journal article·2024-01-01Open access

A data-driven approach to predict the saturation magnetization for magnetic 14:2:1 phases from chemical composition

Amit Kumar Choudhary, Dominic Hohs, Andreas Jansche, Timo Bernthaler, Dagmar Goll, Gerhard Schneider

AIP Advances· Volume 14· Issue 1

Abstract

14:2:1 phases enable permanent magnets with excellent magnetic properties. From an application viewpoint, saturation polarization, Curie temperature, and anisotropy constant are important parameters for the magnetic 14:2:1 phases. Novel chemical compositions that represent new 14:2:1 phases require especially maximum saturation magnetization values at application-specific operating temperatures to provide maximum values for the remanence and the maximum energy density in permanent magnets. Therefore, accurate knowledge of the saturation magnetization Ms is important. Ms gets affected by chemical composition in a twofold way, with chemical composition significantly influencing both magnetic moments and crystal structure parameters. Therefore, for magnetic 14:2:1 phases, we have developed a regression model with the aim to predict the saturation magnetization in [µB/f.u.] at room temperature directly from the chemical composition as input features. The dataset for the training and testing of the model is very diverse, with literature data of 143 unique phases and 55 entries of repeated phases belonging to the ternary, quaternary, quinary, and senary alloy systems. Substitutionally dissolved elements are heavy and light rare earth elements, transition metals, and additional elements. The trained model is a voting regressor model with different weights assigned to four base regressors and has generalized well, resulting in a low mean absolute error of 0.8 [µB/f.u.] on the unseen test set of 52 phases. This paper could serve as the basis for developing novel magnetic 14:2:1 phases from chemical composition.
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Research context

OpenAlex topics: Magnetic Properties of Alloys · Magnetic Properties and Applications · Magnetic and transport properties of perovskites and related materials

SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.

Affiliations

Materials Research Institute, Aalen University 1 , Aalen, Germany

Karlsruhe Institute of Technology 2 , Karlsruhe, Germany

Funding

Carl-Zeiss-Stiftung · German Research Foundation

References (37)

Show source-provided references
1. R2Fe14B materials: Intrinsic properties and technological aspects10.1103/revmodphys.63.819 ↗
2. Structural and magnetic properties of R2Fe14−xTxB (R = Nd, Y; T = Cr, Mn, Co, Ni, Al)10.1063/1.337353 ↗
3. Magnetic and crystallographic properties of R2Fe14−xB compounds (R = Y, Nd, and Gd)10.1002/pssa.2211100125 ↗
4. Structural and magnetic characteristics of R2Fe14−xCuxB systems (R = Y, Nd and Gd)10.1016/0304-8853(88)90196-5 ↗
5. Permanent magnets based on R-Fe-B and R-Fe-C alloys10.1088/0034-4885/61/9/001 ↗
6. Magnetic and crystallographic properties of substituted Pr2Fe14−xMxB compounds (M = Si, Ga, Cr and Cu)10.1016/0304-8853(89)90054-1 ↗
7. The high-throughput highway to computational materials design10.1038/nmat3568 ↗
8. Predicting the Curie temperature of ferromagnets using machine learning10.1103/physrevmaterials.3.104405 ↗
9. Machine learning-based Curie temperature prediction for magnetic 14:2:1 phases10.1063/5.0116650 ↗
10. Exploration of data science techniques to predict fatigue strength of steel from composition and processing parameters10.1186/2193-9772-3-8 ↗
11. Compositional optimization of hard-magnetic phases with machine-learning models10.1016/j.actamat.2018.03.051 ↗
12. Predicting magnetic remanence of NdFeB magnets from composition10.1007/s10948-021-05901-2 ↗
13. High-throughput and data-mining approach to predict new rare-earth free permanent magnets10.1103/physrevb.101.094407 ↗
14. Ab initio, artificial neural network predictions and experimental synthesis of mischmetal alloying in Sm–Co permanent magnets10.1039/d2nr00364c ↗
15. Accelerated design of Fe-based soft magnetic materials using machine learning and stochastic optimization10.1016/j.actamat.2020.05.006 ↗
16. Data-driven studies of magnetic two-dimensional materials10.1038/s41598-020-72811-z ↗
17. Prediction of large magnetic moment materials with graph neural networks and random forests10.1103/PhysRevMaterials.7.044407 ↗
18. Machine learning-based mass density model for hard magnetic 14:2:1 phases using chemical composition-based features10.1016/j.cplett.2022.140231 ↗
19. Verducci · 2007 · 59
20. Random forests10.1023/a:1010933404324 ↗
21. Greedy function approximation: A gradient boosting machine10.1214/aos/1013203451 ↗
22. Gradient boosting with extreme learning machines for the optimization of nonlinear functionals
23. Adaboost and forward stagewise regression are first-order convex optimization methods
24. Multilayer perceptron, fuzzy sets, and classification10.1109/72.159058 ↗
25. Huang · 2010 · 540
26. 2017
27. Optimizing ensemble weights and hyperparameters of machine learning models for regression problems10.1016/j.mlwa.2022.100251 ↗
28. Maize yield and nitrate loss prediction with machine learning algorithms10.1088/1748-9326/ab5268 ↗
29. Enhancing the weighted voting ensemble algorithm for tuberculosis predictive diagnosis10.1038/s41598-021-94347-6 ↗
30. RRMSE voting regressor: A weighting function based improvement to ensemble regression
31. Wastewater treatment plant performance analysis using artificial intelligence—An ensemble approach10.2166/wst.2018.477 ↗
32. Performance-weighted-voting model: An ensemble machine learning method for cancer type classification using whole-exome sequencing mutation10.1007/s40484-020-0226-1 ↗
33. Ensemble voting regression based on machine learning for predicting medical waste: A case from Turkey10.3390/math10142466 ↗
34. A novel active learning framework for classification: Using weighted rank aggregation to achieve multiple query criteria10.1016/j.patcog.2019.03.029 ↗
35. 2017
36. An introspective comparison of random forest-based classifiers for the analysis of cluster-correlated data by way of RF++10.1371/journal.pone.0007087 ↗
37. Stacked generalization10.1016/s0893-6080(05)80023-1 ↗