collaborators

11 papers

cs.LG2026

UOTIP: Unbalanced Optimal Transport Map for Unpaired Inverse Problems

Donggyu Lee, Taekyung Lee, Jaewoong Choi

We investigate unpaired image inverse problems, a challenging setting where only independent, non-paired sets of noisy measurements and clean target signals are available for train…

cs.LG2026

Efficient Adjoint Matching for Fine-tuning Diffusion Models

Jeongwoo Shin, Dongsoo Shin, Yuchen Zhu +5

Reward fine-tuning has become a common approach for aligning pretrained diffusion and flow models with human preferences in text-to-image generation. Among reward-gradient-based me…

cs.CV2026

Unlearning for One-Step Generative Models via Unbalanced Optimal Transport

Hyundo Choi, Junhyeong An, Jinseong Park +1

Recent advances in one-step generative frameworks, such as flow map models, have significantly improved the efficiency of image generation by learning direct noise-to-data mappings…

cs.LG2026

Neural Optimal Transport in Hilbert Spaces: Characterizing Spurious Solutions and Gaussian Smoothing

Jae-Hwan Choi, Jiwoo Yoon, Dohyun Kwon +1

We study Neural Optimal Transport in infinite-dimensional Hilbert spaces. In non-regular settings, Semi-dual Neural OT often generates spurious solutions that fail to accurately ca…

cs.LG2026

Rate-Optimal Noise Annealing in Semi-Dual Neural Optimal Transport: Tangential Identifiability, Off-Manifold Ambiguity, and Guaranteed Recovery

Raymond Chu, Jaewoong Choi, Dohyun Kwon

Semi-dual neural optimal transport learns a transport map via a max-min objective, yet training can converge to incorrect or degenerate maps. We fully characterize these spurious s…

cs.LG2026

Overcoming Spurious Solutions in Semi-Dual Neural Optimal Transport: A Smoothing Approach for Learning the Optimal Transport Plan

Jaemoo Choi, Jaewoong Choi, Dohyun Kwon

We address the convergence problem in learning the Optimal Transport (OT) map, where the OT Map refers to a map from one distribution to another while minimizing the transport cost…