Published December 6, 2020 | Version Published + Accepted Version
Book Section - Chapter Open

Multi-task learning for electronic structure to predict and explore molecular potential energy surfaces

Abstract

We refine the OrbNet model to accurately predict energy, forces, and other response properties for molecules using a graph neural-network architecture based on features from low-cost approximated quantum operators in the symmetry-adapted atomic orbital basis. The model is end-to-end differentiable due to the derivation of analytic gradients for all electronic structure terms, and is shown to be transferable across chemical space due to the use of domain-specific features. The learning efficiency is improved by incorporating physically motivated constraints on the electronic structure through multi-task learning. The model outperforms existing methods on energy prediction tasks for the QM9 dataset and for molecular geometry optimizations on conformer datasets, at a computational cost that is thousand-fold or more reduced compared to conventional quantum-chemistry calculations (such as density functional theory) that offer similar accuracy.

Additional Information

© 2021 Neural Information Processing Systems Foundation. Z.Q. acknowledges the graduate research funding from Caltech. T.F.M. and A.A. acknowledge partial support from the Caltech DeLogi fund, and A.A. acknowledges support from a Caltech Bren professorship. The authors gratefully acknowledge NVIDIA, including Abe Stern and Tom Gibbs, for helpful discussions regarding GPU implementations of graph neural networks.

Attached Files

Published - ML4Molecules_2020_paper_57.pdf

Accepted Version - 2011.02680.pdf

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2011.02680.pdf

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Additional details

Identifiers

Eprint ID
106900
Resolver ID
CaltechAUTHORS:20201203-151028849

Funding

Caltech De Logi Fund
Bren Professor of Computing and Mathematical Sciences

Dates

Created
2020-12-05
Created from EPrint's datestamp field
Updated
2023-06-02
Created from EPrint's last_modified field

Caltech Custom Metadata

Series Name
Advances in Neural Information Processing Systems
Series Volume or Issue Number
33