TorchMD-NET: Equivariant Transformers for Neural Network based Molecular Potentials
Abstract
The prediction of quantum mechanical properties is historically plagued by a trade-off between accuracy and speed. Machine learning potentials have previously shown great success in this domain, reaching increasingly better accuracy while maintaining computational efficiency comparable with classical force fields. In this work we propose TorchMD-NET, a novel equivariant Transformer (ET) architecture, outperforming state-of-the-art on MD17, ANI-1, and many QM9 targets in both accuracy and computational efficiency. Through an extensive attention weight analysis, we gain valuable insights into the black box predictor and show differences in the learned representation of conformers versus conformations sampled from molecular dynamics or normal modes. Furthermore, we highlight the importance of datasets including off-equilibrium conformations for the evaluation of molecular potentials.
Benchmark Results
Tested on 1 dataset 4 baseline values reported too low
Tables show presented results in global context (best 3 papers + GCN + MLP).
Quantum Chemistry
| # | Model | MAE ↓ | Paper |
|---|---|---|---|
| 1 | QHNet | 0.0000 | |
| 2 | QHNetV2 | 0.0000 | |
| 3 | PhiSNet | 0.0000 | |
| 7 | NequIP | 0.3480 | prev best: Spherical Message Passing for 3D Molecular Graphs (ICLR 2021) best today: FreeCG: Free the Design Space of Clebsch–Gordan Transform for Machine Learning Force Fields (ICLR 2024) |
| 22 | PaiNN | 0.0100 best reported | best at pub: SpookyNet: Learning force fields with electronic degrees of freedom and nonlocal effects (2021) best today: Symmetry-Informed Geometric Representation for Molecules, Proteins, and Crystalline Materials (NeurIPS 2023) |
| 29 | PhysNet | 0.0300 best reported | |
| 46 | SchNet | 0.0500 best reported | |
| 54 | ET | 0.0520 | This paper |
| 64 | DimeNet++ | 0.0640 best reported | best at pub: Directional Message Passing for Molecular Graphs (ICLR 2020) best today: Molecule Graph Networks with Many-body Equivariant Interactions (2024) |
