1998
DOI: 10.1134/1.558641
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Exciton magnetotransport in two-dimensional systems: Weak-localization effects

Abstract: ͑Submitted 30 October 1997͒ Zh. É ksp. Teor. Fiz. 114, 359-378 ͑July 1998͒The paper considers the effect of a magnetic field B on the transport of neutral composite particles, namely excitons, in weakly disordered two-dimensional ͑2D͒ systems. In the case of classical transport ͑when the interference of different paths is neglected͒, the magnetic field suppresses exciton transport, and the static diffusion constant D(B) monotonically drops with B. When quantum-mechanical corrections due to weak localization ar… Show more

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Cited by 23 publications
(17 citation statements)
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“…In GaN/(Al,Ga)N structures studied in this paper and up to 9 T, we seem to deal with the opposite limit: χ 1. Numerical modeling of the IX transport within a drift-diffusion model (see Appendixes) [32,47] allows us to estimate that the enhancement of the exciton mass M(B)/M does not exceed a few percent at B < 9 T, consistent with estimations that can be done in the χ < 1 regime [63,64]:…”
Section: A Exciton Transportsupporting
confidence: 76%
“…In GaN/(Al,Ga)N structures studied in this paper and up to 9 T, we seem to deal with the opposite limit: χ 1. Numerical modeling of the IX transport within a drift-diffusion model (see Appendixes) [32,47] allows us to estimate that the enhancement of the exciton mass M(B)/M does not exceed a few percent at B < 9 T, consistent with estimations that can be done in the χ < 1 regime [63,64]:…”
Section: A Exciton Transportsupporting
confidence: 76%
“…[7,8,11,12]. The magnitude of the interference contribution is sensitive to the temperature via the coherence time τ * and the distribution function of excitons, and to the magnetic field which affects exciton interference due to flux of the field "passing through" the exciton [23]. The sensitivity of the interference contribution to the exciton diffusion coefficient to the spin-orbit splittings and the electron-hole exchange interaction may be also useful to study the Berry phase effects in excitonic transport [47].…”
Section: Discussionmentioning
confidence: 99%
“…In the derivation above only the essential terms of up to the second order in B and the lowest orders in |k|a B are taken into account. The expressions for the dimensionless constants α e(h) and β e(h) for a 2D Wannier-Mott exciton can be found in [17] (we corrected the typos in the original formulas): β e(h) = 4 −6 M −2 105m 2 h(e) − 159µ 2 /2 and α e(h) = −2m h(e) κ/M , κ = −21µ/(16 2 M ). Note that β e , β h > 0 are positive, therefore, the exciton scattering cross-section increases with B when l B ≫ a B .…”
Section: Figmentioning
confidence: 99%