collaborators

6 papers

cs.LG2026

Simultaneous Neural Optimal Transport

Milena Gazdieva, Kirill Sokolov, Jiawei Chen +2

Optimal Transport (OT) provides a principled framework for learning transformations between probability distributions from unpaired samples. In many applications, however, a single…

math.PR2026

Markovization of Randomized Stopping Times

Kirill Sokolov

We study randomized stopping times for a Markov process, described by a progressively measurable intensity . We prove that every admissible intensity has a Markovian repres…

cs.LG2026

Impute-EM: Native Mixed-State Diffusion Models for Heterogeneous Data Imputation

Sergei Kholkin, Kirill Sokolov, Dmitry Baranchuk +2

Missing values are ubiquitous in heterogeneous data mining, where numerical, categorical, and binary variables often coexist. Many imputation methods, especially diffusion-based on…

math.PR2026

Duality for a Martingale Transport Problem with Moment Constraints

Alexander V. Kolesnikov, Aleksandra Novikova, Kirill Sokolov

We consider a weak martingale optimal transport problem related to the martingale analogue of the Benamou--Brenier formula. In contrast to the classical setting, the second margina…

cs.LG2026

Variational Entropic Optimal Transport

Roman Dyachenko, Nikita Gushchin, Kirill Sokolov +3

Entropic optimal transport (EOT) in continuous spaces with quadratic cost is a classical tool for solving the domain translation problem. In practice, recent approaches optimize a…

cs.IT2025

Exponential convergence rate for Iterative Markovian Fitting

Kirill Sokolov, Alexander Korotin

We consider the discrete-time Schrödinger bridge problem on a finite state space. Although it has been known that the Iterative Markovian Fitting (IMF) algorithm converges in Kullb…