYK, AS ;
RAUDENBUSH, SW .
PSYCHOLOGICAL BULLETIN, 1987, 101 (01) :147-158
[3]  
Goldstein H., 2010, Multilevel statistical models, V4th
[4]   Combining group-based trajectory modeling and propensity score matching for causal inferences in nonexperimental longitudinal data [J].
Haviland, Amelia ;
Rosenbaum, Paul R. ;
Nagin, Daniel S. ;
Tremblay, Richard E. .
DEVELOPMENTAL PSYCHOLOGY, 2008, 44 (02) :422-436
[5]   Combining propensity score matching and group-based trajectory analysis in an observational study [J].
Haviland, Amelia ;
Nagin, Daniel S. ;
Rosenbaum, Paul R. .
PSYCHOLOGICAL METHODS, 2007, 12 (03) :247-267
[6]   Group-based Trajectory Modeling Extended to Account for Nonrandom Participant Attrition [J].
Haviland, Amelia M. ;
Jones, Bobby L. ;
Nagin, Daniel S. .
SOCIOLOGICAL METHODS & RESEARCH, 2011, 40 (02) :367-390
[7]  
Magnusson D, 1998, METHODS AND MODELS FOR STUDYING THE INDIVIDUAL, P33
[8]   LATENT GROWTH-CURVES WITHIN DEVELOPMENTAL STRUCTURAL EQUATION MODELS [J].
MCARDLE, JJ ;
EPSTEIN, D .
CHILD DEVELOPMENT, 1987, 58 (01) :110-133
[9]   Finite mixture modeling with mixture outcomes using the EM algorithm [J].
Muthén, B ;
Shedden, K .
BIOMETRICS, 1999, 55 (02) :463-469
[10]   General growth mixture modeling for randomized preventive interventions [J].
Muthén, B ;
Brown, CH ;
Masyn, K ;
Jo, B ;
Khoo, ST ;
Yang, CC ;
Wang, CP ;
Kellam, SG ;
Carlin, JB ;
Liao, J .
BIOSTATISTICS, 2002, 3 (04) :459-475