2016
DOI: 10.1103/physrevlett.116.166602
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Unconventional dc Transport in Rashba Electron Gases

Abstract: We discuss the transport properties of a disordered two-dimensional electron gas with strong Rashba spin-orbit coupling. We show that in the high-density regime where the Fermi energy overcomes the energy associated with spin-orbit coupling, dc transport is accurately described by a standard Drude's law, due to a nontrivial compensation between the suppression of backscattering and the relativistic correction to the quasiparticle velocity. On the contrary, when the system enters the opposite dominant spin-orbi… Show more

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Cited by 38 publications
(82 citation statements)
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“…A regime (pseudogap, region I) where the Fermi energy intersects a single subband, with electronic states having well-defined spin helicity, extends for energies | | < 2|λ|. In the conventional 2DEG this circumstance only happens at a single point, i.e., the intersection between the parabolic bands [53]. Importantly, the spin texture of energy bands in the 2D Dirac-Rashba model is modulated by the band velocity, i.e.,…”
Section: Dirac-rashba Modelmentioning
confidence: 99%
“…A regime (pseudogap, region I) where the Fermi energy intersects a single subband, with electronic states having well-defined spin helicity, extends for energies | | < 2|λ|. In the conventional 2DEG this circumstance only happens at a single point, i.e., the intersection between the parabolic bands [53]. Importantly, the spin texture of energy bands in the 2D Dirac-Rashba model is modulated by the band velocity, i.e.,…”
Section: Dirac-rashba Modelmentioning
confidence: 99%
“…As seen in Figs. 2(a) and (b), the energy band dispersion is very unusual, showing an inverted structure for the excited subband with a "ring of maxima" at finite values of k. So far, such dispersions have been studied mostly within systems with Rashba SOI [7][8][9][10][11][12][13]. However, in our symmetric 2DHS (without the Rashba SOI), the inverted band structure stems from the combined effect of a strong level repulsion between the second heavy-hole and the first light-hole subbands at k > 0 [34] as well as the Dresselhaus SOI [35].…”
mentioning
confidence: 99%
“…However, one point requires some comment. It is known, that for impurities with short-range (δ-like) potential and µ > 0, the parameter Γ is constant, while for negative µ it increases and diverges when µ approaches the bottom of the lower energy band 36,37 . Thus, at a certain value of µ, µ = µ loc , the Ioffe-Regel localization condition 38 is obeyed, and the states become localized below µ loc .…”
Section: Special Casesmentioning
confidence: 99%