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context-informed dynamics model

A context-informed dynamics model is a data-driven predictive framework designed to forecast the behavior of physical dynamical systems by conditioning its predictions on parameters specific to different environments or operating conditions. Rather than assuming identical physical properties across all observations, this architecture separates the shared underlying laws of motion from system-specific variations by using latent context vectors or conditioning modules. By explicitly incorporating these contextual signals, the model accounts for distributional shifts across environments, constrains its hypothesis space, and can rapidly adapt to new, previously unseen physical systems using minimal observational data.

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Generalizing to New Physical Systems via Context-Informed Dynamics Model

Generalizing to New Physical Systems via Context-Informed Dynamics Model

Matthieu Kirchmeyer, Yuan Yin, Jérémie Donà, Nicolas Baskiotis, Alain Rakotomamonjy, Patrick Gallinari

OrganizationsCriteo AI LabISIRLITISSorbonne UniversitéUniversité de Rouen

Why you should read this

Proposes a context-informed dynamics adaptation framework that uses low-rank hypernetworks to rapidly generalize physical models to unseen environments from only a few trajectory observations.

Data-driven approaches to modeling physical systems fail to generalize to unseen systems that share the same general dynamics with the learning domain, but correspond to different physical contexts. We propose a new framework for this key problem, context-informed dynamics adaptation (CoDA), which takes into account the distributional shift across systems for fast and efficient adaptation to new dynamics. CoDA leverages multiple environments, each associated to a different dynamic, and learns to condition the dynamics model on contextual parameters, specific to each environment. The conditioning is performed via a hypernetwork, learned jointly with a context vector from observed data. The proposed formulation constrains the search hypothesis space for fast adaptation and better generalization across environments with few samples. We theoretically motivate our approach and show state-of-the-art generalization results on a set of nonlinear dynamics, representative of a variety of application domains. We also show, on these systems, that new system parameters can be inferred from context vectors with minimal supervision.

Added

2026-10-03