Fine-tuning universal machine-learned interatomic potentials: A Tutorial on methods and applications
Abstract
Universal machine-learned interatomic potentials (U-MLIPs) have demonstrated broad applicability across diverse atomistic systems but often require fine-tuning to achieve task-specific accuracy. While the number of available U-MLIPs and their fine-tuning applications are rapidly expanding, there remains a lack of systematic guidance on how to effectively fine-tune these models. This Tutorial provides a comprehensive, step-by-step guide to fine-tuning U-MLIPs for computational materials modeling. Using the recently released MACE-MP-0 as a representative foundation model, we illustrate the full workflow of data set preparation, hyperparameter selection, model training, and validation. Beyond methodological guidance, we conduct systematic case studies on solid-state electrolytes, stacking fault defects in metals, semiconductors, solid–liquid interfacial interactions in low-dimensional systems, and more complicated heterointerfaces. These examples demonstrate that fine-tuning substantially improves predictive accuracy while maintaining affordable computational cost, accelerates training convergence, enhances out-of-distribution generalization, and achieves superior data efficiency. Remarkably, fine-tuned foundation models can even capture aspects of long-range physics without explicit corrections. Together, these results highlight that fine-tuning not only provides a practical recipe for applying U-MLIPs but also offers new insights into their physical fidelity and potential for advancing large-scale atomistic simulations. To support practical applications, we include code examples that enable researchers, particularly those new to the field, to efficiently incorporate fine-tuned U-MLIPs into their workflows.
Article Details
Journal Info
Journal of Applied Physics
American Institute of Physics
Authors (6)
Xiaoqing Liu
School of Chemical Engineering and Light Industry
Kehan Zeng
Shanghai Jiao Tong University-Chongqing Institute of Artificial Intelligence 2 , Chongqing 401329,
Zedong Luo
Shanghai Jiao Tong University-Chongqing Institute of Artificial Intelligence 2 , Chongqing 401329,
Yangshuai Wang
Mathematics Department, University of British Columbia 25 , 1984 Mathematics Rd., Vancouver, British Columbia V6T 1Z2,
Teng Zhao
Zhenli Xu
School of Mathematical Sciences, Shanghai Jiao Tong University 2 , Shanghai 200240,