2009
DOI: 10.1103/physrevb.80.165312
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Coulomb correlations of charged excitons in semiconductor quantum dots

Abstract: The emission pattern of charged excitons in a semiconductor quantum dot ͑QD͒ is composed of a quadruplet of linearly polarized lines when a magnetic field is applied in a Voigt configuration. The orientation of the linear polarization of exciton emission is controlled by the orientation of the magnetic field in QDs with C 3v symmetry while for QDs with C 2v symmetry it is not. We demonstrate that the g factor of holes is very sensitive to the dot shape asymmetry but that of electrons is not. By comparing the e… Show more

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Cited by 20 publications
(41 citation statements)
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“…We particularly focus on differences between excitons of various charge states: their binding energy, g-factor and diamagnetic shift. These quantities have been already measured for single quantum dots [7][8][9][10][11][12][13][14][15][16][17] , but have not been analyzed in terms of variation across the QD population.…”
Section: Introductionmentioning
confidence: 99%
“…We particularly focus on differences between excitons of various charge states: their binding energy, g-factor and diamagnetic shift. These quantities have been already measured for single quantum dots [7][8][9][10][11][12][13][14][15][16][17] , but have not been analyzed in terms of variation across the QD population.…”
Section: Introductionmentioning
confidence: 99%
“…While the Zeeman energy splittings of the doublets vanish at zero magnetic field for both the charged and the neutral excitons, the energy separation between the doublets converges to zero for a charged exciton, whereas it takes a finite value for the neutral exciton. 14,20,27 In Fig. 1(b), we show the polarized photoluminescence spectra of the same QD that were recorded at a magnetic field of 6.5 T in the Voigt configuration.…”
Section: Magnetophotoluminescence In the Voigt Configurationmentioning
confidence: 99%
“…The expression of this dependence can be easily obtained from the diagonalization of the Zeeman and e-h exchange Hamiltonian given in Ref. 27, taking into account that the anisotropic electron-hole exchange parameters (δ = δ * = 0) are equal to zero in the case of C 3v symmetry; it is then written as Eigenstates Eigenvalues where g e ⊥ and g h ⊥ are the transverse effective g factors for an electron and a hole, respectively.…”
Section: Voigt Configurationmentioning
confidence: 99%
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