7. Multilevel Latent Class Models
By Jeroen K. Vermunt. 2003
388 citations recorded by the source corpus.
Subfields: Genetics, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/b418c9829e31c59ee2b25d1a19293a1ce74820eb
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Genetics
- Matthias von Davier
- W. H. Finch
- Brian French
- Mariangela Guidolin
- Francesca Bassi
- M. Oliveri
- M. Porcu
- Francesca Giambona
In Statistics and Probability
- M. Oliveri
- W. H. Finch
- Brian French
- M. Porcu
- Francesca Giambona
- Matthias von Davier
- Mariangela Guidolin
- Francesca Bassi
Citations in the corpus
- Longitudinal Research Using Mixture Models (2010, methodology): “ Palardy and Vermunt (in press) presented a multilevel mixture growth model for such data sets and illustrated the model with an application in which higher-level units (schools) are clustered based on the learning rates of children.”
- Introduction to Latent Class Analysis With Applications (2017, background): “The idea underlying MLCA is that the parameters of the regression model may differ across unobserved subgroups (Hagenaars & McCutcheon, 2002; Vermunt, 2003, 2008).”
- Resource Efficiency and Circular Economy in European SMEs: Investigating the Role of Green Jobs and Skills (2021, methodology): “Multilevel latent class modelling (Vermunt, 2003) is an approach based on the assumption that some model parameters can vary across groups, clusters or level-2 units.”
- Multiple Imputation of Missing Data for Multilevel Models (2018, background): “…data) or the group level (e.g., research in large organizations), a larger variety of patterns of effects and missing data mechanisms (see Newman, 2009), low ICCs, or a large number of continuous and categorical variables (see Vermunt, 2003; Vermunt, van Ginkel, van der Ark, & Sijtsma, 2008).”
- Multilevel Latent Class Analysis: Parametric and Nonparametric Models (2014, methodology): “When such data structures are present, models that account for this dependence should be used to avoid parameter estimation inaccuracy, biased standard errors, and inflated Type I error rates for hypothesis tests regarding the parameters (Asparouhov & Muthén, 2008; Vermunt, 2003, 2008).”
- Latent Class Models (2004, neutral): “, 1991; Heinen, 1996), models with multiple latent variables (Magidson and Vermunt, 2001), models for longitudinal data (Van de Pol and Langeheine, 1990), and models for multilevel data (Vermunt, 2003).”
- Latent Class Modeling with Covariates: Two Improved Three-Step Approaches (2010, methodology): “…methods are in LC analysis for longitudinal or multilevel data; that is, as an alternative to one-step approaches such as latent Markov modeling (Van de Pol and Langeheine 1990; Collins and Wugalter 1992; Vermunt, Langeheine, and Böckenholt 1999) and multilevel LC modeling (Vermunt 2003, 2008).”
- Investigation of model fit and score scale comparability in international assessments (2011, methodology): “In addition, we specifically calibrated a hierarchical extension of the 2PL MIRT model (von Davier, 2007), which extends the hierarchical latent class analysis (LCA) model (Vermunt, 2003) to a mixture 2PL IRT model using partially-unique-to-country parameters.”
- Model-Based Clustering (2016, neutral): “For example, Vermunt (2003, 2007) develop a multilevel latent class models to account for conditional dependency between the response variables, and Marbac, Biernacki, and Vanderwalle (2014) propose a conditional modes model that assigns response variables into conditionally independent blocks.”