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20242026
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stat.CO2026

Weak Poincaré inequalities for Deterministic-scan Metropolis-within-Gibbs samplers

Mengxi Gao, Gareth O. Roberts, Andi Q. Wang

Using the framework of weak Poincaré inequalities, we analyze the convergence properties of deterministic-scan Metropolis-within-Gibbs samplers, an important class of Markov chain…

stat.CO2025

Transient regime of piecewise deterministic Monte Carlo algorithms

Sanket Agrawal, Joris Bierkens, Kengo Kamatani +1

Piecewise Deterministic Markov Processes (PDMPs) such as the Bouncy Particle Sampler and the Zig-Zag Sampler, have gained attention as continuous-time counterparts of classical Mar…

stat.CO2025

Exact Bayesian inference for Markov switching diffusions

Timothée Stumpf-Fétizon, Krzysztof Łatuszyński, Jan Palczewski +1

We develop the first exact Bayesian methodology for the problem of inference in discretely observed regime switching diffusions. Switching diffusion models extend ordinary diffusio…

stat.CO2024

Large sample scaling analysis of the Zig-Zag algorithm for Bayesian inference

Sanket Agrawal, Joris Bierkens, Gareth O. Roberts

Piecewise deterministic Markov processes provide scalable methods for sampling from the posterior distributions in big data settings by admitting principled sub-sampling strategies…

stat.CO2024

Scalability of Metropolis-within-Gibbs schemes for high-dimensional Bayesian models

Filippo Ascolani, Gareth O. Roberts, Giacomo Zanella

We study general coordinate-wise MCMC schemes (such as Metropolis-within-Gibbs samplers), which are commonly used to fit Bayesian non-conjugate hierarchical models. We relate their…