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math.OC2026

Distribution Steering via Sliced Optimal Transport Control

Kaito Ito, Anqi Dong

Distribution steering seeks feedback laws that drive the state law of a dynamical system between prescribed initial and terminal distributions. Optimal transport provides a natural…

math.OC2026

Sliced Wasserstein Steering between Gaussian Measures

Kaito Ito, Anqi Dong

Optimal transport with quadratic cost provides a geometric framework for steering an ensemble, modeled by a probability law, with minimal effort. Yet ambient-space formulations bec…

math.OC2026

Temporally Flexible Transport Scheduling on Networks with Departure-Arrival Constriction and Nodal Capacity Limits

Anqi Dong, Karl H. Johansson, Johan Karlsson

We investigate the optimal transport (OT) problem over networks, wherein supply and demand are conceptualized as temporal marginals governing departure rates of particles from sour…

math.OC2025

Optimization of continuous-flow over traffic networks with fundamental diagram constraints

Anqi Dong, Karl Henrik Johansson, Johan Karlsson

Optimal transport (OT) theory provides a principled framework for modeling mass movement in applications such as mobility, logistics, and economics. Classical formulations, however…

math.OC2025

Fundamental diagram constrained dynamic optimal transport via proximal splitting methods

Anqi Dong, Karl Henrik Johansson, Johan Karlsson

Optimal transport has recently been brought forward as a tool for modeling and efficiently solving a variety of flow problems, such as origin-destination problems and multi-commodi…