activity
20242026
most citedThe short memory limit for long time statistics in a stochastic Coleman-Gurtin model of heat conduction

1 citations · 1 across the 3 of their papers we have counts for

collaborators

9 papers

math.ST2026

On the mixing properties of some preconditioned multiproposal Markov Chain Monte Carlo algorithms

Giulia Carigi, Nathan E. Glatt-Holtz, Cecilia F. Mondaini +1

We study two recently discovered "dimension-free" Monte Carlo sampling algorithms, the multiproposal and multiple-try preconditioned Crank-Nicolson methods (mpCN and MTpCN). These…

stat.CO2026

Mad Props: Parallelism in Markov Chain Monte Carlo Through the Lens of the Infinite Proposal Limit

Nathan E. Glatt-Holtz, Andrew J. Holbrook, Justin A. Krometis +1

Multiproposal MCMC (MP-MCMC) algorithms use clouds of proposals to efficiently traverse state spaces and overcome complex target geometries. While MCMC methods are embarrassingly p…

math.PR20261 cited

The short memory limit for long time statistics in a stochastic Coleman-Gurtin model of heat conduction

Nathan E. Glatt-Holtz, Vincent R. Martinez, Hung D. Nguyen

We consider a class of semi-linear differential Volterra equations with polynomial-type potentials that incorporates the effects of memory while being subjected to random perturbat…

stat.CO2026

Multiproposal Elliptical Slice Sampling

Guillermina Senn, Nathan Glatt-Holtz, Giulia Carigi +2

We introduce Multiproposal Elliptical Slice Sampling, a self-tuning multiproposal Markov chain Monte Carlo method for Bayesian inference with Gaussian priors. Our method generalize…

stat.CO2026

Bayesian Semi-Blind Deconvolution at Scale

Guillermina Senn, HÃ¥kon Tjelmeland, Nathan Glatt-Holtz +2

Blind image deconvolution refers to the problem of simultaneously estimating the blur kernel and the true image from a set of observations when both the blur kernel and the true im…

math.PR2025

Existence and higher regularity of statistically steady states for the stochastic Coleman-Gurtin equation

Nathan E. Glatt-Holtz, Vincent R. Martinez, Hung D. Nguyen

We study a class of semi-linear differential Volterra equations with polynomial-type potentials that incorporates the effects of memory while being subjected to random perturbation…