We introduce a powerful and flexible MCMC algorithm for stochastic simulation. The method builds on a pseudo-marginal method originally introduced in [Genetics 164 (2003) 1139-1160], showing how algorithms which are approximations to an idealized marginal algorithm, can share the same marginal stationary distribution as the idealized method. Theoretical results are given describing the convergence properties of the proposed method, and simple numerical examples are given to illustrate the promising empirical characteristics of the technique. Interesting comparisons with a more obvious, but inexact, Monte Carlo approximation to the marginal algorithm, are also given
Markov chain Monte Carlo (MCMC) is an established approach for uncertainty quantification and propag...
the likelihood function by drawing pseudo-samples from the model. We address both the rejec-tion sam...
We analyze the Monte Carlo algorithm for the approximation of multivariate integrals when a pseudor...
Approximate Bayesian computation (ABC) [11, 42] is a popular method for Bayesian inference involvin...
Bayesian inference in the presence of an intractable likelihood function is computationally challeng...
Bayesian inference in the presence of an intractable likelihood function is computationally challeng...
The grouped independence Metropolis–Hastings (GIMH) and Markov chain within Metropolis (MCWM) algori...
We propose a new class of learning algorithms that combines variational approximation and Markov cha...
methods are the two most popular classes of algorithms used to sample from general high-dimensional ...
AbstractMarkov chain Monte Carlo (MCMC) simulation methods are being used increasingly in statistica...
In these lecture notes we will work through three different computational problems from different ap...
Abstract. In MCMC methods, such as the Metropolis-Hastings (MH) algorithm, the Gibbs sampler, or rec...
The pseudo-marginal algorithm is a variant of the Metropolis--Hastings algorithm which samples asymp...
Markov ChainMonte Carlo (MCMC) and sequentialMonte Carlo (SMC) methods are the two most popular clas...
Monte Carlo (MC) algorithm aims to generate samples from a given probability distribution P (X) with...
Markov chain Monte Carlo (MCMC) is an established approach for uncertainty quantification and propag...
the likelihood function by drawing pseudo-samples from the model. We address both the rejec-tion sam...
We analyze the Monte Carlo algorithm for the approximation of multivariate integrals when a pseudor...
Approximate Bayesian computation (ABC) [11, 42] is a popular method for Bayesian inference involvin...
Bayesian inference in the presence of an intractable likelihood function is computationally challeng...
Bayesian inference in the presence of an intractable likelihood function is computationally challeng...
The grouped independence Metropolis–Hastings (GIMH) and Markov chain within Metropolis (MCWM) algori...
We propose a new class of learning algorithms that combines variational approximation and Markov cha...
methods are the two most popular classes of algorithms used to sample from general high-dimensional ...
AbstractMarkov chain Monte Carlo (MCMC) simulation methods are being used increasingly in statistica...
In these lecture notes we will work through three different computational problems from different ap...
Abstract. In MCMC methods, such as the Metropolis-Hastings (MH) algorithm, the Gibbs sampler, or rec...
The pseudo-marginal algorithm is a variant of the Metropolis--Hastings algorithm which samples asymp...
Markov ChainMonte Carlo (MCMC) and sequentialMonte Carlo (SMC) methods are the two most popular clas...
Monte Carlo (MC) algorithm aims to generate samples from a given probability distribution P (X) with...
Markov chain Monte Carlo (MCMC) is an established approach for uncertainty quantification and propag...
the likelihood function by drawing pseudo-samples from the model. We address both the rejec-tion sam...
We analyze the Monte Carlo algorithm for the approximation of multivariate integrals when a pseudor...