Magnetic anisotropy of iron multilayers on Au(001): First-principles calculations in terms of the fully relativistic spin-polarized screened KKR method
- 15 April 1995
- journal article
- research article
- Published by American Physical Society (APS) in Physical Review B
- Vol. 51 (15), 9552-9559
- https://doi.org/10.1103/physrevb.51.9552
Abstract
In order to treat the orientation of the magnetic field at surfaces properly, the spin-polarized fully relativistic version of the screened Korringa-Kohn-Rostoker method for semi-infinite systems is presented. Magnetic anisotropy energies up to six iron layers on Au(001) are calculated by using the force theorem, predicting a change from a perpendicular to a parallel magnetization for a layer thickness between three and four layers of Fe, in very good agreement with experimental observations. In particular, the magnetic anisotropy energy is discussed in relation to the orbital magnetic moment and to the orientation of the magnetic field when changed continuously.Keywords
This publication has 42 references indexed in Scilit:
- Magnetocrystalline anisotropy in ferromagnetic filmsPhysical Review B, 1994
- Relativistic spin-polarized single-site scattering theoryJournal of Physics: Condensed Matter, 1994
- The self-consistent fully relativistic SKKR Green function method: applications to the (100), (110) and (111) surfaces of Au and PtJournal of Physics: Condensed Matter, 1994
- Self-consistent localized KKR scheme for surfaces and interfacesPhysical Review B, 1994
- Relativistic spin-polarized scattering theory for space-filling potentialsJournal of Physics: Condensed Matter, 1993
- Fe on Au(001): magnetism and band formationJournal of Physics: Condensed Matter, 1993
- Prediction and confirmation of perpendicular magnetic anisotropy in Co/Ni multilayersPhysical Review Letters, 1992
- Magnetic properties of novel epitaxial films (invited)Journal of Applied Physics, 1987
- Relativistic multiple scattering theory of electrons by ferromagnetsZeitschrift für Physik B Condensed Matter, 1983
- Calculating properties with the coherent-potential approximationPhysical Review B, 1980