Machine learning the Hohenberg-Kohn map for molecular excited states.

Nat Commun

NYU Shanghai, 1555 Century Avenue, 200122, Shanghai, China.

Published: November 2022

AI Article Synopsis

  • The Hohenberg-Kohn theorem links ground-state electron density to the external potential in many-body systems, allowing for a clear mapping of electron density to various observables, including excited-state energies.
  • Time-Dependent Density-Functional Theory (TDDFT) can help resolve this mapping, but its practical use is hindered by computational costs and approximations, prompting the need for a more efficient approach.
  • The authors demonstrate that using machine learning to determine density and energy functionals can bypass traditional TDDFT equations, enabling efficient molecular dynamics simulations of excited states, specifically in malonaldehyde, revealing insights into proton transfer reactions.

Article Abstract

The Hohenberg-Kohn theorem of density-functional theory establishes the existence of a bijection between the ground-state electron density and the external potential of a many-body system. This guarantees a one-to-one map from the electron density to all observables of interest including electronic excited-state energies. Time-Dependent Density-Functional Theory (TDDFT) provides one framework to resolve this map; however, the approximations inherent in practical TDDFT calculations, together with their computational expense, motivate finding a cheaper, more direct map for electronic excitations. Here, we show that determining density and energy functionals via machine learning allows the equations of TDDFT to be bypassed. The framework we introduce is used to perform the first excited-state molecular dynamics simulations with a machine-learned functional on malonaldehyde and correctly capture the kinetics of its excited-state intramolecular proton transfer, allowing insight into how mechanical constraints can be used to control the proton transfer reaction in this molecule. This development opens the door to using machine-learned functionals for highly efficient excited-state dynamics simulations.

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Source
http://www.ncbi.nlm.nih.gov/pmc/articles/PMC9672065PMC
http://dx.doi.org/10.1038/s41467-022-34436-wDOI Listing

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