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Višerazinsko Gibbsovo uzorkovanje×Bayesian Hierarchical Model×
OblastBajesovska statistikaBajesovska statistika
PorodicaBayesian methodsBayesian methods
Godina nastanka19902006
TvoracGeman & Geman (1984); applied to multilevel models by Gelfand & Smith (1990)Gelman & Hill (2006); Bayesian multilevel tradition
TipMCMC sampling algorithmhierarchical probabilistic model
Temeljni izvorGelman, A. & Hill, J. (2007). Data Analysis Using Regression and Multilevel/Hierarchical Models. Cambridge University Press. ISBN: 978-0521686891Gelman, A. & Hill, J. (2006). Data Analysis Using Regression and Multilevel/Hierarchical Models. Cambridge University Press. DOI ↗
Drugi nazivihierarchical Gibbs sampler, blocked Gibbs sampling for multilevel models, multilevel MCMC via Gibbs, Gibbs sampler for mixed-effects modelsmultilevel Bayes, Bayesian multilevel model, Bayesian HLM, partial pooling model
Srodne64
SažetakMultilevel Gibbs sampling applies the Gibbs MCMC algorithm to hierarchical (multilevel) Bayesian models, cycling through the conditional distributions of group-level parameters and population-level hyperparameters in turn. This exploits the conditional independence structure of the hierarchy to draw exact or near-exact samples from a posterior that would otherwise be analytically intractable.Bayesian hierarchical modelling, popularised by Gelman and Hill (2006), is a Bayesian approach to nested data structures — such as students within schools within districts — that estimates separate parameters at each level while allowing those levels to share statistical strength through a mechanism called partial pooling. Where a classical hierarchical linear model treats group means as fixed unknown quantities, the Bayesian version places hyperprior distributions on those group means so that information flows freely across levels, producing more reliable group-level estimates whenever any individual group has few observations.
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ScholarGateUporedite metode: Multilevel Gibbs Sampling · Bayesian Hierarchical Model. Preuzeto 2026-06-17 sa https://scholargate.app/sr/compare