A SAS Procedure Based on Mixture Models for Estimating Developmental Trajectories
By B. Jones, Dan Nagin, Kathryn Roeder. 2001
2,394 citations recorded by the source corpus.
View Paper: https://www.semanticscholar.org/paper/040a3093ce140bbad9d89c227bbf7efd1bbbd64a
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
- Alex R. Piquero
- Daniel J. Bauer
- Alexandre J. S. Morin
- Arjan A. J. Blokland
- Dan Nagin
- R. Sampson
- John R. Hipp
- Tony Jung
Citations in the corpus
- The Dynamics of Economic Disadvantage and Children's Life Chances (2006, methodology): “More information on the estimation of these models may be found in Jones et al. (2001), McLachlan and Peel (2000), Muthén (2001a, 2002, 2004), and Nagin (1999).”
- Distributional assumptions of growth mixture models: implications for overextraction of latent trajectory classes. (2003, methodology): “These include the PROC TRAJ macro for SAS (Jones et al., 2001), the MMLCR library for Splus (White et al.”
- Causal inferences with group based trajectory models (2005, methodology): “The parameters of this model are estimated by a direct maximum likelihood procedure available in SAS ( Jones, Nagin, and Roeder, 2001 ).”
- Methodological Sensitivities to Latent Class Analysis of Long-Term Criminal Trajectories (2004, methodology): “Before we address these methodological considerations, we turn to a brief description of the semiparametric group-based approach as outlined in Nagin (1999) (see also Jones et al., 2001; Nagin and Land, 1993; Nagin and Tremblay, 2001, for more details on this approach).”
- Exploring Some Analytical Characteristics of Finite Mixture Models (2006, background): “It is described in Jones et al. (2001) and Jones and Nagin (2005) and in documentation available at http://www.ncovr.org.”
- Autonomous, Controlled, and Amotivated Types of Academic Motivation: A Person-Oriented Analysis (2007, methodology): “Academic motivational profiles were modeled using scores of each motivation subscale of the AMS (IM, identified regulation, introjected regulation, external regulation, and AM) and estimated using the SAS TRAJ procedure ( Jones, Nagin, & Roeder, 2001 ).”
- Local solutions in the estimation of growth mixture models. (2006, methodology): “The PROC TRAJ SAS macro, developed by Nagin and colleagues ( Jones, Nagin, & Roeder, 2000 ), uses a quasi-Newton algorithm and currently has no provision for automatically varying start values, though one can manually input start values.”
- Trajectories of Anxiety During Elementary-school Years and the Prediction of High School Noncompletion (2008, methodology): “Semiparametric mixture models for anxiety were estimated using the SAS ‘‘TRAJ’’ procedure ( Jones et al. 2001 ).”
- The Development of Physical Aggression from Toddlerhood to Pre-Adolescence: A Nation Wide Longitudinal Study of Canadian Children (2006, methodology): “Toward this end, a semi-parametric group-based approach ( Jones, Nagin, & Roeder, 2001; Nagin, 1999, 2005) was used to examine the development of PA over time.”
- Advances in Group-Based Trajectory Modeling and an SAS Procedure for Estimating Them (2007, methodology): “The purpose of this article was to describe extensions of a SAS-based procedure for estimating group-based trajectory models that have been developed since the appearance of Jones et al. (2001).”
- Risk Factor Models for Adolescent Verbal and Physical Aggression Toward Fathers (2009, methodology): “Using a group-based semi-parametric mixture model of trajectory estimation (Boulerice 2001; Broidy et al. 2003; Jones et al. 2001; Nagin 1999) to identify subjects with distinct patterns of behavior during childhood, Nagin and Tremblay (1999) established four gender-specific developmental courses ”
- Estimation of extended mixed models using latent classes and latent processes: the R package lcmm (2015, methodology): “It should be stressed that the latent class growth analysis as implemented in SAS with proc TRAJ (Jones, Nagin, and Roeder 2001) is a specific case of latent class mixed models in which no random-effect is included.”