4.8 Review

Neural Network Potential Energy Surfaces for Small Molecules and Reactions

Journal

CHEMICAL REVIEWS
Volume 121, Issue 16, Pages 10187-10217

Publisher

AMER CHEMICAL SOC
DOI: 10.1021/acs.chemrev.0c00665

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Funding

  1. Natural Sciences and Engineering Research Council of Canada

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This review focuses on the development of neural network-based methods for constructing molecular potential energy surfaces that explicitly include all many-body contributions. Various approaches including single NN PES fitting and more complex methods are discussed, highlighting the effectiveness of NNs in building representations with low-dimensional functions and emerging tools for accurate PESs in relatively large molecular systems.
We review progress in neural network (NN)-based methods for the construction of interatomic potentials from discrete samples (such as ab initio energies) for applications in classical and quantum dynamics including reaction dynamics and computational spectroscopy. The main focus is on methods for building molecular potential energy surfaces (PES) in internal coordinates that explicitly include all many-body contributions, even though some of the methods we review limit the degree of coupling, due either to a desire to limit computational cost or to limited data. Explicit and direct treatment of all many-body contributions is only practical for sufficiently small molecules, which are therefore our primary focus. This includes small molecules on surfaces. We consider direct, single NN PES fitting as well as more complex methods that impose structure (such as a multibody representation) on the PES function, either through the architecture of one NN or by using multiple NNs. We show how NNs are effective in building representations with low-dimensional functions including dimensionality reduction. We consider NNbased approaches to build PESs in the sums-of-product form important for quantum dynamics, ways to treat symmetry, and issues related to sampling data distributions and the relation between PES errors and errors in observables. We highlight combinations of NNs with other ideas such as permutationally invariant polynomials or sums of environment-dependent atomic contributions, which have recently emerged as powerful tools for building highly accurate PESs for relatively large molecular and reactive systems.

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