1997
DOI: 10.1016/s0304-8853(96)00711-1
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Electronic quasiparticle structure of a thin ferromagnetic local-moment film

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Cited by 13 publications
(31 citation statements)
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“…This is one important reason why anisotropies play a fundamental role for the understanding of thermodynamic phase transitions in thin films. This restriction however, does not suppress the main physical aspects at T =0 K. The spin splitting in density of states of tunneling electrons is the main origin of the electron-spin polarization, and is independent of the FMS layers thickness [13]. Thus we do not inspect how the spin system is affected by the reduced translational symmetry.…”
Section: Model and Formalismmentioning
confidence: 99%
“…This is one important reason why anisotropies play a fundamental role for the understanding of thermodynamic phase transitions in thin films. This restriction however, does not suppress the main physical aspects at T =0 K. The spin splitting in density of states of tunneling electrons is the main origin of the electron-spin polarization, and is independent of the FMS layers thickness [13]. Thus we do not inspect how the spin system is affected by the reduced translational symmetry.…”
Section: Model and Formalismmentioning
confidence: 99%
“…For the limiting case of ferromagnetic saturation of the localized f-spin system (T = 0), there exists an exact solution for the FKLM with empty conduction band (n = 0) [12]. While the spin-↓ spectrum exhibits strong correlation effects, the spectrum of the spin-↑ electron is only rigidly shifted compared to the free solution obtained for the case of vanishing s-f interaction, J = 0.…”
mentioning
confidence: 92%
“…Additionally to the dependence on the s-f exchange interaction and the temperature dependence we notice that the spectral density and the density of states show a typical layer dependence due to the broken translational symmetry at the surfaces of the film. 28 For the center layers (␣ϭ10,11) of the 20-layer film we see from Fig. 8 that the local density of states of the spin-↑ electron at T ϭ0 has already become pretty similar to the well-known tight-binding density of states of the three-dimensional s.c. lattice whereas the density of states of the surface layers (␣ϭ1,20) exhibits the characteristic semi-elliptic profile.…”
Section: ͑41͒mentioning
confidence: 60%
“…The low-energetic part of the spectrum is a scattering band which corresponds to the simple emission of a magnon by the spin-↓ electron, which is necessarily connected with a spin-flip of the electron. 28 From the spectral density of Fig. 3 we get, using Eq.…”
Section: ͑41͒mentioning
confidence: 99%
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