A fresh take on 'Barker dynamics' for MCMC
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Abstract (arXiv)
We study a recently introduced gradient-based Markov chain Monte Carlo method based on 'Barker dynamics'. We provide a full derivation of the method from first principles, placing it within a wider class of continuous-time Markov jump processes. We then evaluate the Barker approach numerically on a challenging ill-conditioned logistic regression example with imbalanced data, showing in particular that the algorithm is remarkably robust to irregularity (in this case a high degree of skew) in the target distribution.
Key facts. Cited by 6 papers in the map (data through 14 Oct 2026). First posted on arXiv 17 Dec 2020.
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Citing papers per year: 2022: 3; 2023: 1; 2024: 1; 2025: 0; 2026: 1.
6 papers.
- 2022Optimal Scaling for Locally Balanced Proposals in Discrete Spacescited by 9
- 2022Optimal design of the Barker proposal and other locally-balanced Metropolis-Hastings algorithmscited by 7
- 2022Improving multiple-try Metropolis with local balancingcited by 5
- 2023Using Perturbation to Improve Goodness-of-Fit Tests based on Kernelized Stein Discrepancycited by 4
- 2024Robust Approximate Sampling via Stochastic Gradient Barker Dynamicscited by 2
- 2026On skew-symmetric distributions and their use in Monte Carlo sampling algorithms: coordinate-free, Gibbs-style and manifold versions of the Barker proposalcited by 0
- 2026On skew-symmetric distributions and their use in Monte Carlo sampling algorithms: coordinate-free, Gibbs-style and manifold versions of the Barker proposal1 Oct 2026
- 2024Robust Approximate Sampling via Stochastic Gradient Barker Dynamics14 May 2024
- 2023Using Perturbation to Improve Goodness-of-Fit Tests based on Kernelized Stein Discrepancy28 Apr 2023
- 2022Improving multiple-try Metropolis with local balancing21 Nov 2022
- 2022Optimal Scaling for Locally Balanced Proposals in Discrete Spaces16 Sep 2022
- 2022Optimal design of the Barker proposal and other locally-balanced Metropolis-Hastings algorithms4 Jan 2022