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pdf, 9 MiB - Infoscience - EPFL

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4.2. INTRODUCTION 85<br />

0 1.57<br />

Q<br />

-1.57<br />

-1.57<br />

0 1.57<br />

Figure 4.1: Free particle dispersion of the honeycomb lattice. The lower band is<br />

shown, and the upper bound is perfectly symmetric. At half-filling, the Fermisurface<br />

is shown by the bold lines. Only six points are filled, and only two of<br />

the points are independent, since the other one are identical. zone. The Fermi<br />

surface is nevertheless nested, although it consist only of two points. The inner<br />

hexagon of the bottom figure (dotted lines) correspond to the Fermi surface at a<br />

hole doping of x =1/8. There is an another nesting of the Fermi surface, and of<br />

the three nesting vector is Q N =(π, −π/ √ 3) . In this case the Fermi surface is<br />

not reduced to a finite number of points.

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