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Mankovsky, S. ; Wimmer, S. ; Ebert, H.

Gilbert damping in noncollinear magnetic systems

Mankovsky, S., Wimmer, S. und Ebert, H. (2018) Gilbert damping in noncollinear magnetic systems. Phys. Rev. B 98, S. 104406.

Veröffentlichungsdatum dieses Volltextes: 02 Jul 2019 08:38
Artikel
DOI zum Zitieren dieses Dokuments: 10.5283/epub.40384


Zusammenfassung

The modification of the magnetization dissipation or Gilbert damping caused by an inhomogeneous magnetic structure and expressed in terms of a wave vector dependent tensor α––(→q) is investigated by means of linear response theory. A corresponding expression for α––(→q) in terms of the electronic Green function has been developed giving in particular the leading contributions to the Gilbert ...

The modification of the magnetization dissipation or Gilbert damping caused by an inhomogeneous magnetic structure and expressed in terms of a wave vector dependent tensor α––(→q) is investigated by means of linear response theory. A corresponding expression for α––(→q) in terms of the electronic Green function has been developed giving in particular the leading contributions to the Gilbert damping linear and quadratic in q. Numerical results for realistic systems are presented that have been obtained by implementing the scheme within the framework of the fully relativistic KKR (Korringa-Kohn-Rostoker) band structure method. Using the multilayered system (Cu/Fe1−xCox/Pt)n as an example for systems without inversion symmetry we demonstrate the occurrence of nonvanishing linear contributions. For the alloy system bcc Fe1−xCox having inversion symmetry, on the other hand, only the quadratic contribution is nonzero. As it is shown, this quadratic contribution does not vanish even if the spin-orbit coupling is suppressed, i.e., it is a direct consequence of the noncollinear spin configuration.



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    Details

    DokumentenartArtikel
    Titel eines Journals oder einer ZeitschriftPhys. Rev. B
    Verlag:American Physical Society
    Band:98
    Seitenbereich:S. 104406
    DatumSeptember 2018
    InstitutionenNicht ausgewählt
    Identifikationsnummer
    WertTyp
    10.1103/PhysRevB.98.104406DOI
    Dewey-Dezimal-Klassifikation500 Naturwissenschaften und Mathematik > 530 Physik
    StatusVeröffentlicht
    BegutachtetJa, diese Version wurde begutachtet
    An der Universität Regensburg entstandenNein
    URN der UB Regensburgurn:nbn:de:bvb:355-epub-403847
    Dokumenten-ID40384

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