Here we provide details of the variational inference method for the mixPLDS model. To this end, we first discuss variational inference for the case of a single mixture component M = 1, a model that is equivalent to the Poisson linear dynamical system (PLDS) model defined in Macke et al. (2011). 1 Variational inference for Poisson linear dynamical system 1.1 Notation We first introduce the “vectorized ” notation for the PLDS model. The PLDS is equivalent to the mixPLDS model for M = 1. We therefore drop the group index m when focussing on the PLDS. x:= x1... xT , y:= y1... yT , b:= b..
The mixture model likelihood function is invariant with respect to permutation of the components of ...
A natural Bayesian approach for mixture models with an unknown number of com-ponents is to take the ...
Abstract. Variational methods have proved popular and eective for inference and learning in intracta...
Clustered factor analysis of multineuronal spike data Here we provide details of the variational inf...
This paper aims to present a structured variational inference algorithm for switching linear dynamic...
Likelihood-based inference for the parameters of generalized linear mixed models is hindered by the ...
<div><p>Mixtures of linear mixed models (MLMMs) are useful for clustering grouped data and can be es...
We derive streamlined mean field variational Bayes algorithms for fitting linear mixed models with cro...
Variational inference is a popular method for estimating model parameters and conditional distributi...
Linear mixed models are a versatile statistical tool to study data by accounting for fixed effects a...
Variational methods, which have become popular in the neural computing/machine learning literature, ...
Variational methods for model comparison have become popular in the neural computing/machine learni...
In this section we continue the discussion on the identifiability of Fs. First, we give some remarks...
This study reconsiders two simple toy data examples proposed by MacKay (2001) to illustrate what he ...
In recent years, the Poisson lognormal mixed model has been frequently used in modeling count data b...
The mixture model likelihood function is invariant with respect to permutation of the components of ...
A natural Bayesian approach for mixture models with an unknown number of com-ponents is to take the ...
Abstract. Variational methods have proved popular and eective for inference and learning in intracta...
Clustered factor analysis of multineuronal spike data Here we provide details of the variational inf...
This paper aims to present a structured variational inference algorithm for switching linear dynamic...
Likelihood-based inference for the parameters of generalized linear mixed models is hindered by the ...
<div><p>Mixtures of linear mixed models (MLMMs) are useful for clustering grouped data and can be es...
We derive streamlined mean field variational Bayes algorithms for fitting linear mixed models with cro...
Variational inference is a popular method for estimating model parameters and conditional distributi...
Linear mixed models are a versatile statistical tool to study data by accounting for fixed effects a...
Variational methods, which have become popular in the neural computing/machine learning literature, ...
Variational methods for model comparison have become popular in the neural computing/machine learni...
In this section we continue the discussion on the identifiability of Fs. First, we give some remarks...
This study reconsiders two simple toy data examples proposed by MacKay (2001) to illustrate what he ...
In recent years, the Poisson lognormal mixed model has been frequently used in modeling count data b...
The mixture model likelihood function is invariant with respect to permutation of the components of ...
A natural Bayesian approach for mixture models with an unknown number of com-ponents is to take the ...
Abstract. Variational methods have proved popular and eective for inference and learning in intracta...