Machine Learning Frontier Orbital Energies of Nanodiamonds

Publikation: Beitrag in FachzeitschriftArtikelForschungPeer-Review

Autoren

  • Thorren Kirschbaum
  • Börries von Seggern
  • Joachim Dzubiella
  • Annika Bande
  • Frank Noé

Externe Organisationen

  • Helmholtz-Zentrum Berlin für Materialien und Energie GmbH
  • Freie Universität Berlin (FU Berlin)
  • Albert-Ludwigs-Universität Freiburg
  • Rice University
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Details

OriginalspracheEnglisch
Seiten (von - bis)4461-4473
Seitenumfang13
FachzeitschriftJournal of Chemical Theory and Computation
Jahrgang19
Ausgabenummer14
Frühes Online-Datum13 Apr. 2023
PublikationsstatusVeröffentlicht - 25 Juli 2023
Extern publiziertJa

Abstract

Nanodiamonds have a wide range of applications including catalysis, sensing, tribology, and biomedicine. To leverage nanodiamond design via machine learning, we introduce the new data set ND5k, consisting of 5089 diamondoid and nanodiamond structures and their frontier orbital energies. ND5k structures are optimized via tight-binding density functional theory (DFTB) and their frontier orbital energies are computed using density functional theory (DFT) with the PBE0 hybrid functional. From this data set we derive a qualitative design suggestion for nanodiamonds in photocatalysis. We also compare recent machine learning models for predicting frontier orbital energies for similar structures as they have been trained on (interpolation on ND5k), and we test their abilities to extrapolate predictions to larger structures. For both the interpolation and extrapolation task, we find the best performance using the equivariant message passing neural network PaiNN. The second best results are achieved with a message passing neural network using a tailored set of atomic descriptors proposed here.

ASJC Scopus Sachgebiete

Zitieren

Machine Learning Frontier Orbital Energies of Nanodiamonds. / Kirschbaum, Thorren; von Seggern, Börries; Dzubiella, Joachim et al.
in: Journal of Chemical Theory and Computation, Jahrgang 19, Nr. 14, 25.07.2023, S. 4461-4473.

Publikation: Beitrag in FachzeitschriftArtikelForschungPeer-Review

Kirschbaum T, von Seggern B, Dzubiella J, Bande A, Noé F. Machine Learning Frontier Orbital Energies of Nanodiamonds. Journal of Chemical Theory and Computation. 2023 Jul 25;19(14):4461-4473. Epub 2023 Apr 13. doi: 10.48550/arXiv.2210.07930, 10.1021/acs.jctc.2c01275
Kirschbaum, Thorren ; von Seggern, Börries ; Dzubiella, Joachim et al. / Machine Learning Frontier Orbital Energies of Nanodiamonds. in: Journal of Chemical Theory and Computation. 2023 ; Jahrgang 19, Nr. 14. S. 4461-4473.
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abstract = "Nanodiamonds have a wide range of applications including catalysis, sensing, tribology, and biomedicine. To leverage nanodiamond design via machine learning, we introduce the new data set ND5k, consisting of 5089 diamondoid and nanodiamond structures and their frontier orbital energies. ND5k structures are optimized via tight-binding density functional theory (DFTB) and their frontier orbital energies are computed using density functional theory (DFT) with the PBE0 hybrid functional. From this data set we derive a qualitative design suggestion for nanodiamonds in photocatalysis. We also compare recent machine learning models for predicting frontier orbital energies for similar structures as they have been trained on (interpolation on ND5k), and we test their abilities to extrapolate predictions to larger structures. For both the interpolation and extrapolation task, we find the best performance using the equivariant message passing neural network PaiNN. The second best results are achieved with a message passing neural network using a tailored set of atomic descriptors proposed here.",
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N1 - Funding Information: We thank Prof. Gabriel Bester for providing preoptimized structures of nanodiamonds and Prof. Philipp Marquetand, Dr. Félix Musil, and Dr. Kristof T. Schütt for helpful discussions. T.K., J.D., and F.N. acknowledge support from the Helmholtz Einstein International Berlin Research School in Data Science (HEIBRiDS). F.N. acknowledges support from European Commission (ERC CoG 772230), The Berlin Mathematics center MATH+ (AA2-8), and the Berlin Institute for the Foundations of Learning and Data (BIFOLD). Computing resources were kindly provided by the Freie Universität Berlin hpc cluster Curta and by the Helmholtz-Zentrum Dresden-Rossendorf.

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