2014
DOI: 10.1016/j.cplett.2014.08.060
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Indirect–direct bandgap transition and gap width tuning in bilayer MoS 2 superlattices

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Cited by 23 publications
(13 citation statements)
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“…In our example case, the rotation between the two MoS 2 layers is 0.8° with a Moiré periodicity of ~14 nm, as shown in Figure 5. Our DFT calculations (see Methods) confirm that AB stacking is energetically favored over AA 31 stacking and the AB-AA transition region, all of which are observed in the experimental image. Since these different stackings also have different equilibrium distances (by less than 0.6 Å), it is reasonable to expect that one or both of the overlapping layers have an undulating structure.…”
Section: Resultssupporting
confidence: 70%
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“…In our example case, the rotation between the two MoS 2 layers is 0.8° with a Moiré periodicity of ~14 nm, as shown in Figure 5. Our DFT calculations (see Methods) confirm that AB stacking is energetically favored over AA 31 stacking and the AB-AA transition region, all of which are observed in the experimental image. Since these different stackings also have different equilibrium distances (by less than 0.6 Å), it is reasonable to expect that one or both of the overlapping layers have an undulating structure.…”
Section: Resultssupporting
confidence: 70%
“…In our example case, the rotation between the two MoS 2 layers is 0.8° with a Moiré periodicity of ~14 nm, as shown in Figure 5. Our DFT calculations (see Methods) confirm that AB stacking is energetically favored over AA 31 Due to the sensitivity of the electronic properties of MoS 2 to the stacking order (see Supplementary Material) and external influences 32 , this allows at least in principle tuning those properties by controlling the misorientation of the overlapping grains.…”
Section: Resultsmentioning
confidence: 59%
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“…The inversion symmetry preserved (ISP) defect has been found to open bandgap in the 3 p silicene nanomeshes, which would however not alter the conducting properties of the 3 p + 1 and 3 p + 2 nanomeshes 19 20 21 22 . The periodically arranged defects would impose new Born von Karman boundary conditions on silience to make it into superlattice 24 25 , which have been introduced in by the modulation of the Bravais lattice. In the defect free pristine silicene crystal, the hexagonal primitive unit cell defined by a × b (see Fig.…”
Section: Resultsmentioning
confidence: 99%
“…These progresses in fabricating advanced nanomaterials suggest the possibilities in preparing graphene nanomeshes in experiment with nice precision. In fact, this could be regarded as to pattern graphene into superlattice with carbon vacancies, which would modulate the corresponding Born-von Karman boundary conditions 24 25 26 . As shown in the experimental studies 20 21 22 23 , the antidot with circular vacancy hole may be easily realized, which preserves the inversion symmetry.…”
mentioning
confidence: 99%