A default strategy for fully Bayesian model determination for generalised linear mixed models (GLMMs) is considered which addresses the two key issues of default prior specification and computation. In particular, the concept of unit-information priors is extended to the parameters of a GLMM. A combination of Markov chain Monte Carlo (MCMC) and Laplace approximations is used to compute approximations to the posterior model probabilities to find a subset of models with high posterior model probability. Bridge sampling is then used on the models in this subset to approximate the posterior model probabilities more accurately. The strategy is applied to four examples
Bayesian model selection poses two main challenges: the specification of parameter priors for all mo...
Bayesian model selection poses two main challenges: the specification of parameter priors for all mo...
In this paper, we describe full Bayesian inference for generalised linear models where uncertainty e...
A default strategy for fully Bayesian model determination for generalised linear mixed models (GLMMs...
A default strategy for fully Bayesian model determination for generalised linear mixed models (GLMMs...
A default strategy for fully Bayesian model determination for generalised linear mixed models (GLMMs...
In this thesis, an automatic, default, fully Bayesian model determination strategy for GLMMs is cons...
In this paper, we consider a default strategy for fully Bayesian model determination for GLMMs. We a...
In this thesis, an automatic, default, fully Bayesian model determination strategy for GLMMs is cons...
Generalised linear mixed model analysis via sequential Monte Carlo sampling We present a sequential ...
We present a sequential Monte Carlo sampler algorithm for the Bayesian analysis of generalised linea...
We present a sequential Monte Carlo sampler algorithm for the Bayesian analysis of generalised linea...
Generalized linear mixed models (GLMM) are used for inference and prediction in a wide range of diff...
Generalized linear mixed models (GLMMs) continue to grow in popularity due to their ability to direc...
Generalized linear mixed models (GLMMs) provide statisticians, scientists, and analysts great flexib...
Bayesian model selection poses two main challenges: the specification of parameter priors for all mo...
Bayesian model selection poses two main challenges: the specification of parameter priors for all mo...
In this paper, we describe full Bayesian inference for generalised linear models where uncertainty e...
A default strategy for fully Bayesian model determination for generalised linear mixed models (GLMMs...
A default strategy for fully Bayesian model determination for generalised linear mixed models (GLMMs...
A default strategy for fully Bayesian model determination for generalised linear mixed models (GLMMs...
In this thesis, an automatic, default, fully Bayesian model determination strategy for GLMMs is cons...
In this paper, we consider a default strategy for fully Bayesian model determination for GLMMs. We a...
In this thesis, an automatic, default, fully Bayesian model determination strategy for GLMMs is cons...
Generalised linear mixed model analysis via sequential Monte Carlo sampling We present a sequential ...
We present a sequential Monte Carlo sampler algorithm for the Bayesian analysis of generalised linea...
We present a sequential Monte Carlo sampler algorithm for the Bayesian analysis of generalised linea...
Generalized linear mixed models (GLMM) are used for inference and prediction in a wide range of diff...
Generalized linear mixed models (GLMMs) continue to grow in popularity due to their ability to direc...
Generalized linear mixed models (GLMMs) provide statisticians, scientists, and analysts great flexib...
Bayesian model selection poses two main challenges: the specification of parameter priors for all mo...
Bayesian model selection poses two main challenges: the specification of parameter priors for all mo...
In this paper, we describe full Bayesian inference for generalised linear models where uncertainty e...