2014
DOI: 10.1016/j.jlumin.2014.04.039
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Influence of free carriers on exciton ground states in quantum wells

Abstract: The influence of free carriers on the ground state of the exciton at zero magnetic field in a quasi-two-dimensional quantum well doped with electrons is considered in the framework of the random phase approximation. The effects of the exciton-charge-density interaction and the inelastic scattering processes due to the Hartree-Fock electron-electron exchange interaction are taken into account. The effect of phase-space filling is considered using an approximate approach. The results of the calculation are compa… Show more

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Cited by 5 publications
(5 citation statements)
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References 19 publications
(45 reference statements)
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“…As has been previously reported, , the decay of this feature is fluence-dependent with a relatively long lifetime (> 1 ns). We note that the bleaching of exciton features is weakly visible in the NIR pumping data, consistent with the idea that exciton absorption will be a complex function of the local carrier concentration, available phase space, and local structural distortions. …”
supporting
confidence: 83%
“…As has been previously reported, , the decay of this feature is fluence-dependent with a relatively long lifetime (> 1 ns). We note that the bleaching of exciton features is weakly visible in the NIR pumping data, consistent with the idea that exciton absorption will be a complex function of the local carrier concentration, available phase space, and local structural distortions. …”
supporting
confidence: 83%
“…The electron-density dependened potential ( 5) is suitable for the description of the dependence of the exciton binding energy on the free career concentrations. Its advantages over the frequently used Yukawa potential are addressed in 29,30 For the trion case we simplify the problem and assume that the two electrons (we consider the X − case without loss of generality) are in the singlet state so that they are characterized by orthogonal spin functions and identical spatial wave functions. The trion binding energy may be found as the solution of the Coulomb problem with a hole of charge +e and mass m h and an electron pair of charge −2e and mass 2m e .…”
Section: /8mentioning
confidence: 99%
“…Optical spectra associated with excitons in the presence of a Fermi sea (FS) in bulk 1 or quantum well [2][3][4][5][6][7][8][9][10][11][12] semiconductors have been a subject of great interest for decades. Depending on the doping concentration, the Coulomb interaction between the photocreated exciton and the FS electrons can lead to various exotic complexes that come from the dressing of the exciton by Fermi-sea excitations, i.e., FS electron-hole pairs-the "FS hole" which corresponds to a missing electron in the doped conduction band, being fundamentally different from the valence hole making the exciton.…”
Section: Introductionmentioning
confidence: 99%
“…Depending on the doping concentration, the Coulomb interaction between the photocreated exciton and the FS electrons can lead to various exotic complexes that come from the dressing of the exciton by Fermi-sea excitations, i.e., FS electron-hole pairs-the "FS hole" which corresponds to a missing electron in the doped conduction band, being fundamentally different from the valence hole making the exciton. Interestingly, at low doping, a bound state can emerge from the interaction of a trion (two opposite-spin electrons bound to a valence hole) and a FS hole, known as Suris tetron [10][11][12] . When the FS contains just one electron, this 4-particle complex reduces to the conventional X − trion because there is no other hole state for the FS hole to scatter into to possibly form a bound state with the trion through repeated interactions.…”
Section: Introductionmentioning
confidence: 99%
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