2008
DOI: 10.1103/physrevb.77.075330
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High harmonics generated in semiconductor nanostructures by the coupled dynamics of optical inter- and intraband excitations

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Cited by 338 publications
(289 citation statements)
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“…For oscillations in a single cosine band, the harmonics of the drive frequency are expected to extend on the order of ω B /ω (ref. 12), where ω B = eEd/h is the corresponding Bloch frequency for Bragg scattering of an electron of charge e from a lattice of periodicity d for a peak electric field, E. However, in our experiments, we detect harmonics up to the 25th order for conditions when ω B /ω ∼ 5. A more realistic LETTERS description for the mechanism would include the dressed band structure with both intra-and inter-band transitions as well as propagation effects.…”
mentioning
confidence: 48%
“…For oscillations in a single cosine band, the harmonics of the drive frequency are expected to extend on the order of ω B /ω (ref. 12), where ω B = eEd/h is the corresponding Bloch frequency for Bragg scattering of an electron of charge e from a lattice of periodicity d for a peak electric field, E. However, in our experiments, we detect harmonics up to the 25th order for conditions when ω B /ω ∼ 5. A more realistic LETTERS description for the mechanism would include the dressed band structure with both intra-and inter-band transitions as well as propagation effects.…”
mentioning
confidence: 48%
“…Our model based on intraband dynamics of carriers in the bulk is not able to account for the appearance of even harmonics under these circumstances. To more fully understand the experimental results for ZnO (or other semiconductors), the coupling between bands [6] and other effects such as the broken symmetry at the surface need to be further explored.…”
Section: Numerical Results For Zinc Oxidementioning
confidence: 99%
“…Several simplifying models have been proposed accounting for Bloch oscillations within a single band ("intraband harmonics") [22,23] and non-linear interband polarization ("interband harmonics") [15,24,25] as sources of HHG. Most descriptions involve the semiconductor Bloch equations (SBE, [26]) using input parameters on various levels of sophistication and a varying number of energy bands [27,28]. Recently, first simulations employing time-dependent density functional theory (TDDFT, [29]) have become available [30,31].…”
mentioning
confidence: 99%