High Power Laser Science and Engineering, Volume. 12, Issue 3, 03000e27(2024)

Suppressing filamentation instability due to laser beam self-filtering Editors' Pick

Dmitry Silin* and Efim Khazanov
Author Affiliations
  • A.V. Gaponov-Grekhov Institute of Applied Physics of the Russian Academy of Sciences, Nizhny Novgorod, Russia
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    Figures & Tables(11)
    Intensity and phase distribution in the input beam within a 5 mm × 5 mm area.
    SSSF for θmax = 1 mrad at noise filter contrast 108: (a) noise spectrum (solid curves), gain K(θ) in the linear regime for B = 5 (dashed curve); (b) intensity distribution in the beam for B = 5 within a 5 mm × 5 mm area.
    SSSF for θmax = 3 mrad at noise filter contrast 108: (a) noise spectrum (solid curves), K(θ) in the linear regime for B = 6 (dashed curve); (b) intensity distribution in the beam for B = 6 within a 2.5 mm × 2.5 mm area.
    SSSF for θmax = 10 mrad at noise filter contrast 108: (a) noise spectrum (solid curves), K(θ) in the linear regime for B = 11 (dashed curve); (b) intensity distribution in the beam for B = 11 within 2.5 mm × 2.5 mm area (see Silin_supplementmovie1.avi for 0 ≤ B ≤ 11 within a 5 mm × 5 mm area).
    SSSF for θmax = 10 mrad, no self-filtering: (a) noise spectrum (solid curves), K(θ) in the linear regime for B = 6 (dashed curve); (b) intensity distribution in the beam for B = 6 within a 1 mm × 1 mm area (see Silin_supplementmovie2.avi for 0 ≤ B ≤ 6 within a 5 mm × 5 mm area).
    SSSF for θmax = 30 mrad at noise filter contrast 108: (a) noise spectrum (solid curves), K(θ) in the linear regime for B = 16 (dashed curve); (b) intensity distribution in the beam for B = 16 within a 1 mm × 1 mm area.
    SSSF for θmax = 30 mrad at noise filter contrast 1024: (a) noise spectrum (solid curves), K(θ) in the linear regime for B = 27 (dashed curve); (b) intensity distribution in the beam for B = 27 within a 2.5 mm × 2.5 mm area.
    Comparison of noise gain K(θ) in the linear mode obtained using numerical simulation and Equation (8).
    (a), (b) Fraction of radiation power converted into noise, (c), (d) maximum intensity in the beam normalized to mean intensity in the beam, (e) root mean square (RMS) intensity in the beam and (f) RMS phase in the beam as a function of the B-integral. Curves (a), (c), (e) and (f) correspond to the level of input noise of about 0.02% of the beam power, while curves (b) and (d) are for the level of input noise of about 0.002% of the beam power. Self-filtering threshold θthr = 4 mrad.
    Example of intensity distribution in a beam shortly before the development of either filamentation or honeycomb instability.
    • Table 1. Permissible values of the B-integral for θmax = 30 mrad.

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      Table 1. Permissible values of the B-integral for θmax = 30 mrad.

      B
      Input noiseCriterionNo filter6th-order filter8th-order filter12th-order filter24th-order filter
      p = 0.02%Imax/I0 < 1.53.510.512.717.122.8
      p < 10%5.51213.513.813.8
      p = 0.002%Imax/I0 < 1.5512.114.520.428.8
      p < 10%6.813.916.220.827.8
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    Dmitry Silin, Efim Khazanov. Suppressing filamentation instability due to laser beam self-filtering[J]. High Power Laser Science and Engineering, 2024, 12(3): 03000e27

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    Paper Information

    Category: Research Articles

    Received: Sep. 12, 2023

    Accepted: Feb. 6, 2024

    Posted: Feb. 18, 2024

    Published Online: Jul. 23, 2024

    The Author Email: Dmitry Silin (silindm@list.ru)

    DOI:10.1017/hpl.2024.9

    CSTR:32185.14.hpl.2024.9

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