2006
DOI: 10.1080/14786430500156955
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Ab initiomagneto-optical Kerr spectra for solid systems with reduction dimensions

Abstract: The complex optical conductivity tensor for layered systems is calculated on the basis of the Luttinger formula within the spin-polarized relativistic screened Korringa-Kohn-Rostoker method by means of a contour integration technique. Ab initio Kerr spectra are then obtained for arbitrary geometry and incidence via a 2 Â 2 matrix technique which includes all multiple reflections between layers and optical interferences in the layers. Applied to fcc Co/Pt layered systems it is shown that the Kerr spectra are hi… Show more

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Cited by 3 publications
(5 citation statements)
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References 37 publications
(55 reference statements)
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“…The ''plain'' 2 9 2 matrix technique has been previously developed and applied with success to determine Kerr rotation angles by one of the authors [3], within either a polar [4], longitudinal [5], or arbitrary geometry [6] at oblique incidence and in the case of several magnetic layered systems [7,8]. This technique has been shown to correctly describe all multiple reflections and optical interferences within a surfaced system and to exactly reproduce the well-known Fresnel relations in particular when one deals with semi-infinite bulk-like systems [9].…”
Section: Generalized 2 9 2 Matrix Techniquementioning
confidence: 99%
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“…The ''plain'' 2 9 2 matrix technique has been previously developed and applied with success to determine Kerr rotation angles by one of the authors [3], within either a polar [4], longitudinal [5], or arbitrary geometry [6] at oblique incidence and in the case of several magnetic layered systems [7,8]. This technique has been shown to correctly describe all multiple reflections and optical interferences within a surfaced system and to exactly reproduce the well-known Fresnel relations in particular when one deals with semi-infinite bulk-like systems [9].…”
Section: Generalized 2 9 2 Matrix Techniquementioning
confidence: 99%
“…The main advantage of the Luttinger formula (6) is that it simultaneously provides both absorptive and dispersive parts of the optical conductivity tensorrðxÞ on the same footing without using the well-known Kramers-Kronig relations [3]. A positive infinitesimal d [ 0 is introduced in Eqs.…”
Section: Luttinger Formalismmentioning
confidence: 99%
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