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Universal machine learning potentials for systems with reduced dimensionality

G. Benedini, A. Loew, M. Hellström, S. Botti, M. Marques

AI for Science, 1, 025005, (2025)

DOI: 10.1088/3050-287x/ae1208

Download: BibTEX

We present a benchmark designed to evaluate the predictive capabilities of universal machine learning interatomic potentials (MLIPs) across systems of varying dimensionality. Specifically, our benchmark tests zero- (molecules, atomic clusters, etc), one- (nanowires, nanoribbons, nanotubes, etc), two- (atomic layers and slabs) and three-dimensional (3D) (bulk materials) compounds. The benchmark reveals that while all tested models demonstrate excellent performance for 3D systems, accuracy degrades progressively for lower-dimensional structures. The best performing models for geometry optimization are orbital version 2, equiformerV2, and the equivariant Smooth Energy Network, with the equivariant Smooth Energy Network also providing the most accurate energies. Our results indicate that the best models yield, on average, errors in the atomic positions in the range of 0.01–0.02 Å and errors in the energy below 10 meV atom−1 across all dimensionalities. These results demonstrate that state-of-the-art universal MLIPs have reached sufficient accuracy to serve as direct replacements for density functional theory calculations, at a small fraction of the computational cost, in simulations spanning the full range from isolated atoms to bulk solids. More significantly, the best performing models already enable efficient simulations of complex systems containing subsystems of mixed dimensionality, opening new possibilities for modeling realistic materials and interfaces.

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{"type":"article", "name":"g.benedini202512", "author":"G. Benedini and A. Loew and M. Hellström and S. Botti and M. Marques", "title":"Universal machine learning potentials for systems with reduced dimensionality", "journal":"AI for Science", "volume":"1", "OPTnumber":"2", "OPTmonth":"12", "year":"2025", "OPTpages":"025005", "OPTnote":"", "OPTkey":"", "DOI":"10.1088/3050-287x/ae1208"}
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