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Geometry Optimisation with CASTEP

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Figure 6:A finite vacuum gap may cause an<br />

interaction between neighbouring atomic<br />

layers in vertically adjacent supercells<br />

Other effects are caused by uncompensated charges. The bottom layer of the supercell, which should be<br />

bulk-like, may reconstruct. To prevent this we can constrain these atoms to remain in their bulk<br />

positions. Another effect is an interaction between the top surface layer uncompensated charges and the<br />

bottom layer uncompensated charges through the intermediate layers. The supercell must contain<br />

sufficient numbers of layers of atoms to space the top and bottom layers out so as to minimise the<br />

internal interactions in the supercell. A neat trick is to use hydrogen passivation. In this the dangling<br />

bonds of the bottom bulk like layers are compensated by bonding these atoms to hydrogen atoms. This<br />

introduces extra atoms into the calculation but reduces the overall number of atoms needed because the<br />

number of spacer layers in the supercell is reduced (also, hydrogen is computationally cheap). The<br />

thickness of the vacuum gap can also be reduced when hydrogen passivation is used (remember empty<br />

space is a computational expense too).<br />

The Si(100) surface is known to have a simple 2x1 dimerised structure. The small in-plane unit cell of<br />

the reconstructed surface means that we can use a small supercell and we do not need many atoms. The<br />

following initial supercell will be sufficient (figure 7). Notice the hydrogen passivation.

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