2011
DOI: 10.1103/physrevb.83.115301
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Direction dependence of spin relaxation in confined two-dimensional systems

Abstract: The dependence of spin relaxation on the direction of the quantum wire under Rashba and Dresselhaus (linear and cubic) spin orbit coupling is studied. Comprising the dimensional reduction of the wire in the diffusive regime, the lowest spin relaxation and dephasing rates for (001) and (110) systems are found. The analysis of spin relaxation reduction is then extended to non-diffusive wires where it is shown that, in contrast to the theory of dimensional crossover from weak localization to weak antilocalization… Show more

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Cited by 22 publications
(47 citation statements)
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“…Since the lowest Cooperon mode typically corresponds to a constant solution in coordinate space, 0|n · Q|0 = 0 holds true and the remaining gauge-transformed (and therefore position-dependent) terms are averaged along the confined directions. This generates a suppression of the spin relaxation rate in small wires (in zero-mode approximation), which is denoted as motional narrowing as it is observed in the cylindrical wire in this work and also earlier in planar quantum wires [32][33][34]. In both cases, the spin relaxation due to first-degree spherical harmonic SOC terms is strongly suppressed for wires of widths much smaller than the spin precession length.…”
Section: General Remarksmentioning
confidence: 58%
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“…Since the lowest Cooperon mode typically corresponds to a constant solution in coordinate space, 0|n · Q|0 = 0 holds true and the remaining gauge-transformed (and therefore position-dependent) terms are averaged along the confined directions. This generates a suppression of the spin relaxation rate in small wires (in zero-mode approximation), which is denoted as motional narrowing as it is observed in the cylindrical wire in this work and also earlier in planar quantum wires [32][33][34]. In both cases, the spin relaxation due to first-degree spherical harmonic SOC terms is strongly suppressed for wires of widths much smaller than the spin precession length.…”
Section: General Remarksmentioning
confidence: 58%
“…where α R = γ R E. For convenience and in analogy to previous publications [14,33,34,42], we define the Cooperon HamiltonianĤ c = (hD eĈ ) −1 . An additional Taylor expansion of the integrand in Eq.…”
Section: D Cooperonmentioning
confidence: 99%
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“…This anisotropy, which arises due to the interplay between the Rashba and Dresselhaus SO coupling strengths, could be estimated comparing the spin relaxation time for two distinct channel orientations. Finally, our model could also be used to study the anisotropy of the spin relaxation time [35] and its dependence on the width of the wire [36][37][38][39][40][41], even in the limit of a few-subband quantum wire when the semiclassical approximation is no longer valid.…”
Section: Discussionmentioning
confidence: 99%