Advancing density functional tight-binding method for large organic molecules through equivariant neural networks
Physical Chemistry Chemical Physics, vol. 28, pp. 3949–3962
Abstract
Semi-empirical electronic structure methods have become valuable tools for studying complex (bio)molecular systems due to their balance between computational efficiency and accuracy. A key aspect of these methods is their parameterization, which not only governs the reliability of the results but also provides an opportunity to enhance their overall performance. In our previous work [J. Phys. Chem. Lett. 11, 16 (2021)], we improved the accuracy of the semi-empirical density functional tight-binding (DFTB) method for computing multiple properties of small molecules by developing the machine learning (ML) potential NN$_{\rm rep}$ to bridge the gap between electronic DFTB components and those of the hybrid DFT-PBE0 functional. To overcome the limitations of NN$_{\rm rep}$, we introduce the EquiDTB framework, which leverages physics-inspired equivariant neural networks (NN) to parameterize scalable and transferable $\Delta_{\rm TB}$ many-body potentials, replacing the standard pairwise repulsive potential in the DFTB method. This advancement extends the applicability of our ML-corrected DFTB approach to larger molecules and non-covalent systems, going beyond the chemical space represented in the training quantum-mechanical datasets. Indeed, the enhanced performance of EquiDTB over the standard TB methods (DFTB and GFN2-xTB) is demonstrated by the accurate computation of the atomic forces of equilibrium and non-equilibrium small molecular dimers, as well as their interaction energies. Moreover, EquiDTB can be effectively employed to explore the potential energy surfaces of large and flexible drug-like molecules---for example, to determine the minimum energy path between isomers, analyze structural transitions during dynamical simulations, compute vibrational modes, and investigate energetic rankings. Therefore, our work highlights that an optimal integration of an equivariant NN with QM datasets can advance the DFTB method to achieve DFT-PBE0 level accuracy with high computational efficiency, paving the way for more reliable (bio)molecular simulations.
Authors 7
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Max Bergmann Zentrum für Biomaterialien · Technische Universität Dresden
Affiliation as printed
Institute for Materials Science and Max Bergmann Center of Biomaterials, TUD Dresden University of Technology, 01062 Dresden, Germany
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Affiliation as printed
Department of Physics and Materials Science, University of Luxembourg, L-1511 Luxembourg City, Luxembourg
Institute for Advanced Studies, University of Luxembourg, Campus Belval, L-4365 Esch-sur-Alzette, Luxembourg
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Max Bergmann Zentrum für Biomaterialien · Technische Universität Dresden
Affiliation as printed
Institute for Materials Science and Max Bergmann Center of Biomaterials, TUD Dresden University of Technology, 01062 Dresden, Germany
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National University of Engineering
Affiliation as printed
Universidad Nacional de Ingeniería, Av. Túpac Amaru 210, Rímac, Lima 15333, Peru
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University of Luxembourg · SLAC National Accelerator Laboratory · Stanford University
Affiliation as printed
Department of Chemistry and The PULSE Institute, Stanford University, Stanford, CA-94305, USA
Department of Physics and Materials Science, University of Luxembourg, L-1511 Luxembourg City, Luxembourg
SLAC National Accelerator Laboratory, Menlo Park CA-94025, USA
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Max Bergmann Zentrum für Biomaterialien · Centre for Tactile Internet with Human-in-the-Loop · Climate-Neutral and Resource-Efficient Construction · Technische Universität Dresden · RWTH Aachen University
Affiliation as printed
Cluster of Excellence CARE, TU Dresden and RWTH Aachen, Germany
Cluster of Excellence CeTI, TU Dresden, Germany
Institute for Materials Science and Max Bergmann Center of Biomaterials, TUD Dresden University of Technology, 01062 Dresden, Germany
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Affiliation as printed
Department of Physics and Materials Science, University of Luxembourg, L-1511 Luxembourg City, Luxembourg
Institute for Advanced Studies, University of Luxembourg, Campus Belval, L-4365 Esch-sur-Alzette, Luxembourg
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References 70
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