2007
DOI: 10.1103/physrevb.76.075346
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Landau-level crossing in two-subband systems in a tilted magnetic field

Abstract: We have studied the quantum Hall effect in parabolic Al x Ga 1−x As and square GaAs quantum wells with two occupied subbands in magnetic fields B tilted by an angle ⌰ with respect to the normal to the sample. We built the density-magnetic field n s -B and angle-magnetic field ⌰-B topological diagrams for the longitudinal resistivity xx and observed that the latter shows a similarity with a simulation based on a single-particle harmonic potential approximation.

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Cited by 24 publications
(20 citation statements)
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“…Up to now, the T 1 results of the QHF formed at ν=2/3 [20] and at integers ν in a two-subband 2DEG (hereafter called two-subband QHF) [21,22] are suggestive of low energy DW excitations but exhibit different properties. Note that intricate CF-CF interactions at fractional ν (different from electron-electron interactions at integer ν) [23] and an additional degree of freedom associated with the subband index [24] may complicate the interpretation of these differences.…”
Section: Introductionmentioning
confidence: 99%
“…Up to now, the T 1 results of the QHF formed at ν=2/3 [20] and at integers ν in a two-subband 2DEG (hereafter called two-subband QHF) [21,22] are suggestive of low energy DW excitations but exhibit different properties. Note that intricate CF-CF interactions at fractional ν (different from electron-electron interactions at integer ν) [23] and an additional degree of freedom associated with the subband index [24] may complicate the interpretation of these differences.…”
Section: Introductionmentioning
confidence: 99%
“…3 are 12 , 23 , and 13 . The effective g factor used in the calculations was determined by analysis of the Landau-level crossing diagram [14,35,36]. In the TQW studied here the Landau-level crossing observed in the perpendicular magnetic field yields an effective g factor of 13.…”
Section: Resultsmentioning
confidence: 99%
“…Exceptional attention has been paid to perpendicular magnetic fields, which leads to the integer [133] and fractional quantum Hall effects [134,135]. Although less attention has been given in the recent decades to in-plane or tilted magnetic fields, researchers have shown an increased interest (see, for instance, [109,111,[136][137][138][139][140][141][142][143][144]). For example, in Refs.…”
Section: Absence Of Effects Of An In-plane Magnetic Field In a Q2desmentioning
confidence: 99%