LEVDA: Latent Ensemble Variational Data Assimilation via Differentiable Dynamics
Phillip Si, Peng Chen

TL;DR
LEVDA introduces a novel latent-space variational data assimilation method using differentiable neural surrogates, enabling efficient, accurate, and uncertainty-aware geophysical forecasts with irregular observations and reduced computational costs.
Contribution
It develops LEVDA, a new ensemble variational smoother operating in a learned latent space, eliminating the need for adjoint models and handling irregular sampling effectively.
Findings
LEVDA outperforms existing latent filtering methods under sparse observations.
It achieves higher accuracy and better uncertainty quantification than full-state 4DEnVar.
LEVDA offers improved computational efficiency in geophysical data assimilation.
Abstract
Long-range geophysical forecasts are fundamentally limited by chaotic dynamics and numerical errors. While data assimilation can mitigate these issues, classical variational smoothers require computationally expensive tangent-linear and adjoint models. Conversely, recent efficient latent filtering methods often enforce weak trajectory-level constraints and assume fixed observation grids. To bridge this gap, we propose Latent Ensemble Variational Data Assimilation (LEVDA), an ensemble-space variational smoother that operates in the low-dimensional latent space of a pretrained differentiable neural dynamics surrogate. By performing four-dimensional ensemble-variational (4DEnVar) optimization within an ensemble subspace, LEVDA jointly assimilates states and unknown parameters without the need for adjoint code or auxiliary observation-to-latent encoders. Leveraging the fully differentiable,…
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Taxonomy
TopicsMeteorological Phenomena and Simulations · Model Reduction and Neural Networks · Generative Adversarial Networks and Image Synthesis
