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20132020
most citedMarginal sequential Monte Carlo for doubly intractable models

6 citations · 11 across the 3 of their papers we have counts for

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7 papers · 1 filter

stat.CO20202 cited

Measure Transport with Kernel Stein Discrepancy

Matthew A. Fisher, Tui Nolan, Matthew M. Graham +2

Measure transport underpins several recent algorithms for posterior approximation in the Bayesian context, wherein a transport map is sought to minimise the Kullback--Leibler diver…

stat.CO2019

Ensemble MCMC: Accelerating Pseudo-Marginal MCMC for State Space Models using the Ensemble Kalman Filter

Christopher Drovandi, Richard G Everitt, Andrew Golightly +1

Particle Markov chain Monte Carlo (pMCMC) is now a popular method for performing Bayesian statistical inference on challenging state space models (SSMs) with unknown static paramet…

stat.CO2018

Black-box Variational Inference for Stochastic Differential Equations

Thomas Ryder, Andrew Golightly, A. Stephen McGough +1

Parameter inference for stochastic differential equations is challenging due to the presence of a latent diffusion process. Working with an Euler-Maruyama discretisation for the di…

stat.CO20176 cited

Marginal sequential Monte Carlo for doubly intractable models

Richard G. Everitt, Dennis Prangle, Philip Maybank +1

Bayesian inference for models that have an intractable partition function is known as a doubly intractable problem, where standard Monte Carlo methods are not applicable. The past…

stat.CO2017

gk: An R Package for the g-and-k and generalised g-and-h Distributions

Dennis Prangle

The g-and-k and (generalised) g-and-h distributions are flexible univariate distributions which can model highly skewed or heavy tailed data through only four parameters: location…

stat.CO2016

An ABC interpretation of the multiple auxiliary variable method

Dennis Prangle, Richard G. Everitt

We show that the auxiliary variable method (Møller et al., 2006; Murray et al., 2006) for inference of Markov random fields can be viewed as an approximate Bayesian computation met…