A novel physics-regularized interpretable machine learning model for grain growth

[Display omitted] •A new computational model based on machine learning is developed to model grain growth.•Two-dimensional simulation results are validated with analytical models.•Large-scale simulations showed a steady-state behavior and matched with previous simulation results.•Ability to learn ir...

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Veröffentlicht in:Materials & design 2022-10, Vol.222 (C), p.111032, Article 111032
Hauptverfasser: Yan, Weishi, Melville, Joseph, Yadav, Vishal, Everett, Kristien, Yang, Lin, Kesler, Michael S., Krause, Amanda R., Tonks, Michael R., Harley, Joel B.
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Sprache:eng
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Zusammenfassung:[Display omitted] •A new computational model based on machine learning is developed to model grain growth.•Two-dimensional simulation results are validated with analytical models.•Large-scale simulations showed a steady-state behavior and matched with previous simulation results.•Ability to learn irregular grain growth is also demonstrated. Experimental grain growth observations often deviate from grain growth simulations, revealing that the governing rules for grain boundary motion are not fully understood. A novel deep learning model was developed to capture grain growth behavior from training data without making assumptions about the underlying physics. The Physics-Regularized Interpretable Machine Learning Microstructure Evolution (PRIMME) model consists of a multi-layer neural network that predicts the likelihood of a point changing to a neighboring grain. Here, we demonstrate PRIMME’s ability to replicate two-dimensional normal grain growth by training it with Monte Carlo Potts simulations. The trained PRIMME model’s grain growth predictions in several test cases show good agreement with analytical models, phase-field simulations, Monte Carlo Potts simulations, and results from the literature. Additionally, PRIMME’s adaptability to investigate irregular grain growth behavior is shown. Important aspects of PRIMME like interpretability, regularization, extrapolation, and overfitting are also discussed.
ISSN:0264-1275
1873-4197
DOI:10.1016/j.matdes.2022.111032