2003
DOI: 10.1103/physrevb.67.165327
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Importance of carrier dynamics and conservation of momentum in atom-selective STM imaging and band gap determination of GaAs(110)

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Cited by 39 publications
(21 citation statements)
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“…This would lead to filled conduction band states from which electrons can tunnel into the tip even at voltages corresponding to energies within the band gap. [11][12][13] However, in our case, E F is pinned at 1 eV below E C and thus the tip-induced band bending would have to be larger than 1 eV in order to form an accumulation zone in the conduction band. Such large band bendings do, however, not occur at negative voltages Ͼ−5 V. Even on unpinned GaN surfaces the calculated band bending 11,13 would be Ͻ0.75 eV.…”
mentioning
confidence: 66%
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“…This would lead to filled conduction band states from which electrons can tunnel into the tip even at voltages corresponding to energies within the band gap. [11][12][13] However, in our case, E F is pinned at 1 eV below E C and thus the tip-induced band bending would have to be larger than 1 eV in order to form an accumulation zone in the conduction band. Such large band bendings do, however, not occur at negative voltages Ͼ−5 V. Even on unpinned GaN surfaces the calculated band bending 11,13 would be Ͻ0.75 eV.…”
mentioning
confidence: 66%
“…[11][12][13] The observation of such tunnel currents requires filled semiconductor states to face empty tip states. This can only occur if ͑a͒ electrons accumulate at the GaN surface or ͑b͒ intrinsic surface states exist in the band gap.…”
mentioning
confidence: 99%
“…We show that the observed difference of the local height of the tunneling barrier is caused by the penetration of the electric field of the STM tip into the bulk of the sample. 28,29 This so-called tipinduced band bending is smaller on Ge-terminated areas and indicates that these areas screen the electric field of the tip more effectively.…”
Section: Introductionmentioning
confidence: 98%
“…4 The extent of bending is however determined by the carrier concentration in the semiconductor 4 and can lead to significant shifts in the peaks observed in the STS spectra, 9 especially in high resistivity samples. 4,6,8,20 For a 0.1 X cm n-type Si(100), the presence of a tip with a radius of 10 Å , at an applied bias of 1.5 V, will induce a band bending of 0.4 V. 9 However, the maximum band bending for a ntype Si(100)-(2 Â 1) surface can be 0.8 V. 9 The filled state p and the empty state p* bands on the (2Â 1) surface are located at 0.2 eV below the valance band maximum (VBM) and 0.4 eV below the conduction band minima (CBM), respectively, 21 which constraints the E F value at the surface between the VBM and the empty p* state. The electric field from the tip with a positive bias can locally unpin the surface and bend the band until the Fermi level meets the VBM, resulting in a maximum bending of þ0.8 V. In contrast, a negative bias on the tip results in just a small shift of þ0.09 V as the E F value is pinned at the bottom of the p* state.…”
Section: à3mentioning
confidence: 99%