Nonlinear structural equation modeling: is partial least squares an alternative?

被引:13
|
作者
Schermelleh-Engel, Karin [1 ]
Werner, Christina S. [1 ]
Klein, Andreas G. [2 ]
Moosbrugger, Helfried [1 ]
机构
[1] Goethe Univ Frankfurt, Dept Psychol, Frankfurt, Germany
[2] Univ Western Ontario, Dept Psychol, SSC, London, ON N6A 5C2, Canada
关键词
Nonlinear structural equation modeling; Interaction effect; Monte Carlo study; Partial least squares; LISREL; LMS; MAXIMUM-LIKELIHOOD-ESTIMATION; LATENT; PLS; INDICATOR;
D O I
10.1007/s10182-010-0132-3
中图分类号
O21 [概率论与数理统计]; C8 [统计学];
学科分类号
020208 ; 070103 ; 0714 ;
摘要
Nonlinear structural equation modeling provides many advantages over analyses based on manifest variables only. Several approaches for the analysis of latent interaction effects have been developed within the last 15 years, including the partial least squares product indicator approach (PLS-PI), the constrained product indicator approach using the LISREL software (LISREL-PI), and the distribution-analytic latent moderated structural equations approach (LMS) using the Mplus program. An assumed advantage of PLS-PI is that it is able to deal with very large numbers of indicators, while LISREL-PI and LMS have not been investigated under such conditions. In a Monte Carlo study, the performance of LISREL-PI and LMS was compared to PLS-PI results previously reported in Chin et al. (2003) and Goodhue et al. (2007) for identical conditions. The latent interaction model included six indicator variables for the measurement of each latent predictor variable and the latent criterion, and sample size was N=100. The results showed that PLS-PI's linear and interaction parameter estimates were downward biased, while parameter estimates were unbiased for LISREL-PI and LMS. True standard errors were smallest for PLS-PI, while the power to detect the latent interaction effect was higher for LISREL-PI and LMS. Compared to the symmetric distributions of interaction parameter estimates for LISREL-PI and LMS, PLS-PI showed a distribution that was symmetric for positive values, but included outlying negative estimates. Possible explanations for these findings are discussed.
引用
收藏
页码:167 / 184
页数:18
相关论文
共 50 条
  • [1] Nonlinear structural equation modeling: is partial least squares an alternative?
    Karin Schermelleh-Engel
    Christina S. Werner
    Andreas G. Klein
    Helfried Moosbrugger
    AStA Advances in Statistical Analysis, 2010, 94 : 167 - 184
  • [2] A Primer on Partial Least Squares Structural Equation Modeling
    Ketchen, David J., Jr.
    LONG RANGE PLANNING, 2013, 46 (1-2) : 184 - 185
  • [3] CONSISTENT PARTIAL LEAST SQUARES FOR NONLINEAR STRUCTURAL EQUATION MODELS
    Dijkstra, Theo K.
    Schermelleh-Engel, Karin
    PSYCHOMETRIKA, 2014, 79 (04) : 585 - 604
  • [4] Consistent Partial Least Squares for Nonlinear Structural Equation Models
    Dijkstra T.K.
    Schermelleh-Engel K.
    Psychometrika, 2014, 79 (4) : 585 - 604
  • [5] Partial Least Squares: The Better Approach to Structural Equation Modeling?
    Hair, Joseph F.
    Ringle, Christian M.
    Sarstedt, Marko
    LONG RANGE PLANNING, 2012, 45 (5-6) : 312 - 319
  • [6] Partial least squares structural equation modeling in HRM research
    Ringle, Christian M.
    Sarstedt, Marko
    Mitchell, Rebecca
    Gudergan, Siegfried P.
    INTERNATIONAL JOURNAL OF HUMAN RESOURCE MANAGEMENT, 2020, 31 (12): : 1617 - 1643
  • [7] semPLS: Structural Equation Modeling Using Partial Least Squares
    Monecke, Armin
    Leisch, Friedrich
    JOURNAL OF STATISTICAL SOFTWARE, 2012, 48 (03): : 1 - 32
  • [8] plssem: A Stata Package for Structural Equation Modeling with Partial Least Squares
    Venturini, Sergio
    Mehmetoglu, Mehmet
    JOURNAL OF STATISTICAL SOFTWARE, 2019, 88 (08): : 1 - 35
  • [9] Genetic algorithm segmentation in partial least squares structural equation modeling
    Christian M. Ringle
    Marko Sarstedt
    Rainer Schlittgen
    OR Spectrum, 2014, 36 : 251 - 276
  • [10] Structural equation modeling with partial least squares using Stata and R
    Tu, Yu-Kang
    BIOMETRICS, 2021, 77 (03) : 1130 - 1131