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Band gap energy as function of distance: (a) for AA1 geometry , (b) AA2 geometry and (c) Flat geometry.

Band gap energy as function of distance: (a) for AA1 geometry , (b) AA2 geometry and (c) Flat geometry.

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Using ab intio numerical calculations based on the all-electron full-potential local-orbital minimum-basis scheme FPLO9.00-34, we discuss the interdistance e�ect on the energy gap of two parallel layers of the silicone systems. The like- bilayer systems we dealt with here are relying on a dynamic monolayer of silicene located at distance d along th...

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... present calculations show that the band energy gap can be opened up due to the influence of the variation of the distance d for the flat and buckled geometries for the inter layer distance staring from the Van der Waals bond length. This result, which has been obtained from the distance corresponding to a maximal gap, is shown in figure 5. In particular, we see that the band gap varies exponentially with the distance d. ...

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... This indicates that part of the apparent height difference arises from differences in the electronic structure of the two layers. Importantly, this distance is less than that of the ZrB 2 step height of 0.35 nm [39], and less than predicted values for multi-layer silicene [28,40,41]. It however suggests the formation of a layered silicon structure thicker than silicene. ...
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