Permutation invariant polynomial neural network approach to fitting potential energy surfaces. IV. Coupled diabatic potential energy matrices

Changjian Xie, Xiaolei Zhu, David R. Yarkony, Hua Guo

The Journal of Chemical Physics 2018 article cited by 90

importance 4/10 solved Advanced Chemical Physics Studies computational chemistry stage: research

Accurately representing coupled diabatic potential energy matrices of molecules, needed to model non-adiabatic photodissociation dynamics.

High-fidelity potential energy matrices underpin reliable simulations of molecular photochemical processes.

A permutation invariant polynomial-neural network (PIP-NN) machine learning method, extended with a symmetry multiplicative factor, fitted diabatic PEM elements with high fidelity.

Small fitting errors; reproduced absorption spectra and product branching ratios for H2O(X̃/B̃) and NH3(X̃/Ã) photodissociation.

Evidence supports accurate ML-based fitting of diabatic PEMs for the demonstrated molecular systems.

Venue The Journal of Chemical Physics
Published 2018
Work type article
Authors Changjian Xie, Xiaolei Zhu, David R. Yarkony, Hua Guo
Citations 90 (OpenAlex, at import time)
References 82
Model or method PIP-NN (permutation invariant polynomial-neural network)
Organization not stated in source
Primary source https://doi.org/10.1063/1.5054310
Open access green
Keywords neural networks, potential energy surfaces, diabatic matrices, photodissociation, machine learning
4 / 10

real but narrower advance

High-fidelity diabatic PEM fitting underpins reliable photochemical simulations, demonstrated on H2O and NH3; a real but narrow methodological advance in computational chemistry.

Basis: inferred. Judged from the source text, which gives no explicit scale. Stated scale: not stated in source. Method and limits.

# Paper Year Citations Importance
1 Magnetic control of tokamak plasmas through deep reinforcement learning
Jonas Degrave, Federico Felici, Jonas Buchli, Michael Neunert, Brendan...
2022 739
7
2 Solving the quantum many-body problem with artificial neural networks
Giuseppe Carleo, Matthias Troyer
2017 2,205
7
3 Learning high-accuracy error decoding for quantum processors
Johannes Bausch, Andrew Senior, Francisco J. H. Heras, Thomas Edlich,...
2024 90
7
4 Optimizing Quantum Error Correction Codes with Reinforcement Learning
Hendrik Poulsen Nautrup, Nicolas Delfosse, Vedran Dunjko, Hans J. Brie...
2019 158
7
5 Machine-learning-assisted correction of correlated qubit errors in a topological code
Paul Baireuther, Thomas E. O’Brien, Brian Tarasinski, C. W. J. Beenakk...
2018 141
7