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Interpretable machine-learning strategy for soft-magnetic property and thermal stability in Fe-based metallic glasses

Engineering and Technology

Interpretable machine-learning strategy for soft-magnetic property and thermal stability in Fe-based metallic glasses

Z. Lu, X. Chen, et al.

This groundbreaking research by Zhichao Lu and colleagues introduces an eXtreme Gradient Boosting (XGBoost) model that facilitates the design of Fe-based metallic glasses with remarkable thermal stability and saturation flux density. The model achieves an accuracy of 93.0% and 94.3% for predicting these crucial properties, offering insight into high-performance glassy materials.

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~3 min • Beginner • English
Abstract
Fe-based metallic glasses (MGs) have been extensively investigated due to their unique properties, especially outstanding soft-magnetic performance. Conventional design of soft-magnetic Fe-based MGs relies on trial-and-error and struggles to balance saturation flux density (Bs) and thermal stability because of the strong interplay between glass formation and magnetic interactions. Here, an interpretable eXtreme Gradient Boosting (XGBoost) machine-learning model based on intrinsic elemental properties (atomic size, electronegativity, valence electron count) predicts Bs and Tx (onset crystallization temperature) with 93.0% and 94.3% accuracy, respectively. Key features dictating Bs and Tx are derived from the model, revealing physical origins underlying high Bs and thermal stability. Guided by the model, several Fe-based MGs with high Tx (>800 K) and high Bs (>1.4 T) were developed. This demonstrates that an interpretable XGBoost approach can extract decisive parameters for Fe-based magnetic MGs and enable efficient design of high-performance glassy materials.
Publisher
npj Computational Materials
Published On
Dec 08, 2020
Authors
Zhichao Lu, Xin Chen, Xiongjun Liu, Deye Lin, Yuan Wu, Yibo Zhang, Hui Wang, Suihe Jiang, Hongxiang Li, Xianzhen Wang, Zhaoping Lu
Tags
XGBoost
metallic glasses
saturation flux density
thermal stability
machine learning
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