most citedA Framework for Hybrid Physics-AI Coupled Ocean Models

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cs.LG2026

Towards Efficient and Stable Ocean State Forecasting: A Continuous-Time Koopman Approach

Rares Grozavescu, Pengyu Zhang, Mark Girolami +1

We investigate the Continuous-Time Koopman Autoencoder (CT-KAE) as a lightweight surrogate model for long-horizon ocean state forecasting in a two-layer quasi-geostrophic (QG) syst…

cs.LG2026

Jacobian Regularization Stabilizes Long-Term Integration of Neural Differential Equations

Maya Janvier, Julien Salomon, Etienne Meunier

Hybrid models and Neural Differential Equations (NDE) are getting increasingly important for the modeling of physical systems, however they often encounter stability and accuracy i…

cs.LG2026

Invertible continuous latent dynamic for long-term data assimilation in complex physical systems

Rares Grozavescu, Pengyu Zhang, Etienne Meunier +1

Forward forecasting and data assimilation are the two important aspects in physical simulation: one propagates the state forward, the other recovers unknown states from sparse obse…

cs.LG2025

Towards fully differentiable neural ocean model with Veros

Etienne Meunier, Said Ouala, Hugo Frezat +2

We present a differentiable extension of the VEROS ocean model, enabling automatic differentiation through its dynamical core. We describe the key modifications required to make th…

cs.LG2025

Learning to generate physical ocean states: Towards hybrid climate modeling

Etienne Meunier, David Kamm, Guillaume Gachon +2

Ocean General Circulation Models require extensive computational resources to reach equilibrium states, while deep learning emulators, despite offering fast predictions, lack the p…