Adaptively Scaling the Metropolis Algorithm Using Expected Squared Jumped Distance
By Cristian Pasarica, Andrew Gelman. 2007
137 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Statistics and Probability, Probabilistic & Bayesian Methods
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Artificial Intelligence
- Jasper A. Vrugt
- Matthew D. Hoffman
- Jascha Narain Sohl-Dickstein
- Daniel Lévy
- James M. Hyman
- Bruce A. Robinson
- Cees G. H. Diks
- D. Higdon
In Statistics and Probability
- Jasper A. Vrugt
- Ia Matthew Bognar
- Jascha Narain Sohl-Dickstein
- Matthew D. Hoffman
- Daniel Lévy
- Paul Fearnhead
- Osnat Stramer
- Bruce A. Robinson
In Probabilistic & Bayesian Methods
- Matthew D. Hoffman
- Jascha Narain Sohl-Dickstein
- Daniel Lévy
- Benjamin M. Taylor
- Paul Fearnhead
- Ia Matthew Bognar
- Bruce A. Robinson
- Cees G. H. Diks
Citations in the corpus
- Generalizing Hamiltonian Monte Carlo with Neural Networks (2017, methodology): “This is equivalent to maximizing expected squared jumped distance [17].”
- Bayesian inference for irreducible diffusion processes using the pseudo-marginal approach (2011, methodology): “Pedersen (1995) proposed the Euler sampler q(u) = ∏M−2 m=0 φ(um+1;um + hμ(Um, θ), hν(Um, θ)) for (1).”
- MCMC algorithms for Subset Simulation (2015, unknown): “(22) (e.g. Pasarica & Gelman 2010).”
- An Adaptive Sequential Monte Carlo Sampler (2010, methodology): “Maximising the ESJD is equivalent to minimising the lag-1 autocorrelation; this measure is often used within adaptive MCMC, see for example Sherlock and Roberts (2009); Pasarica and Gelman (2010).”
- Optimal tuning of the hybrid Monte Carlo algorithm (2010, unknown): “This measure of efficiency is a fairly standard one; see [8,34], for example.”
- Accelerating Markov Chain Monte Carlo Simulation by Differential Evolution with Self-Adaptive Randomized Subspace Sampling (2009, methodology): “A similar idea using the expected squared jumped distance is presented in [30].”