2005
DOI: 10.1103/physrevb.71.125316
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Low-temperature tunneling spectroscopy ofGe(111)c(2×8)surfaces

Abstract: Scanning tunneling spectroscopy is used to study p-type Ge(111)c(8 2 ×) sur faces over the temperature range 7 to 61 K. Surface states arising from adatoms and rest-atoms are observed. With consideration of tip-induced band bending, a surface band gap of 1 0 5 0. . ± eV separating the bulk valence band from the surface adatom band is deduced. Peak positions of adatom states are located at energies of eV 02 0 09 0. . ± and eV 03 0 24 0. . ± above this gap. A spectral feature arising from inversion of the adatom… Show more

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Cited by 69 publications
(83 citation statements)
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“…Nonequilibrium carrier occupation on the surface has been observed in prior STM/S studies, 16,17,18,19,20 and reduced κ values have been associated with this effect. 19,20 For the present situation, at negative sample voltages, the Fermi-energy at the surface will intersect the states induced by the compensating defects.…”
Section: Theoretical Resultsmentioning
confidence: 83%
See 1 more Smart Citation
“…Nonequilibrium carrier occupation on the surface has been observed in prior STM/S studies, 16,17,18,19,20 and reduced κ values have been associated with this effect. 19,20 For the present situation, at negative sample voltages, the Fermi-energy at the surface will intersect the states induced by the compensating defects.…”
Section: Theoretical Resultsmentioning
confidence: 83%
“…Hence, compared to equilibrium occupation, there will be additional positive charge along the step edge [the model used here is very similar to that previously discussed for defects along surface domain boundaries on Ge (111)c2×8 surface]. 18 This positive change will produce additional downwards band bending, hence reducing the current and producing less-than-ideal κ values. We do not attempt more detailed modeling of the spectra, but qualitatively at least, we believe that these effects can account for the discrepancy we find between the theory and experiment at negative voltages.…”
Section: Theoretical Resultsmentioning
confidence: 85%
“…(It should be noted that for the large band gap of SiC, current flow between conduction and valence bands, i.e. semiconductor inversion, is negligible for the voltages considered here [12]). …”
Section: Discussionmentioning
confidence: 99%
“…With these domains present on the n-type Si surface, charge transfer between bulk and surface is computed by a three-dimensional solution of Poisson's equation including occupation of bulk and surface states in accordance with a fixed Fermi-level F E . Arbitrary energy distributions and spatial arrangements of the surface states, ) ( F i E σ for the i th spatial region, can be easily handled in the finitedifference computation [13,14]; the electrostatic potential is obtained self-consistently with the spatially varying occupation of the surface states in a semiclassical approximation, i.e. with surface state density given by…”
Section: B Co-existence Of Positive and Negative Isomer Domainsmentioning
confidence: 99%
“…Transfer of electrons from the CB to the empty surface-state band is then considered, with the electrostatic potential computed by a finite-difference method previously described [13,14]. 4 The first entry of Table II shows the resulting change in electronic energy at temperature of 8 K for a 10×10 nm 2 positive-isomer domain, computed according to Eq.…”
Section: Model Of Charge Transfer Between Domains a Total Energmentioning
confidence: 99%