Bulletin of the American Physical Society
APS March Meeting 2022
Volume 67, Number 3
Monday–Friday, March 14–18, 2022; Chicago
Session Y32: Material Science and Machine Learning II
8:00 AM–9:48 AM,
Friday, March 18, 2022
Room: McCormick Place W-192B
Sponsoring
Unit:
GDS
Chair: William Ratcliff, GDS
Abstract: Y32.00001 : Data-driven estimation of transfer integrals in undoped cuprates*
8:00 AM–8:12 AM
Presenter:
Denys Y Kononenko
(Institute for Theoretical Solid State Physics, Leibniz IFW Dresden, Dresden, Germany)
Authors:
Denys Y Kononenko
(Institute for Theoretical Solid State Physics, Leibniz IFW Dresden, Dresden, Germany)
Ulrich K Rößler
(Institute for Theoretical Solid State Physics, Leibniz IFW Dresden, Dresden, Germany)
Jeroen van den Brink
(Institute for Theoretical Solid State Physics, Leibniz IFW Dresden, Dresden, Germany, Institute for Theoretical Physics, TU Dresden, Dresden, Germany)
Oleg Janson
(Institute for Theoretical Solid State Physics, Leibniz IFW Dresden, Dresden, Germany)
based on density-functional theory (DFT) are a reliable source of information
on the microscopic magnetic model. Yet, estimation of the transfer integrals
remains cumbersome, as it requires projections on a carefully crafted Wannier
basis. We demonstrate how an artificial neural network (ANN), trained on
results of high-throughput DFT calculations, can be
employed for the estimation of transfer integrals based exclusively on the
structural information. In particular, the ANN maps the local crystal
environment of two copper sites onto the real value of the respective transfer
integral. The crystal environment representation is based on the three-dimensional Zernike functions,
which is a truncated expansion in orthogonal multinomials of site positions
functions [1]. It encrypts the spatial configuration of atoms and the chemical
composition, expressed by the oxidation number and the ionicity radius. Our
approach can be employed for a rapid assessment of the spin models of new
cuprate materials.
[1] M. Novotni and R. Klein, Comput. Aided Des. 36, 1047 (2004).
*D. Y. K. and O. J. were supported by the Leibniz Association through the Leibniz Competition.
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