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2020
DOI: 10.1103/physrevlett.125.186801
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Effect of Quantum Hall Edge Strips on Valley Splitting in Silicon Quantum Wells

Abstract: We determine the energy splitting of the conduction-band valleys in two-dimensional electrons confined to low-disorder Si quantum wells. We probe the valley splitting dependence on both perpendicular magnetic field B and Hall density by performing activation energy measurements in the quantum Hall regime over a large range of filling factors. The mobility gap of the valley-split levels increases linearly with B and is strikingly independent of Hall density. The data are consistent with a transport model in whi… Show more

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Cited by 14 publications
(18 citation statements)
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“…In Si-MOS, we observe large valley splitting energies that increase in the range of 3.7 to 8.2 meV nearlinearly with density, regardless of the device location on the wafer, transport properties of the 2DEG, and temperature. Crucially, we see that the valley splitting densitydependence in Si-MOS extends to the high density regime the same trend that was observed in Si/SiGe at low density [17]. This trend is compatible [32] with the predicted density-dependent valley splitting calculated for a disorder-free Si/SiGe quantum well top-interface [23].…”
supporting
confidence: 87%
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“…In Si-MOS, we observe large valley splitting energies that increase in the range of 3.7 to 8.2 meV nearlinearly with density, regardless of the device location on the wafer, transport properties of the 2DEG, and temperature. Crucially, we see that the valley splitting densitydependence in Si-MOS extends to the high density regime the same trend that was observed in Si/SiGe at low density [17]. This trend is compatible [32] with the predicted density-dependent valley splitting calculated for a disorder-free Si/SiGe quantum well top-interface [23].…”
supporting
confidence: 87%
“…Due to the large magnetic field needed to overcome the Landau level broadening, enhancement of energy gaps is observed [16], making a direct comparison to the single-particle energy levels of QDs challenging. Furthermore, the complex electrostatics of quantum Hall edge states must be taken into account to correctly interpret the measurements [17].…”
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confidence: 99%
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