2 papers
math.OC2026
A proximal approach to the Schrödinger bridge problem with incomplete information and application to contamination tracking in water networks
Michele Mascherpa, Victor Molnö, Carsten Skovmose Kallesøe +1
In this work, we study a discrete Schrödinger bridge problem with partial marginal observations. A main difficulty compared to the classical Schrödinger bridge formulation is tha…
math.OC2025
A convex approach for Markov chain estimation from aggregate data via inverse optimal transport
Michele Mascherpa, Axel Ringh, Amirhossein Taghvaei +1
We address the problem of identifying the dynamical law governing the evolution of a population of indistinguishable particles, when only aggregate distributions at successive time…