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20212026
most citedStability estimates for the expected utility in Bayesian optimal experimental design

10 citations · 12 across the 5 of their papers we have counts for

collaborators

5 papers

stat.ML2026

Score-based diffusion models for severely ill-posed problems in diffuse optical tomography

Fabian Schneider, Meghdoot Mozumder, Konstantin Tamarov +4

Score-based diffusion models are a recently developed framework for posterior sampling in Bayesian inverse problems, enabling high-quality reconstructions in inverse problems by le…

stat.ML2024

An Unconditional Representation of the Conditional Score in Infinite-Dimensional Linear Inverse Problems

Fabian Schneider, Duc-Lam Duong, Matti Lassas +2

Score-based diffusion models (SDMs) have emerged as a powerful tool for sampling from the posterior distribution in Bayesian inverse problems. However, existing methods often requi…

math.AP2023

Stability of particle trajectories of scalar conservation laws and applications in Bayesian inverse problems

Masoumeh Dashti, Duc-Lam Duong

We consider the scalar conservation law in one space dimension with a genuinely nonlinear flux. We assume that an appropriate velocity function depending on the entropy solution of…

math.ST2022★ 10 cited

Stability estimates for the expected utility in Bayesian optimal experimental design

Duc-Lam Duong, Tapio Helin, Jose Rodrigo Rojo-Garcia

We study stability properties of the expected utility function in Bayesian optimal experimental design. We provide a framework for this problem in a non-parametric setting and prov…

q-bio.PE2021★ 2 cited

Reformulating the SIR model in terms of the number of COVID-19 detected cases: well-posedness of the observational model

Eduard Campillo-Funollet, Hayley Wragg, James Van Yperen +2

Compartmental models are popular in the mathematics of epidemiology for their simplicity and wide range of applications. Although they are typically solved as initial value problem…