• Chinese Optics Letters
  • Vol. 16, Issue 4, 040203 (2018)
Hongmei Wu1、2, Shengjun Yue1、2, Jinbin Li1、2, Silin Fu1、2, Bitao Hu1、2, and Hongchuan Du1、2、*
Author Affiliations
  • 1School of Nuclear Science and Technology, Lanzhou University, Lanzhou 730000, China
  • 2Key Laboratory of Special Function Materials and Structure Design, Ministry of Education, Lanzhou University, Lanzhou 730000, China
  • show less
    DOI: 10.3788/COL201816.040203 Cite this Article Set citation alerts
    Hongmei Wu, Shengjun Yue, Jinbin Li, Silin Fu, Bitao Hu, Hongchuan Du. Controlling nonadiabatic spectral redshift of high-order harmonic using two orthogonally polarized laser fields[J]. Chinese Optics Letters, 2018, 16(4): 040203 Copy Citation Text show less
    (a) Two orthogonally polarized laser electric fields and trajectories of ionized electrons in the laser pulses. The black curve is the driving field polarized along the z axis, and the red short dash dot curve is the controlling field polarized along the x axis. The olive curves and the colorful line with symbol curves represent the electrons’ trajectories regulated by the driving field and the controlling field, respectively. For clarity, the trajectories are reduced by 300 times. (b) The enlargement of the shadow area in (a).
    Fig. 1. (a) Two orthogonally polarized laser electric fields and trajectories of ionized electrons in the laser pulses. The black curve is the driving field polarized along the z axis, and the red short dash dot curve is the controlling field polarized along the x axis. The olive curves and the colorful line with symbol curves represent the electrons’ trajectories regulated by the driving field and the controlling field, respectively. For clarity, the trajectories are reduced by 300 times. (b) The enlargement of the shadow area in (a).
    (a) High-order harmonic spectra of He in the driving pulse. (b) High-order harmonic spectra of He in two orthogonally polarized laser pulses. The top right corners of (a) and (b) are the partially enlarged details.
    Fig. 2. (a) High-order harmonic spectra of He in the driving pulse. (b) High-order harmonic spectra of He in two orthogonally polarized laser pulses. The top right corners of (a) and (b) are the partially enlarged details.
    Time-frequency analysis of harmonic spectra (a) in the driving pulse and (b) in the two orthogonally polarized laser pulses.
    Fig. 3. Time-frequency analysis of harmonic spectra (a) in the driving pulse and (b) in the two orthogonally polarized laser pulses.
    Spectral redshift of high-order harmonics and asymmetry coefficients.
    Fig. 4. Spectral redshift of high-order harmonics and asymmetry coefficients.
    Ionization rate of He at different times. The red solid curve represents the ionization rate in the driving pulse, and the blue short dash curve represents the ionization rate in the two orthogonally polarized laser pulses.
    Fig. 5. Ionization rate of He at different times. The red solid curve represents the ionization rate in the driving pulse, and the blue short dash curve represents the ionization rate in the two orthogonally polarized laser pulses.
    (a) The harmonic spectrum and (b) the corresponding time-frequency analysis. The controlling pulse is added in the falling part of the driving pulse with tdelay=4.75T. The top right corner of (a) is the partially enlarged details.
    Fig. 6. (a) The harmonic spectrum and (b) the corresponding time-frequency analysis. The controlling pulse is added in the falling part of the driving pulse with tdelay=4.75T. The top right corner of (a) is the partially enlarged details.
    Partial harmonic spectra for different time delays between the two orthogonally polarized laser fields with (a) positive time delays and (b) negative time delays. The orange dash lines correspond exactly to odd harmonics.
    Fig. 7. Partial harmonic spectra for different time delays between the two orthogonally polarized laser fields with (a) positive time delays and (b) negative time delays. The orange dash lines correspond exactly to odd harmonics.
    (a) Harmonic orders of different recombination moments, and the relation between the ionization moment (red circle) and recombination moment (violet short dash curve) in the z direction for electrons ionized from 5.75T to 6.0T. The black solid curve represents the partial driving field. The olive and orange triangles point to the ionization time and recombination time of the 33th harmonic, respectively. (b) and (c) demonstrate trajectories of electrons along the x direction in the two laser fields with positive and negative time delays, respectively. The starting and ending times correspond to triangle marks in (a).
    Fig. 8. (a) Harmonic orders of different recombination moments, and the relation between the ionization moment (red circle) and recombination moment (violet short dash curve) in the z direction for electrons ionized from 5.75T to 6.0T. The black solid curve represents the partial driving field. The olive and orange triangles point to the ionization time and recombination time of the 33th harmonic, respectively. (b) and (c) demonstrate trajectories of electrons along the x direction in the two laser fields with positive and negative time delays, respectively. The starting and ending times correspond to triangle marks in (a).
    Hongmei Wu, Shengjun Yue, Jinbin Li, Silin Fu, Bitao Hu, Hongchuan Du. Controlling nonadiabatic spectral redshift of high-order harmonic using two orthogonally polarized laser fields[J]. Chinese Optics Letters, 2018, 16(4): 040203
    Download Citation