High-Pressure Inelastic Neutron Spectroscopy: Experimental Validation of Machine-Learned Interatomic Potential Energy
Jeff Armstrong1,2, Adam Jackson3, Alin Elena4
1ISIS Neutron and Muon Source, Science and Technology Facilities Council, UK Research and Innovation, Rutherford Appleton Laboratory, Harwell Campus, Didcot, OX11 0QX, U.K.
None:
Machine-learned interatomic potentials (MLIPs) promise near density-functional theory accuracy at a fraction of the computational cost, offering a route toward predictive atomistic modeling of molecular and condensed-phase materials. Yet their reliability beyond the training regime remains difficult to establish experimentally. Here we use pressure-dependent broadband inelastic neutron spectroscopy (INS) as an experimental probe of MLIP transferability. Using a low-background NiCrAl high-pressure clamp cell, we measure INS spectra of crystalline 2,5-diiodothiophene at 10 K under atmospheric pressure and at 1.5 GPa. MACE-based MLIPs, fine-tuned on targeted DFT data, reproduce the experimental spectra across 0-1200 cm-1 at both pressures and remain stable in finite-temperature molecular dynamics simulations at 300 K. The models capture systematic pressure-induced blue shifts arising from steric stiffening and reproduce an anomalous red shift near 453 cm-1 associated with pressure-modified intermolecular interactions. These results demonstrate that pressure-dependent INS can validate how an MLIP responds to a controlled thermodynamic perturbation, testing not only equilibrium structure but also the pressure-dependent curvature of the potential-energy surface. High-pressure INS therefore provides a practical experimental route for validating transferable machine-learned potentials for molecular materials.
Related Concept Videos
Potential Energy
Chemical bonds that form attractive forces between atoms also contain potential energy, called chemical energy. When a chemical reaction...
Nuclear Overhauser Enhancement (NOE)
Elastic Potential Energy
Potential energy is also associated with the elastic force exerted by an ideal spring. The work done by this force can be represented as a change in the elastic potential energy of the spring. Thus, the work done by a perfectly elastic spring, in one dimension, depends only...
Thermodynamic Potentials
Nuclear Binding Energy
Trends in Lattice Energy: Ion Size and Charge


