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Data-Efficient Multifidelity Training for High-Fidelity Machine Learning Interatomic Potentials.

Jaesun Kim1, Jisu Kim1, Jaehoon Kim1

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This study introduces a machine learning interatomic potentials (MLIPs) framework that efficiently learns accurate potential energy surfaces using multifidelity databases. The method significantly reduces the need for expensive high-fidelity data, enhancing MLIP accuracy and applicability.

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Area of Science:

  • Computational Materials Science
  • Machine Learning in Chemistry
  • Quantum Mechanics

Background:

  • Machine learning interatomic potentials (MLIPs) estimate potential energy surfaces (PES) from ab initio calculations, offering near-quantum accuracy at lower computational cost.
  • High-fidelity databases are crucial for MLIP accuracy but are expensive to create, limiting their application to systems needing high chemical accuracy.

Purpose of the Study:

  • To develop an MLIP framework capable of simultaneous training on multifidelity databases.
  • To enable accurate learning of high-fidelity PES using minimal high-fidelity data by leveraging lower-fidelity data.

Main Methods:

  • Utilized an equivariant graph neural network for the MLIP framework.
  • Employed a multifidelity training approach using generalized gradient approximation (GGA) as low-fidelity and meta-GGA as high-fidelity data.
  • Tested the framework on Li6PS5Cl and InGa1-N systems.

Main Results:

  • Achieved excellent accuracy with only 10% high-fidelity data compared to the low-fidelity set.
  • Demonstrated high accuracy in Li-ion conductivity predictions (within 10% error) and InGa1-N mixing energy (R2 of 0.98).
  • Showed that low-fidelity GGA data effectively infers information from uncovered high-fidelity spaces, improving accuracy and molecular dynamics stability.

Conclusions:

  • The multifidelity learning framework significantly enhances MLIP performance for high-accuracy tasks, outperforming transfer learning and Δ-learning.
  • The methodology is versatile, applicable to various systems and can be extended to higher fidelity levels, including coupled-cluster.
  • This approach promises the development of highly accurate, bespoke, or universal MLIPs by efficiently expanding high-fidelity datasets.