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Updated: Dec 19, 2025

Constructing and Visualizing Models using Mime-based Machine-learning Framework
Published on: July 22, 2025
Combining machine learning with knowledge-based modeling for scalable forecasting and subgrid-scale closure of large,
Alexander Wikner1, Jaideep Pathak1, Brian Hunt2
1Department of Physics and Institute for Research in Electronics and Applied Physics, University of Maryland, College Park, Maryland 20740, USA.
This study introduces a parallel machine learning approach to predict complex, chaotic systems using historical data and imperfect models. The method enhances scalability and significantly reduces the data needed for accurate spatiotemporal predictions.
Area of Science:
- Dynamical Systems
- Machine Learning
- Computational Science
Background:
- Predicting large, spatiotemporally chaotic dynamical systems is crucial for applications like weather forecasting.
- Existing methods often struggle with large-scale systems and rely on imperfect models and historical data.
Purpose of the Study:
- To develop a scalable machine learning framework for predicting the time evolution of complex dynamical systems.
- To integrate historical time series data with imperfect models for improved predictive accuracy.
- To reduce the amount of training data required for effective model training.
Main Methods:
- A parallel machine learning prediction scheme was developed.
- A hybrid composite prediction system combining knowledge-based and machine learning components was employed.
- The approach was designed for scalability to very large and complex systems.
Main Results:
- The proposed method demonstrates excellent performance and scalability for large dynamical systems.
- Parallelization significantly reduces the time series data needed for training machine learning components.
- The scheme effectively incorporates subgrid-scale dynamics using training data for improved closure.
Conclusions:
- The combined parallel and hybrid machine learning approach offers a scalable and data-efficient solution for predicting chaotic dynamical systems.
- This method enhances the accuracy of predictions by effectively handling subgrid-scale processes.
- The findings have significant implications for fields requiring accurate forecasting of complex systems.
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