1990
DOI: 10.1364/josab.7.000527
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Propagation effects in high-order harmonic generation in rare gases

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Cited by 103 publications
(34 citation statements)
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“…The dynamic polarizability α pol (ω) is positive at 800 nm, equal to about 1.6 × 10 −24 cm 3 for argon and 0.4 × 10 −24 cm 3 for neon [21]. Since the photon energy for the harmonics considered in the present work is above the ionization limit, α pol (qω) is negative but of the same order of magnitude as α pol (ω) [22]. We estimate the number of neutral atoms in the following way.…”
Section: Dispersion Due To Neutral Atomsmentioning
confidence: 68%
“…The dynamic polarizability α pol (ω) is positive at 800 nm, equal to about 1.6 × 10 −24 cm 3 for argon and 0.4 × 10 −24 cm 3 for neon [21]. Since the photon energy for the harmonics considered in the present work is above the ionization limit, α pol (qω) is negative but of the same order of magnitude as α pol (ω) [22]. We estimate the number of neutral atoms in the following way.…”
Section: Dispersion Due To Neutral Atomsmentioning
confidence: 68%
“…The presence of free electrons that are due to ionization of the medium introduces a substantial phase mismatch between the generated field and the driving nonlinear polarization. The atomic phase mismatch is in general negligible compared with that induced by the free electrons, 29 especially for high-order harmonics, because the latter contribution, 2qdk 1 , is proportional to the harmonic order q. Moreover, these electrons can give rise to significant defocusing 14,26 as well as spectral blue shifting 9,16 of the fundamental field.…”
Section: Interpretation Of the Experimental Resultsmentioning
confidence: 99%
“…If we use theoretical ab initio values for the dynamic polarizabilities in the weak-field limit from Ref. 10, an estimate of, e.g., Ak 7 , with a density corresponding to the experimental condition (p = 15 Torr) and a laser wavelength of 1.053 ,um, gives Ak 7 = 3.3 cm-' in neutral xenon and, for a free-electron gas with the same number density, Ak 7 = 110 cm'1. Clearly the phase mismatch due to the free electrons completely dominates the mismatch due to the dispersion in the neutral gas.…”
Section: Numerical Modelmentioning
confidence: 99%