An efficient MCEM algorithm for fitting generalized linear mixed models for correlated binary data
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Publication:5454202
DOI10.1080/10629360600843153zbMath1131.62065OpenAlexW2083422604MaRDI QIDQ5454202
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Publication date: 28 March 2008
Published in: Journal of Statistical Computation and Simulation (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/10629360600843153
Gibbs samplergeneralized linear mixed modelsdata augmentationcorrelated binary dataMCMCMonte Carlo EM algorithminverse Bayes formula
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Related Items (7)
Generalized Linear Mixed Models With Crossed Effects and Unit-specific Survey Weights ⋮ Fast inference for robust nonlinear mixed-effects models ⋮ Efficient direct sampling MCEM algorithm for latent variable models with binary responses ⋮ Estimation of a digitised Gaussian ARMA model by Monte Carlo expectation maximisation ⋮ Estimation and prediction of a generalized mixed-effects model with \(t\)-process for longitudinal correlated binary data ⋮ An efficient Monte Carlo EM algorithm for Bayesian lasso ⋮ Generalized linear mixed models for correlated binary data with \(t\)-link
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Cites Work
- Unnamed Item
- Unnamed Item
- Random-Effects Models for Longitudinal Data
- On Monte Carlo methods for estimating ratios of normalizing constants
- That BLUP is a good thing: The estimation of random effects. With comments and a rejoinder by the author
- The Calculation of Posterior Distributions by Data Augmentation
- Analysis of multivariate probit models
- Fast EM-type Implementations for Mixed Effects Models
- Consistent Estimators in Generalized Linear Mixed Models
- Maximizing Generalized Linear Mixed Model Likelihoods With an Automated Monte Carlo EM Algorithm
- Maximum Likelihood Variance Components Estimation for Binary Data
- Bias Correction in Generalized Linear Mixed Models With Multiple Components of Dispersion
- Fitting Full-Information Item Factor Models and an Empirical Investigation of Bridge Sampling
- The Selection of Prior Distributions by Formal Rules
- Maximum Likelihood Algorithms for Generalized Linear Mixed Models
- Approximate Inference in Generalized Linear Mixed Models
- Bias correction in generalised linear mixed models with a single component of dispersion
- A note on the existence of the posterior distribution for a class of mixed models for binomial responses
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