2017
DOI: 10.1103/physrevb.95.241405
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π conjugation in the epitaxial Si(111)- 3×3 surface: Unconventional “bamboo hat” bonding geometry for Si

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Cited by 6 publications
(6 citation statements)
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References 43 publications
(62 reference statements)
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“…We conducted DFT calculations on high Miller index surfaces {557}, {335}, and {334}, alongside two low Miller index surfaces {100} and {111} of Si, as illustrated in the HRTEM images (Figure D and E) (Figure A). Simulations of surface structure relaxation indicated extensive reconstruction on all H-passivated high Miller index surfaces, with the commonly reported (2 × 1) “Pandey-chain” surface reconstruction emerging along the {111} terraces. For instance, the {557} surface of Si consists of six sequential surface units of the {111} surface along the terrace punctuated by a single unit of the {100} surface at the step. When combined with hydrogen passivation, these reconstructions effectively eliminate surface dangling bonds, reinstating a semiconducting bandgap between 1.15 and 1.37 eV and yielding energy stabilization between 0.54 and 1.14 eV/H atom for the {557}, {335}, and {334} surfaces (Figure S11).…”
Section: Results and Discussionmentioning
confidence: 80%
“…We conducted DFT calculations on high Miller index surfaces {557}, {335}, and {334}, alongside two low Miller index surfaces {100} and {111} of Si, as illustrated in the HRTEM images (Figure D and E) (Figure A). Simulations of surface structure relaxation indicated extensive reconstruction on all H-passivated high Miller index surfaces, with the commonly reported (2 × 1) “Pandey-chain” surface reconstruction emerging along the {111} terraces. For instance, the {557} surface of Si consists of six sequential surface units of the {111} surface along the terrace punctuated by a single unit of the {100} surface at the step. When combined with hydrogen passivation, these reconstructions effectively eliminate surface dangling bonds, reinstating a semiconducting bandgap between 1.15 and 1.37 eV and yielding energy stabilization between 0.54 and 1.14 eV/H atom for the {557}, {335}, and {334} surfaces (Figure S11).…”
Section: Results and Discussionmentioning
confidence: 80%
“…It is known for its completely quenched kinetic energy and can be generally categorized into two classes, i.e., localized state and itinerant state with destructive interference. The localized states are common but typically trivial, which can be viewed as isolated states without interaction, such as dangling bond or the defect state in semiconductors [15][16][17] . The flat bands formed by destructive interference are quite rare, which normally have stringent symmetry and coupling requirement, such as in the 2D Kagome 18 , Lieb 19 and most recently discovered coloring-triangle (CT) 20 lattices.…”
Section: Introductionmentioning
confidence: 99%
“…[29] Therefore the TDB (111) surface is not considered in most of the reports in the literature. [30,31] Consequently, to circumvent the dangling bonds inconsistency of the (111) surface as mentioned above, a rough effect of surface reconstruction is taken into consideration. During dangling bonds counting, two kinds of TDB surface are seen.…”
Section: Methodsmentioning
confidence: 99%
“…However, even after reconstruction, the TDB surface energy is still higher than that of the SDB surface, due to the formation of weaker π-bonds at the TDB surface than those at the SDB surface [29]. Therefore the TDB (111) surface is not considered in most of the reports in the literature [30,31]. Consequently, to circumvent the dangling bonds inconsistency of the (111) surface as mentioned above, a rough effect of surface reconstruction is taken into consideration.…”
Section: Methodsmentioning
confidence: 99%