2015
DOI: 10.1103/physreva.92.023409
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Scaling laws for high-order-harmonic generation with midinfrared laser pulses

Abstract: We derive an analytic expression for the wavelength scaling of the high-order-harmonic generation (HHG) yield induced by midinfrared driving laser fields. It is based on a quasiclassical description of the returning electron wave packet, which is shown to be largely independent of atomic properties. The accuracy of this analytic expression is confirmed by comparison with results of numerical solutions of the time-dependent Schrödinger equation for wavelengths in the range of 1.4 μm ≤ λ ≤ 4 μm. We verify the wa… Show more

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Cited by 22 publications
(22 citation statements)
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“…For electron energies over the interval 25 eV E 50 eV, the β(E) results retrieved from the Ar HHG spectra are in excellent agreement with those of both accurate theoretical calculations [32] and experimental photoionization measurements [33]. The discrepancies for energies E < 25 eV may be attributed to (i) inaccuracies in the electronic wave packet used for retrieval (as only the shortest electron trajectory is taken into account, while the contributions of multiple return trajectories are known to be important for low-order harmonics [34,35]), and (ii) the parametrization (6) may fail for low-order harmonics. The discrepancies for energies E > 50 eV are most likely due to the low level of the experimental signal.…”
supporting
confidence: 69%
“…For electron energies over the interval 25 eV E 50 eV, the β(E) results retrieved from the Ar HHG spectra are in excellent agreement with those of both accurate theoretical calculations [32] and experimental photoionization measurements [33]. The discrepancies for energies E < 25 eV may be attributed to (i) inaccuracies in the electronic wave packet used for retrieval (as only the shortest electron trajectory is taken into account, while the contributions of multiple return trajectories are known to be important for low-order harmonics [34,35]), and (ii) the parametrization (6) may fail for low-order harmonics. The discrepancies for energies E > 50 eV are most likely due to the low level of the experimental signal.…”
supporting
confidence: 69%
“…In order to understand the physics behind the differences in the spectra in the time-delay and no-time-delay cases, specifically the intensity enhancement and cutoff extension features, we have employed both a time-frequency analysis and a closed-form analytic description of HHG spectra produced by few-cycle pulses [38][39][40] to interpret the results of our TDSE calculations.…”
Section: Analysis and Interpretation Of The Resultsmentioning
confidence: 99%
“…For a more quantitative understanding of our results, we have employed an analytical description of HHG spectra produced by few-cycle pulses [38][39][40]. In this analytic description, the harmonic spectrum ρ( ) is obtained by coherently adding a handful of amplitudes corresponding to ionized electron trajectories (labeled by j and k) from different half cycles of the laser pulse:…”
Section: B Analytic Analysis Of the Hhg Spectramentioning
confidence: 99%
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“…1 [6]. An alternative approach is to use a high-intensity pulse together with highly-stripped ions containing bound electrons with a large ionization potential.…”
Section: Introductionmentioning
confidence: 99%