2022
DOI: 10.1103/physrevb.105.165416
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Graphene on silicon: Effects of the silicon surface orientation on the work function and carrier density of graphene

Abstract: Density functional theory has been employed to study graphene on the (111), ( 100) and ( 110) surfaces of bare silicon (Si) substrates, which provide three different densities of surface atoms. There are several interesting findings. First, carbon atoms in graphene can form covalent bonds with Si atoms, when placed close enough on Si (111) and ( 100) surfaces, but not on the (110) surface. The Si (111) surface shifts the Fermi level of graphene into its conduction band, resulting in an increase of the electron… Show more

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Cited by 6 publications
(4 citation statements)
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“…These charges also influence the graphene doping conditions and change the work function of graphene. When the graphene is transferred onto the Si surface after removing the native oxide layer by BHF etching, the graphene directly contacts the Hterminated Si surface, and the work function of graphene is slightly increased to around 4.61 eV [45]. With BHF etching on the Si surface, the Si-O bonds are replaced by Si-F bonds and form the F-terminated surface at first as a mid-stage.…”
Section: Influence Of Si Surface Conditions On Thz Emission From Grap...mentioning
confidence: 99%
“…These charges also influence the graphene doping conditions and change the work function of graphene. When the graphene is transferred onto the Si surface after removing the native oxide layer by BHF etching, the graphene directly contacts the Hterminated Si surface, and the work function of graphene is slightly increased to around 4.61 eV [45]. With BHF etching on the Si surface, the Si-O bonds are replaced by Si-F bonds and form the F-terminated surface at first as a mid-stage.…”
Section: Influence Of Si Surface Conditions On Thz Emission From Grap...mentioning
confidence: 99%
“…Here graphene is defined using the anisotropy refractive index model with the in-plane refractive index ni = 3 + i5.446λ/3 μm -1 and the out-of-plane refractive index no = 1, which coincides well with the conductivity model in the near-IR band 8 . The Kerr effect of silicon is described using the relationship of relative permittivity and local electric field: 2 , where εr(ω) is the relative permittivity of silicon under electric field intensity, εr0(ω) is the intrinsic relative permittivity of silicon, χ (3) is the third-order susceptibility of silicon and |Eloc| is the amplitude of local electric field. Here εr0(ω) is set to 11.56 which is the square of the silicon's refractive index, and χ (3) is set to 2.79 × 10 -18 m 2 /V 2 , according to reported researches 9, 10 .…”
Section: Basic Model and Parameter Settingsmentioning
confidence: 99%
“…The Kerr effect of silicon is described using the relationship of relative permittivity and local electric field: 2 , where εr(ω) is the relative permittivity of silicon under electric field intensity, εr0(ω) is the intrinsic relative permittivity of silicon, χ (3) is the third-order susceptibility of silicon and |Eloc| is the amplitude of local electric field. Here εr0(ω) is set to 11.56 which is the square of the silicon's refractive index, and χ (3) is set to 2.79 × 10 -18 m 2 /V 2 , according to reported researches 9, 10 . Figure 1.…”
Section: Basic Model and Parameter Settingsmentioning
confidence: 99%
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