1999
DOI: 10.1103/physrevb.60.4826
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Exchange-induced enhancement of spin-orbit coupling in two-dimensional electronic systems

Abstract: We study theoretically the renormalization of the spin-orbit coupling constant of two-dimensional electrons by electron-electron interactions. We demonstrate that, similarly to the g factor, the renormalization corresponds to the enhancement, although the magnitude of the enhancement is weaker than that for the g factor. For high electron concentrations (small interaction parameter r s ) the enhancement factor is evaluated analytically within the static random phase approximation. For large r s ∼ 10 we use an … Show more

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Cited by 117 publications
(98 citation statements)
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“…Therefore, there is no cancellation between the self-energy and vertex contributions, and the frequencies of the modes are renormalized by eei. If U x = const, one can show 29,30 that δΣ s does not contain the zeroth angular harmonic of the interaction (which is why δΣ s = 0 for U x = const), whereas the vertex contribution does. Thus, there is no cancellation between the two contributions in the general case as well.…”
Section: Fig 1: Leftmentioning
confidence: 99%
“…Therefore, there is no cancellation between the self-energy and vertex contributions, and the frequencies of the modes are renormalized by eei. If U x = const, one can show 29,30 that δΣ s does not contain the zeroth angular harmonic of the interaction (which is why δΣ s = 0 for U x = const), whereas the vertex contribution does. Thus, there is no cancellation between the two contributions in the general case as well.…”
Section: Fig 1: Leftmentioning
confidence: 99%
“…We expect our main result that interactions enhance Rashba precession to carry over to more channel situations. Indeed, a recent careful analysis within improved versions of the RPA approximation has revealed enhancement of the Rashba precession in the two dimensional electron system [18]. One might comprehend these findings as a consequence of 'repulsion' between the two spin split bands by the interaction.…”
mentioning
confidence: 99%
“…The eigenvalues (25) are spin-independent and thus doubly degenerate. The corresponding eigenstates are denoted |nqaσ , where |n and |q are respectively plane waves in circumferential and longitudinal direction.…”
Section: Continuum Limitmentioning
confidence: 99%
“…Here we confine ourselves to the noninteracting problem in order to not overly complicate the analysis, but study the many-band case and details of the band structure. Interactions can be taken into account within the Luttinger liquid approach at a later stage, and may enhance the effect of SO couplings [22,25]. We shall also neglect disorder effects.…”
Section: Introductionmentioning
confidence: 99%