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Mitglied der Helmholtz-Gemeinschaft
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Forschungszentrum Jülich GmbH Inst
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Abstract In this thesis, we investi
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”A human being is part of the who
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II Contents 4.2.1 Relaxations and m
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2 INTRODUCTION (ao =3.80 ˚A) is in
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4 INTRODUCTION understanding of our
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6 INTRODUCTION
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8 1 Density functional theory (DFT)
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10 1 Density functional theory (DFT
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12 1 Density functional theory (DFT
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14 1 Density functional theory (DFT
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16 2 The FLAPW method 1 0 0 1 Figur
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18 2 The FLAPW method nonlinear pro
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20 2 The FLAPW method metal systems
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22 2 The FLAPW method Then one can
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24 2 The FLAPW method Evac is the v
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26 2 The FLAPW method of the operat
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28 2 The FLAPW method a matrix expr
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30 3 Magnetism of low dimensional s
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32 3 Magnetism of low dimensional s
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34 3 Magnetism of low dimensional s
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36 3 Magnetism of low dimensional s
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38 3 Magnetism of low dimensional s
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40 3 Magnetism of low dimensional s
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42 3 Magnetism of low dimensional s
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44 3 Magnetism of low dimensional s
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46 3 Magnetism of low dimensional s
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48 3 Magnetism of low dimensional s
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50 3 Magnetism of low dimensional s
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52 4 Collinear magnetism of 3d-mono
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54 4 Collinear magnetism of 3d-mono
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56 4 Collinear magnetism of 3d-mono
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58 4 Collinear magnetism of 3d-mono
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60 4 Collinear magnetism of 3d-mono
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62 4 Collinear magnetism of 3d-mono
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64 4 Collinear magnetism of 3d-mono
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66 4 Collinear magnetism of 3d-mono
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68 4 Collinear magnetism of 3d-mono
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70 4 Collinear magnetism of 3d-mono
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72 4 Collinear magnetism of 3d-mono
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74 5 Fe monolayers on hexagonal non
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76 5 Fe monolayers on hexagonal non
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78 5 Fe monolayers on hexagonal non
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80 5 Fe monolayers on hexagonal non
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82 5 Fe monolayers on hexagonal non
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84 5 Fe monolayers on hexagonal non
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86 5 Fe monolayers on hexagonal non
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88 5 Fe monolayers on hexagonal non
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90 5 Fe monolayers on hexagonal non
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92 5 Fe monolayers on hexagonal non
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94 5 Fe monolayers on hexagonal non
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- Page 113 and 114: 100 5 Fe monolayers on hexagonal no
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- Page 117 and 118: 104 6 Co MCA from monolayers to ato
- Page 119 and 120: 106 6 Co MCA from monolayers to ato
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- Page 125 and 126: 112 6 Co MCA from monolayers to ato
- Page 127 and 128: 114 6 Co MCA from monolayers to ato
- Page 129 and 130: 116 rather subtle. To shed more lig
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- Page 133 and 134: 120 where, the relation � i H =
- Page 135 and 136: 122 Figure 6.8: The real (left) and
- Page 137 and 138: 124 E(q) = −M 2 ( 2J2 +2J6 +cos(
- Page 139 and 140: 126 For a 2D hexagonal lattice, the
- Page 141 and 142: 128 Bibliography [12] P. Ferriani,
- Page 143 and 144: 130 Bibliography [39] A. Dallmeyer,
- Page 145 and 146: 132 Bibliography [68] J. Perdew and
- Page 147 and 148: 134 Bibliography [101] L. Nordströ
- Page 149 and 150: 136 Bibliography [130] O. Le Bacq,
- Page 151 and 152: 138 Bibliography [160] P. M. Marcus
- Page 153 and 154: 140 Bibliography [190] R. Germar, W
- Page 156: Acknowledgement I don’t know how
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