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This paper introduces Flux Matching, a novel framework that leverages flow matching techniques from generative modeling to extract reaction pathways and data-driven coordinates directly from reactive trajectory ensembles. By minimizing quadratic functionals without requiring prior knowledge of the system's dynamics or stationary distribution, the method effectively handles non-Markovian collective variables to improve sampling efficiency in molecular systems. The approach represents a significant advancement in using machine learning for mechanistic discovery within complex physical chemistry and biological physics contexts.
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Reactive Flux Matching: Mechanism Discovery and Adaptive Sampling of Rare Events

arXiv2 min read

arXiv:2606.06295v2 Announce Type: replace Abstract: Path sampling methods generate ensembles of reactive trajectories connecting metastable states, but extracting mechanistic insight from these data remains nontrivial. We introduce Flux Matching, a framework that learns two complementary objects directly from reactive trajectory data: a current velocity $u(z)$, whose streamlines trace the dominant reaction pathways, and a scalar potential $h(z)$, obtained from a weighted Helmholtz-Hodge decomposition of the reactive current, that serves as a data-driven reaction coordinate. Both minimize quadratic functionals over the reactive path ensemble, analogous to the flow matching loss in generative modeling, and require no knowledge of the underlying dynamics or stationary distribution. Unlike committor-based methods, $u$ and $h$ remain well-defined under projection onto non-Markovian collective variables, and their level sets in turn provide adaptive interfaces for improved sampling with enhanced sampling methods. Flux Matching is validated through the generation of current velocity trajectories and rate constant calculations on molecular systems.

Abstract:Path sampling methods generate ensembles of reactive trajectories connecting metastable states, but extracting mechanistic insight from these data remains nontrivial. We introduce Flux Matching, a framework that learns two complementary objects directly from reactive trajectory data: a current velocity $u(z)$, whose streamlines trace the dominant reaction pathways, and a scalar potential $h(z)$, obtained from a weighted Helmholtz-Hodge decomposition of the reactive current, that serves as a data-driven reaction coordinate. Both minimize quadratic functionals over the reactive path ensemble, analogous to the flow matching loss in generative modeling, and require no knowledge of the underlying dynamics or stationary distribution. Unlike committor-based methods, $u$ and $h$ remain well-defined under projection onto non-Markovian collective variables, and their level sets in turn provide adaptive interfaces for improved sampling with enhanced sampling methods. Flux Matching is validated through the generation of current velocity trajectories and rate constant calculations on molecular systems.

Machine Learning (cs.LG); Biological Physics (physics.bio-ph); Chemical Physics (physics.chem-ph)

arXiv:2606.06295 [cs.LG]

(or arXiv:2606.06295v2 [cs.LG] for this version)

https://doi.org/10.48550/arXiv.2606.06295 Focus to learn more arXiv-issued DOI via DataCite

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Full text under the publisher's open licence · 244 words

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