activity
20212026
collaborators

6 papers

math.ST2026

Exploiting Exact Conditionals Improves Conditioning: Provably Fast Mixing Time Bounds By Sampling from the Marginal

Abhijit Chowdhary, Federica Milinanni, Julianne Chung +1

The problem of sampling from a probability distribution arises in many applications such as posterior sampling in hierarchical Bayesian inverse problems and Gaussian processes for…

math.PR2024

Large deviation-based tuning schemes for Metropolis-Hastings algorithms

Federica Milinanni

Markov chain Monte Carlo (MCMC) methods are one of the most popular classes of algorithms for sampling from a target probability distribution. A rising trend in recent years consis…

math.PR2024

Large deviations for Independent Metropolis Hastings and Metropolis-adjusted Langevin algorithm

Federica Milinanni, Pierre Nyquist

In this paper, we prove large deviation principles for the empirical measures associated with the Independent Metropolis Hastings (IMH) sampler and the Metropolis-adjusted Langevin…

q-bio.QM2023

UQSA -- An R-Package for Uncertainty Quantification and Sensitivity Analysis for Biochemical Reaction Network Models

Andrei Kramer, Federica Milinanni, Jeanette Hellgren Kotaleski +3

Biochemical reaction models describing subcellular processes generally come with a large uncertainty. To be able to account for this during the modeling process, we have developed…

math.PR2023

A large deviation principle for the empirical measures of Metropolis-Hastings chains

Federica Milinanni, Pierre Nyquist

To sample from a given target distribution, Markov chain Monte Carlo (MCMC) sampling relies on constructing an ergodic Markov chain with the target distribution as its invariant me…

math.NA2021

Sensitivity Approximation by the Peano-Baker Series

Olivia Eriksson, Andrei Kramer, Federica Milinanni +1

In this paper we develop a new method for numerically approximating sensitivities in parameter-dependent ordinary differential equations (ODEs). Our approach, intended for situatio…