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Ferromagnetic (Ga,Mn)As Layers and ... - OPUS Würzburg

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64 5. Local Anisotropy Control by Strain Engineering<br />

1M<br />

100k<br />

<strong>Ga</strong><strong>As</strong><br />

10k<br />

Intensity [a.u.]<br />

1k<br />

100<br />

10<br />

(In,<strong>Ga</strong>)<strong>As</strong><br />

(<strong>Ga</strong>,<strong>Mn</strong>)<strong>As</strong><br />

1<br />

0.1<br />

0.01<br />

-2000 -1500<br />

-1000<br />

-500<br />

0<br />

500 1000<br />

Omega [rel. sec.]<br />

Figure 5.2: HRXRD ω-2Θ-scan (blue line) of the (004) reflection of the unpatterned, asgrown<br />

wafer from which samples B <strong>and</strong> C were processed. The red line is a simulation of<br />

the scan with the sample parameters given in table 5.1. The substrate peak is located at<br />

ω = 32.086 ◦ .<br />

5.1.1 HRXRD Measurements<br />

Parent Layer ω-2Θ-Scans<br />

The parent layers were investigated with high resolution X-ray diffraction measurements<br />

of the (004) reflection to guarantee high layer quality <strong>and</strong> fully pseudomorphic<br />

layers. Fig. 5.2 shows an ω-2Θ-scan of an unpatterned piece of the parent layer for<br />

samples B <strong>and</strong> C. The good agreement between the scan <strong>and</strong> the simulation of a completely<br />

pseudomorphic structure with parameters as given for the samples in Table 5.1<br />

proofs high layer quality <strong>and</strong> confirms that no significant relaxation has taken place<br />

during growth. Similar measurements have been performed for all samples discussed<br />

in this chapter.<br />

HRXRD RSM, Relaxation Triangles<br />

To quantify the strain relaxation after pattering the layer into the stripe structure, two<br />

different XRD techniques were used. We will first focus on the HRXRD RSM method<br />

as introduced in Section 3.5.2. The crucial difference to the situation discussed in<br />

Section 3.5.2, in which we showed measurements on a biaxially relaxed layer, is that<br />

stripe samples are subject to uniaxial <strong>and</strong> therefore anisotropic lattice relaxation in<br />

the plane of the sample.<br />

To discuss how we model this uniaxial relaxation, i.e. how we construct the re-

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