Passer à la navigation principale Passer à la recherche Passer au contenu principal

Magnetism of atomically thin fcc Fe overlayers on an expanded fcc lattice

  • Waldemar A.A. Macedo
  • , Fausto Sirotti
  • , Giancarlo Panaccione
  • , Axel Schatz
  • , Werner Keune
  • , Wagner N. Rodrigues
  • , Giorgio Rossi
  • ETH Zurich

Résultats de recherche: Contribution à un journalArticleRevue par des pairs

Résumé

We present experimental data on the magnetic properties of atomically thin fcc (γ-phase) Fe films (1-6 atomic layer nominal thickness) epitaxially grown on (Formula presented) obtained by linear magnetic dichroism in the angular distribution of Fe (Formula presented) core photoelectrons excited by linearly polarized synchrotron radiation. The sign and magnitude of the Fe (Formula presented) photoemission magnetic asymmetry indicates the onset of in-plane ferromagnetism at 2.5(2) monolayer (ML) thickness of γ-Fe. The Curie temperature is 288(2) K for 4 ML thickness. The magnetic splitting of the Fe (Formula presented) core hole sublevels is 1.10(2) eV, i.e., the same value as measured for a bcc-Fe(100) surface where large surface and near-surface enhanced moments contribute. These results characterize the epitaxial γ-Fe on (Formula presented) as a high-spin ferromagnet for thickness up to 4 ML, with an average magnetic moment per iron atom of 2.5(1)(Formula presented) A phase transition occurs between 4 and 5 ML thickness: the magnetic order of the pseudomorphic γ-Fe film decreases consistently with the breaking into two phases with the deeper layers in a low-spin and/or antiferromagnetic phase and surface restricted ferromagnetism, similar to the case of γ-Fe/Cu(100).

langue originaleAnglais
Pages (de - à)11534-11538
Nombre de pages5
journalPhysical Review B - Condensed Matter and Materials Physics
Volume58
Numéro de publication17
Les DOIs
étatPublié - 1 janv. 1998
Modification externeOui

Empreinte digitale

Examiner les sujets de recherche de « Magnetism of atomically thin fcc Fe overlayers on an expanded fcc lattice ». Ensemble, ils forment une empreinte digitale unique.

Contient cette citation