textabstractWe propose a general algorithm for approximating nonstandard Bayesian posterior distributions. The algorithm minimizes the Kullback-Leibler divergence of an approximating distribution to the intractable posterior distribu- tion. Our method can be used to approximate any posterior distribution, provided that it is given in closed form up to the proportionality constant. The approxi- mation can be any distribution in the exponential family or any mixture of such distributions, which means that it can be made arbitrarily precise. Several exam- ples illustrate the speed and accuracy of our approximation method in practice
International audienceWe consider the problem of computing a Gaussian approximation to the posterior...
<p>The variational Bayesian approach furnishes an approximation to the marginal posterior densities ...
Variational inference is an optimization-based method for approximating the posterior distribution o...
We propose a general algorithm for approximating nonstandard Bayesian posterior distributions. The a...
Variational methods for approximate Bayesian inference provide fast, flexible, deterministic alterna...
Mean-field variational inference is a method for approximate Bayesian posterior inference. It approx...
Variational methods for approximate Bayesian inference provide fast, flexible, deterministic alter-n...
Recent work has attempted to directly approximate the `function-space' or predictive posterior distr...
Recent advances in stochastic gradient variational inference have made it possi-ble to perform varia...
Abstract. Exact-sparsity inducing prior distributions in high-dimensional Bayesian analysis typicall...
The choice of approximate posterior distribution is one of the core problems in variational infer-en...
Abstract Stochastic variational inference makes it possible to approximate posterior distributions i...
Recent advances in stochastic gradient varia-tional inference have made it possible to perform varia...
Recent advances in stochastic gradient variational inference have made it possible to perform variat...
We develop a fast and accurate approach to approximate posterior distributions in the Bayesian empir...
International audienceWe consider the problem of computing a Gaussian approximation to the posterior...
<p>The variational Bayesian approach furnishes an approximation to the marginal posterior densities ...
Variational inference is an optimization-based method for approximating the posterior distribution o...
We propose a general algorithm for approximating nonstandard Bayesian posterior distributions. The a...
Variational methods for approximate Bayesian inference provide fast, flexible, deterministic alterna...
Mean-field variational inference is a method for approximate Bayesian posterior inference. It approx...
Variational methods for approximate Bayesian inference provide fast, flexible, deterministic alter-n...
Recent work has attempted to directly approximate the `function-space' or predictive posterior distr...
Recent advances in stochastic gradient variational inference have made it possi-ble to perform varia...
Abstract. Exact-sparsity inducing prior distributions in high-dimensional Bayesian analysis typicall...
The choice of approximate posterior distribution is one of the core problems in variational infer-en...
Abstract Stochastic variational inference makes it possible to approximate posterior distributions i...
Recent advances in stochastic gradient varia-tional inference have made it possible to perform varia...
Recent advances in stochastic gradient variational inference have made it possible to perform variat...
We develop a fast and accurate approach to approximate posterior distributions in the Bayesian empir...
International audienceWe consider the problem of computing a Gaussian approximation to the posterior...
<p>The variational Bayesian approach furnishes an approximation to the marginal posterior densities ...
Variational inference is an optimization-based method for approximating the posterior distribution o...