Literature DB >> 26794919

Fitting Partially Nonlinear Random Coefficient Models as SEMs.

Jeffrey R Harring, Robert Cudeck, Stephen H C du Toit.   

Abstract

The nonlinear random coefficient model has become increasingly popular as a method for describing individual differences in longitudinal research. Although promising, the nonlinear model it is not utilized as often as it might be because software options are still somewhat limited. In this article we show that a specialized version of the model can be fit to data using SEM software. The specialization is to a model in which the parameters that enter the function in a linear manner are random, whereas those that are nonlinear are common to all individuals. Although this kind of function is not as general as is the fully nonlinear model, it still is applicable to many different data sets. Two examples are presented to show how the models can be estimated using popular SEM computer programs.

Year:  2006        PMID: 26794919     DOI: 10.1207/s15327906mbr4104_7

Source DB:  PubMed          Journal:  Multivariate Behav Res        ISSN: 0027-3171            Impact factor:   5.923


  7 in total

1.  A Finite Mixture of Nonlinear Random Coefficient Models for Continuous Repeated Measures Data.

Authors:  Nidhi Kohli; Jeffrey R Harring; Cengiz Zopluoglu
Journal:  Psychometrika       Date:  2015-04-30       Impact factor: 2.500

2.  Piecewise latent growth models: beyond modeling linear-linear processes.

Authors:  Jeffrey R Harring; Marian M Strazzeri; Shelley A Blozis
Journal:  Behav Res Methods       Date:  2021-04

3.  Assessing mediational processes using piecewise linear growth curve models with individual measurement occasions.

Authors:  Jin Liu; Robert A Perera
Journal:  Behav Res Methods       Date:  2022-09-09

4.  A Second-Order Conditionally Linear Mixed Effects Model With Observed and Latent Variable Covariates.

Authors:  Jeffrey R Harring; Nidhi Kohli; Rebecca D Silverman; Deborah L Speece
Journal:  Struct Equ Modeling       Date:  2012-01-23       Impact factor: 6.125

5.  Modeling individual differences in the timing of change onset and offset.

Authors:  Daniel McNeish; Daniel J Bauer; Denis Dumas; Douglas H Clements; Jessica R Cohen; Weili Lin; Julie Sarama; Margaret A Sheridan
Journal:  Psychol Methods       Date:  2021-09-27

6.  Bayesian hierarchical piecewise regression models: a tool to detect trajectory divergence between groups in long-term observational studies.

Authors:  Marie-Jeanne Buscot; Simon S Wotherspoon; Costan G Magnussen; Markus Juonala; Matthew A Sabin; David P Burgner; Terho Lehtimäki; Jorma S A Viikari; Nina Hutri-Kähönen; Olli T Raitakari; Russell J Thomson
Journal:  BMC Med Res Methodol       Date:  2017-06-06       Impact factor: 4.615

7.  Estimating mono- and bi-phasic regression parameters using a mixture piecewise linear Bayesian hierarchical model.

Authors:  Rui Zhao; Paul Catalano; Victor G DeGruttola; Franziska Michor
Journal:  PLoS One       Date:  2017-07-19       Impact factor: 3.240

  7 in total

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