2013
DOI: 10.1103/physrevb.87.035302
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Optical recombination of biexcitons in semiconductors

Abstract: We calculate the photoluminescence spectrum and lifetime of a biexciton in a semiconductor using Fermi's golden rule. Our biexciton wavefunction is obtained using a Quantum Monte Carlo calculation. We consider a recombination process where one of the excitons within the biexciton annihilates. For hole masses greater than or equal to the electron mass, we find that the surviving exciton is most likely to populate the ground state. We also investigate how the confinement of excitons in a quantum dot would modify… Show more

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Cited by 16 publications
(17 citation statements)
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“…After the first experimental verification of YSR states of individual atoms using STS (Yazdani et al, 1997), numerous experimental studies have been performed, revealing effects due to the orbital structure of the atoms (Choi et al, 2017b;Ji et al, 2008;Ruby, 2016), due to the magnetic anisotropy of the atom (Hatter et al, 2015), due to a reduced dimensionality of some superconductors (Ménard et al, 2015), due to the competition between Kondo screening and Cooper pairing (Bauer et al, 2013;Franke et al, 2011), and due to the spinpolarization of the YSR state (Cornils et al, 2017). Because of the orbital structure of the magnetic atom, there are spatial variations of the exchange field produced by the atom, which induce a marked shape of the spatial distribution of the YSR state.…”
Section: B Spin Chains On Superconducting Substratesmentioning
confidence: 99%
“…After the first experimental verification of YSR states of individual atoms using STS (Yazdani et al, 1997), numerous experimental studies have been performed, revealing effects due to the orbital structure of the atoms (Choi et al, 2017b;Ji et al, 2008;Ruby, 2016), due to the magnetic anisotropy of the atom (Hatter et al, 2015), due to a reduced dimensionality of some superconductors (Ménard et al, 2015), due to the competition between Kondo screening and Cooper pairing (Bauer et al, 2013;Franke et al, 2011), and due to the spinpolarization of the YSR state (Cornils et al, 2017). Because of the orbital structure of the magnetic atom, there are spatial variations of the exchange field produced by the atom, which induce a marked shape of the spatial distribution of the YSR state.…”
Section: B Spin Chains On Superconducting Substratesmentioning
confidence: 99%
“…[35,36]) and the interplay between Kondo screening and Cooper pairing (see Ref. [37] and works cited therein) is beyond the scope of the present work, as its primary aim has been to demonstrate the importance of e − e interactions in quenching the superfluid density in copper oxides. In what follows, we focus on the role of magnetic effects in the profound change of the dirty-limit linear relation (24) between the superfluid density ρ s0 (x) and the gap value ∆ 0 (x), which prevails over a substantial portion of the LSCO phase diagram, but yields to bilinear behavior, ρ so ∝ ∆ 2 0 , near the critical doping x c at which superconductivity terminates.…”
Section: Iiib Impact Of Paramagnetic Impurities On the Relation Betwmentioning
confidence: 98%
“…One issue is that even if one has a good representation of the Eliashberg function, the actual value of T c is suppressed due to Coulomb effects [14]. The calculation of this repulsive µ is on much less firm ground than the attractive electron-ion interaction, though recent progress has been made [15].…”
Section: Materials Genome Ideas Applied To Superconductorsmentioning
confidence: 99%