• Infrared and Laser Engineering
  • Vol. 51, Issue 2, 20210895 (2022)
Beiyu Wang, Jiaxin Han, and Cheng Jin
Author Affiliations
  • School of Science, Nanjing University of Science and Technology, Nanjing 210094, China
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    DOI: 10.3788/IRLA20210895 Cite this Article
    Beiyu Wang, Jiaxin Han, Cheng Jin. Features of vortex high harmonics generated by the Laguerre-Gaussian beam with nonzero radial node[J]. Infrared and Laser Engineering, 2022, 51(2): 20210895 Copy Citation Text show less
    Distributions of laser intensity and phase in the near and far fields for three LG beams with different modes. (a) - (c) Near-field (z = 0 mm) intensity, the unit is I0 = 1014 W/cm2; (d) - (f) Phase; (g) - (i) Far-field (z = ∞) intensity; (j) - (l) Phase, the intensity has been normalized, the phase is defined within [−π, π]
    Fig. 1. Distributions of laser intensity and phase in the near and far fields for three LG beams with different modes. (a) - (c) Near-field (z = 0 mm) intensity, the unit is I0 = 1014 W/cm2; (d) - (f) Phase; (g) - (i) Far-field (z = ∞) intensity; (j) - (l) Phase, the intensity has been normalized, the phase is defined within [−π, π]
    [in Chinese]
    Fig. 1. [in Chinese]
    Spatial distributions of intensity and phase of the 15th harmonic generated by the three different modes of LG beams in the near and far fields
    Fig. 2. Spatial distributions of intensity and phase of the 15th harmonic generated by the three different modes of LG beams in the near and far fields
    Spatial distributions of intensity and phase of the 23th harmonic generated by the three different modes of LG beams in the near and far fields
    Fig. 3. Spatial distributions of intensity and phase of the 23th harmonic generated by the three different modes of LG beams in the near and far fields
    Spatial distributions of intensity and phase of the 31th harmonic generated by the three different modes of LG beams in the near and far fields
    Fig. 4. Spatial distributions of intensity and phase of the 31th harmonic generated by the three different modes of LG beams in the near and far fields
    Spatial distributions of coherence length of the 15th and 23th harmonics generated by the different modes of LG beams. The first two rows and the last two rows are shown the coherence lengths for short and long trajectories, respectively. Yellow color means the coherence length of harmonic is equal to or larger than 1 mm
    Fig. 5. Spatial distributions of coherence length of the 15th and 23th harmonics generated by the different modes of LG beams. The first two rows and the last two rows are shown the coherence lengths for short and long trajectories, respectively. Yellow color means the coherence length of harmonic is equal to or larger than 1 mm
    (a)-(c) Map of coherence length of the 31st harmonic under the LG1,0, LG1,1 and LG1,2 beams; (d)-(f) Spatial intensity distribution of three different modes of LG beams.The unit of intensity is I0 = 1014 W/cm2
    Fig. 6. (a)-(c) Map of coherence length of the 31st harmonic under the LG1,0, LG1,1 and LG1,2 beams; (d)-(f) Spatial intensity distribution of three different modes of LG beams.The unit of intensity is I0 = 1014 W/cm2
    Spatial evolution of harmonic field inside the gas medium for the 15th (first column), 23th (second column) and 31th (third column) order generated by the different modes of LG beams. In the first, second and third rows, the results are given for the LG1,0, LG1,1 and LG1,2 beams, respectively. The intensity of harmonic field has been normalized
    Fig. 7. Spatial evolution of harmonic field inside the gas medium for the 15th (first column), 23th (second column) and 31th (third column) order generated by the different modes of LG beams. In the first, second and third rows, the results are given for the LG1,0, LG1,1 and LG1,2 beams, respectively. The intensity of harmonic field has been normalized
    Beiyu Wang, Jiaxin Han, Cheng Jin. Features of vortex high harmonics generated by the Laguerre-Gaussian beam with nonzero radial node[J]. Infrared and Laser Engineering, 2022, 51(2): 20210895
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