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Magnetic Oxide Heterostructures: EuO on Cubic Oxides ... - JuSER

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3.4. Ex situ characterization techniques 55<br />

This expression is applied to determine the thickness of a possible reaction layer in EuO/Si<br />

heterostructures (e. g. EuSi 2 ) by the evaluation of Eu core-level spectra by HAXPES in this<br />

work.<br />

Choosing the excitation energy and a background treatment<br />

In the experiment, the excitation energy should be selected in a way to optimally investigate<br />

the buried interface of the EuO/Si heterostructures. In order to limit the information depth<br />

of Si photoemission to the top layer of the Si substrate, a reduced excitation energy is applied<br />

(e. g. the beamline minimum of the HAXPES endstation), while a high photon energy (hν <br />

4 keV) is chosen to fully record the photoemission of buried Eu atoms at the bottom of the<br />

EuO slab.<br />

Inelastic processes of photoelectrons in the solid generate secondary electrons and thereby<br />

generate a broad background intensity. Only photoelectrons carry the initial state information<br />

which are not inelastically scattered. In order to evaluate sharp peaks of unscattered<br />

photoelectrons quantitatively, it is necessary to define and subtract a realistic background of<br />

inelastically scattered photoelectrons. Therefore, we use the approach of Tougaard (1988) in<br />

this thesis, to simulate the inelastic background of secondary electrons, which is best suitable<br />

for inelastic backgrounds of rare earth compounds. 141–143<br />

3.4.5. Hard X-ray circular magnetic dichroism in photoemission<br />

Magnetic circular dichroism using hard X-ray photoemission spectroscopy (MCD-PE) combines<br />

the element-selective sensitivity with a magnetic contrast (intra-atomic exchange interactions:<br />

MCD) and a largely selective information depth up to ∼20 nm. Hence, MCD-PE is<br />

perfectly suited to probe buried interfaces of ultrathin magnetic layers.<br />

If a core-level shows an unequal population for every M quantum number, and the solid has<br />

magnetic order, then the magnetic circular dichroism (MCD) effect can occur. The photoemission<br />

variant of MCD is attractive, because it does not involve a spin-polarization analysis<br />

of the photoelectrons, but only a measurement of their intensity. Unlike X-ray absorption<br />

experiments, photoemission spectroscopy is usually (at least partially) constrained to certain<br />

emission angles. The geometry of an MCD experiment in photoemission is completely<br />

described by four vectors,<br />

{q, M, k e− , n}, (3.20)<br />

where q and M are the magnetic directions of the circularly polarized light and the sample,<br />

respectively. k e− is the photoelectron wave vector and n denotes the surface normal. The<br />

question, whether an MCD asymmetry in photoemission is observable at all, is answered by<br />

a rule given by Feder and Henk (1996): 144<br />

MCD in photoemission can exist, if there is no space-symmetry operation which<br />

only reverses the magnetization M but leaves the system unchanged otherwise.<br />

A discussion on forbidden geometries in order to observe MCD in photoemission is given in<br />

Starke (2000), 105 it comes out that only normal incidence combined with normal emission<br />

for an introduction of the MCD effect, please see Ch. 2.5.

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