Evaluation of Deep Neural Operator Models toward Ocean Forecasting
arXiv:2308.11814 · doi:10.23919/OCEANS52994.2023.10337380
Abstract
Data-driven, deep-learning modeling frameworks have been recently developed for forecasting time series data. Such machine learning models may be useful in multiple domains including the atmospheric and oceanic ones, and in general, the larger fluids community. The present work investigates the possible effectiveness of such deep neural operator models for reproducing and predicting classic fluid flows and simulations of realistic ocean dynamics. We first briefly evaluate the capabilities of such deep neural operator models when trained on a simulated two-dimensional fluid flow past a cylinder. We then investigate their application to forecasting ocean surface circulation in the Middle Atlantic Bight and Massachusetts Bay, learning from high-resolution data-assimilative simulations employed for real sea experiments. We confirm that trained deep neural operator models are capable of predicting idealized periodic eddy shedding. For realistic ocean surface flows and our preliminary study, they can predict several of the features and show some skill, providing potential for future research and applications.
arXiv commentRajagopal, E., A.N.S. Babu, T. Ryu, P.J. Haley, Jr., C. Mirabito, and P.F.J. Lermusiaux, 2023. Evaluation of Deep Neural Operator Models toward Ocean Forecasting. In OCEANS' 23 IEEE/MTS Gulf Coast, 25-28 September 2023, in press
References in corpus (15)
- DeepONet: Learning nonlinear operators for identifying differential equations based on the universal approximation theorem of operators
- Fourier Neural Operator for Parametric Partial Differential Equations
- FourCastNet: A Global Data-driven High-resolution Weather Model using Adaptive Fourier Neural Operators
- A physics-informed variational DeepONet for predicting the crack path in brittle materials
- Long-term predictions of turbulence by implicit U-Net enhanced Fourier neural operator
- Multiwavelet-based Operator Learning for Differential Equations
- Attention-Enhanced Neural Network Models for Turbulence Simulation
- Multi-fidelity prediction of fluid flow and temperature field based on transfer learning using Fourier Neural Operator
- Spherical Fourier Neural Operators: Learning Stable Dynamics on the Sphere
- Wavelet neural operator: a neural operator for parametric partial differential equations
- Neural Closure Models for Dynamical Systems
- Learning in latent spaces improves the predictive accuracy of deep neural operators
- Neural Operator Learning for Long-Time Integration in Dynamical Systems with Recurrent Neural Networks
- Forecasting subcritical cylinder wakes with Fourier Neural Operators
- Bayesian Learning of Coupled Biogeochemical-Physical Models