| 英文摘要 |
Repeated measures data contain both within-subject and between-subject variation. Longitudinal analyses of latent heterogeneity must therefore simultaneously account for transitions in latent classes and estimation of individual differences. A multi-stage procedure is required to control for classification errors, ensure stable classification when estimating the probabilities of heterogeneity transitions, and analyze the effects of auxiliary variables. This study employed Monte Carlo simulations to investigate the impact of random intercepts (RI) with varying magnitudes and weighting strategies for classification error correction on the parameters of latent transition models and the effects of auxiliary variables. Results revealed that under a weak between-subject effect or a moderate level of temporal correlation, introduction of RI significantly influences transition probabilities and latent heterogeneous classification. The Bolck–Croon–Hagenaars (BCH) weighting with correct model specifications can maintain stable and un-shifted classification, producing effective estimates of auxiliary variable effects. Using the empirical data on father involvement in the KIT (Kids in Taiwan: National Longitudinal Study of Child Development & Care) dataset as an example, this study investigated the impact of BCH weighting on heterogeneity analysis with auxiliary variables in multi-stage estimation procedures, providing a concrete empirical example of latent transition analysis with random intercept. |