2005
DOI: 10.1103/physrevb.72.045223
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Scissors implementation within length-gauge formulations of the frequency-dependent nonlinear optical response of semiconductors

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Cited by 75 publications
(69 citation statements)
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“…(1,2,3) we show χ (2) xyz for SiC, AlAs and GaAs with (dashed) and without (solid) the scissors correction (see Eq (44), Eq (43) and Eq (51)). A scissors correction causes a blueshift in the spectrum, as well as a redistribution of the spectral weights, resulting in an overall decreasing of the intensity, in agreement with other calculations 43,44,46,66 . In Tab.…”
Section: Resultssupporting
confidence: 74%
See 1 more Smart Citation
“…(1,2,3) we show χ (2) xyz for SiC, AlAs and GaAs with (dashed) and without (solid) the scissors correction (see Eq (44), Eq (43) and Eq (51)). A scissors correction causes a blueshift in the spectrum, as well as a redistribution of the spectral weights, resulting in an overall decreasing of the intensity, in agreement with other calculations 43,44,46,66 . In Tab.…”
Section: Resultssupporting
confidence: 74%
“…In the second-order response the inclusion of the scissors operator is instead more complex than in the linear response as clearly pointed out by Nastos et al 66 .…”
Section: Inclusion Of the Scissors Operator In The K · P Perturbationmentioning
confidence: 64%
“…[57] As shown in the imaginary part of the dielectric functions, we found that the optical transition along the y-axis is dominant at the band edges. The electronic band structure of β ′ -structure is plotted in Fig.…”
Section: B Linear Optical Properties and Electronic Structurementioning
confidence: 81%
“…These integrals are to be taken over the three-dimensional k space. The k points are used for the linear analytic tetrahedron method for evaluating the three-dimensional Brillouinzone integrals [33]. Note that the Brillouin zone for the slab geometry collapses to a two-dimensional zone, with only one k point along the z axis.…”
Section: Nonlinear Susceptibility Tensormentioning
confidence: 99%