Using Data Assimilation to Train a Hybrid Forecast System that Combines Machine-Learning and Knowledge-Based Components
Alexander Wikner, Jaideep Pathak, Brian R. Hunt, Istvan Szunyogh,, Michelle Girvan, and Edward Ott

TL;DR
This paper introduces a hybrid data assimilation and machine learning approach to improve forecasting of chaotic systems using partial, noisy data, demonstrating effectiveness on Lorenz and Kuramoto-Sivashinsky models.
Contribution
It presents a novel method combining data assimilation with machine learning to train models using partial measurements, relaxing previous requirements for full variable data.
Findings
Improved forecast accuracy with partial data
Effective correction of model errors
Successful application to Lorenz and Kuramoto-Sivashinsky systems
Abstract
We consider the problem of data-assisted forecasting of chaotic dynamical systems when the available data is in the form of noisy partial measurements of the past and present state of the dynamical system. Recently there have been several promising data-driven approaches to forecasting of chaotic dynamical systems using machine learning. Particularly promising among these are hybrid approaches that combine machine learning with a knowledge-based model, where a machine-learning technique is used to correct the imperfections in the knowledge-based model. Such imperfections may be due to incomplete understanding and/or limited resolution of the physical processes in the underlying dynamical system, e.g., the atmosphere or the ocean. Previously proposed data-driven forecasting approaches tend to require, for training, measurements of all the variables that are intended to be forecast. We…
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