The Bethe-Slater curve revisited; new insights from electronic structure theory
Abstract The Bethe-Slater (BS) curve describes the relation between the exchange coupling and interatomic distance. Based on a simple argument of orbital overlaps, it successfully predicts the transition from antiferromagnetism to ferromagnetism, when traversing the 3d series. In a previous article...
Guardado en:
Autores principales: | , , , , , , , , , |
---|---|
Formato: | article |
Lenguaje: | EN |
Publicado: |
Nature Portfolio
2017
|
Materias: | |
Acceso en línea: | https://doaj.org/article/1a9b4efb8d604a0bbd36be741034084e |
Etiquetas: |
Agregar Etiqueta
Sin Etiquetas, Sea el primero en etiquetar este registro!
|
id |
oai:doaj.org-article:1a9b4efb8d604a0bbd36be741034084e |
---|---|
record_format |
dspace |
spelling |
oai:doaj.org-article:1a9b4efb8d604a0bbd36be741034084e2021-12-02T11:53:12ZThe Bethe-Slater curve revisited; new insights from electronic structure theory10.1038/s41598-017-04427-92045-2322https://doaj.org/article/1a9b4efb8d604a0bbd36be741034084e2017-06-01T00:00:00Zhttps://doi.org/10.1038/s41598-017-04427-9https://doaj.org/toc/2045-2322Abstract The Bethe-Slater (BS) curve describes the relation between the exchange coupling and interatomic distance. Based on a simple argument of orbital overlaps, it successfully predicts the transition from antiferromagnetism to ferromagnetism, when traversing the 3d series. In a previous article [Phys. Rev. Lett. 116, 217202 (2016)] we reported that the dominant nearestneighbour (NN) interaction for 3d metals in the bcc structure indeed follows the BS curve, but the trends through the series showed a richer underlying physics than was initially assumed. The orbital decomposition of the inter-site exchange couplings revealed that various orbitals contribute to the exchange interactions in a highly non-trivial and sometimes competitive way. In this communication we perform a deeper analysis by comparing 3d metals in the bcc and fcc structures. We find that there is no coupling between the E g orbitals of one atom and T 2g orbitals of its NNs, for both cubic phases. We demonstrate that these couplings are forbidden by symmetry and formulate a general rule allowing to predict when a similar situation is going to happen. In γ-Fe, as in α-Fe, we find a strong competition in the symmetry-resolved orbital contributions and analyse the differences between the high-spin and low-spin solutions.R. CardiasA. SzilvaA. BergmanI. Di MarcoM. I. KatsnelsonA. I. LichtensteinL. NordströmA. B. KlautauO. ErikssonY. O. KvashninNature PortfolioarticleMedicineRScienceQENScientific Reports, Vol 7, Iss 1, Pp 1-11 (2017) |
institution |
DOAJ |
collection |
DOAJ |
language |
EN |
topic |
Medicine R Science Q |
spellingShingle |
Medicine R Science Q R. Cardias A. Szilva A. Bergman I. Di Marco M. I. Katsnelson A. I. Lichtenstein L. Nordström A. B. Klautau O. Eriksson Y. O. Kvashnin The Bethe-Slater curve revisited; new insights from electronic structure theory |
description |
Abstract The Bethe-Slater (BS) curve describes the relation between the exchange coupling and interatomic distance. Based on a simple argument of orbital overlaps, it successfully predicts the transition from antiferromagnetism to ferromagnetism, when traversing the 3d series. In a previous article [Phys. Rev. Lett. 116, 217202 (2016)] we reported that the dominant nearestneighbour (NN) interaction for 3d metals in the bcc structure indeed follows the BS curve, but the trends through the series showed a richer underlying physics than was initially assumed. The orbital decomposition of the inter-site exchange couplings revealed that various orbitals contribute to the exchange interactions in a highly non-trivial and sometimes competitive way. In this communication we perform a deeper analysis by comparing 3d metals in the bcc and fcc structures. We find that there is no coupling between the E g orbitals of one atom and T 2g orbitals of its NNs, for both cubic phases. We demonstrate that these couplings are forbidden by symmetry and formulate a general rule allowing to predict when a similar situation is going to happen. In γ-Fe, as in α-Fe, we find a strong competition in the symmetry-resolved orbital contributions and analyse the differences between the high-spin and low-spin solutions. |
format |
article |
author |
R. Cardias A. Szilva A. Bergman I. Di Marco M. I. Katsnelson A. I. Lichtenstein L. Nordström A. B. Klautau O. Eriksson Y. O. Kvashnin |
author_facet |
R. Cardias A. Szilva A. Bergman I. Di Marco M. I. Katsnelson A. I. Lichtenstein L. Nordström A. B. Klautau O. Eriksson Y. O. Kvashnin |
author_sort |
R. Cardias |
title |
The Bethe-Slater curve revisited; new insights from electronic structure theory |
title_short |
The Bethe-Slater curve revisited; new insights from electronic structure theory |
title_full |
The Bethe-Slater curve revisited; new insights from electronic structure theory |
title_fullStr |
The Bethe-Slater curve revisited; new insights from electronic structure theory |
title_full_unstemmed |
The Bethe-Slater curve revisited; new insights from electronic structure theory |
title_sort |
bethe-slater curve revisited; new insights from electronic structure theory |
publisher |
Nature Portfolio |
publishDate |
2017 |
url |
https://doaj.org/article/1a9b4efb8d604a0bbd36be741034084e |
work_keys_str_mv |
AT rcardias thebetheslatercurverevisitednewinsightsfromelectronicstructuretheory AT aszilva thebetheslatercurverevisitednewinsightsfromelectronicstructuretheory AT abergman thebetheslatercurverevisitednewinsightsfromelectronicstructuretheory AT idimarco thebetheslatercurverevisitednewinsightsfromelectronicstructuretheory AT mikatsnelson thebetheslatercurverevisitednewinsightsfromelectronicstructuretheory AT ailichtenstein thebetheslatercurverevisitednewinsightsfromelectronicstructuretheory AT lnordstrom thebetheslatercurverevisitednewinsightsfromelectronicstructuretheory AT abklautau thebetheslatercurverevisitednewinsightsfromelectronicstructuretheory AT oeriksson thebetheslatercurverevisitednewinsightsfromelectronicstructuretheory AT yokvashnin thebetheslatercurverevisitednewinsightsfromelectronicstructuretheory AT rcardias betheslatercurverevisitednewinsightsfromelectronicstructuretheory AT aszilva betheslatercurverevisitednewinsightsfromelectronicstructuretheory AT abergman betheslatercurverevisitednewinsightsfromelectronicstructuretheory AT idimarco betheslatercurverevisitednewinsightsfromelectronicstructuretheory AT mikatsnelson betheslatercurverevisitednewinsightsfromelectronicstructuretheory AT ailichtenstein betheslatercurverevisitednewinsightsfromelectronicstructuretheory AT lnordstrom betheslatercurverevisitednewinsightsfromelectronicstructuretheory AT abklautau betheslatercurverevisitednewinsightsfromelectronicstructuretheory AT oeriksson betheslatercurverevisitednewinsightsfromelectronicstructuretheory AT yokvashnin betheslatercurverevisitednewinsightsfromelectronicstructuretheory |
_version_ |
1718394852627972096 |