• Optics and Precision Engineering
  • Vol. 30, Issue 4, 380 (2022)
Zhengzhou WANG*, Li WANG, Jitong WEI, Wei WANG..., Gang LI, Dongchi YI and Yajun WANG|Show fewer author(s)
Author Affiliations
  • Xi’an Institute of Optics and Precision Mechanics, Chinese Academy of Sciences, Xi'an710119, China
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    DOI: 10.37188/OPE.20223004.0380 Cite this Article
    Zhengzhou WANG, Li WANG, Jitong WEI, Wei WANG, Gang LI, Dongchi YI, Yajun WANG. Measurement for far-field focal spot of high power laser based on the diffraction inversion of sidelobe beam[J]. Optics and Precision Engineering, 2022, 30(4): 380 Copy Citation Text show less
    Optical design for far-field focal spot measurement using schlieren method based on diffraction inversion of sidelobe beam
    Fig. 1. Optical design for far-field focal spot measurement using schlieren method based on diffraction inversion of sidelobe beam
    Schematic diagram of different area of far-field focal reconstruction
    Fig. 2. Schematic diagram of different area of far-field focal reconstruction
    Flow chart of data processing
    Fig. 3. Flow chart of data processing
    Generated experimental data of far field focal spot obtained by simulated parameters
    Fig. 4. Generated experimental data of far field focal spot obtained by simulated parameters
    Original image
    Fig. 5. Original image
    Preprocessing result of mainlobe and sidelobe beam of focal spot image
    Fig. 6. Preprocessing result of mainlobe and sidelobe beam of focal spot image
    Diffraction image of sidelobe beam z=200 mm
    Fig. 7. Diffraction image of sidelobe beam z=200 mm
    Images of adding random noise
    Fig. 8. Images of adding random noise
    Denoising result of add noise images
    Fig. 9. Denoising result of add noise images
    Denoising image of sidelobe beam diffraction inversion z=200 mm
    Fig. 10. Denoising image of sidelobe beam diffraction inversion z=200 mm
    Intensity distribution reconstructed result of far-field focal spot
    Fig. 11. Intensity distribution reconstructed result of far-field focal spot
    Simulated data processing flow of sidelobe beam diffraction inversion
    Fig. 12. Simulated data processing flow of sidelobe beam diffraction inversion
    Sidelobe beam diffraction inversion results in simulated error environment
    Fig. 13. Sidelobe beam diffraction inversion results in simulated error environment
    Inverse curve of sidelobe diffraction beam with different distance error (y=256)
    Fig. 14. Inverse curve of sidelobe diffraction beam with different distance error (y=256)
    Analysis the influence of phase error on diffraction inversion of sidelobe beam
    Fig. 15. Analysis the influence of phase error on diffraction inversion of sidelobe beam
    Effect of phase measurement error on diffraction inversion of sidelobe beam
    Fig. 16. Effect of phase measurement error on diffraction inversion of sidelobe beam
    Denoise effect of improve DnCNN algorithm on sidelobe diffraction beam addnoise image
    Fig. 17. Denoise effect of improve DnCNN algorithm on sidelobe diffraction beam addnoise image
    Comparison of sidelobe diffraction image of denoising effect (y=256)
    Fig. 18. Comparison of sidelobe diffraction image of denoising effect (y=256)
    Comparison between no diffraction and denoise and addnoise inverse curve of sidelobe diffraction laser beam (δ=25)
    Fig. 19. Comparison between no diffraction and denoise and addnoise inverse curve of sidelobe diffraction laser beam (δ=25)
    Inverse curve of denoise sidelobe diffraction beam when noise MSE is different (y=256)
    Fig. 20. Inverse curve of denoise sidelobe diffraction beam when noise MSE is different (y=256)
    Reconstructed accuracy analysis of far-field focal spot
    Fig. 21. Reconstructed accuracy analysis of far-field focal spot
    Comparison of logarithm transform result of intensity distribution between original and reconstructed horizontal curve(y=256) of far-field focal spot
    Fig. 22. Comparison of logarithm transform result of intensity distribution between original and reconstructed horizontal curve(y=256) of far-field focal spot
    No.ParameterNameValueUnit
    1lmdaWavelength6.350 0×10-4mm
    2aRadius of the sphere0.5mm
    3fFocal length of telecentric lens100mm
    4AmMagnification1mm
    5pixelPixel size0.005 6mm
    Table 1. Simulated experimental parameters of far-field focal spot to obtain intensity distribution
    Error nameUnitSymbolTheoretical valueError value
    Transmission distance errormmz2002
    Average phase error of sidelobe beamdegreeϕ010
    Noise mean square errorσ025
    Radius error of schlieren spheremmd0.44800.056
    Table 2. Error statistics of sidelobe beam diffraction inversion experiment
    Beam

    Org. Max

    (y=256)

    Merge Max

    (y=256)

    Error of log10 curveError of gray curveDynamic range
    Used

    Org.

    Image

    Merge

    Image

    Error
    MainlobeCmax=5.8554Mmax=5.8481-0.007311875Yes1 286.31 328.93.22%

    Side-

    lobe

    Peak 1Smax1=4.091Mmax1=3.9040.18704314No
    Peak 2Smax2=3.474Mmax2=3.1840.29001452No
    Peak 3Smax3=3.06Mmax3=3.0560.004011No
    Peak 4Smax4=2.746Mmax4=2.7250.021026Yes
    Table 3. Comparison of dynamic range ratio errors between original and reconstructed far-field focal spot
    Zhengzhou WANG, Li WANG, Jitong WEI, Wei WANG, Gang LI, Dongchi YI, Yajun WANG. Measurement for far-field focal spot of high power laser based on the diffraction inversion of sidelobe beam[J]. Optics and Precision Engineering, 2022, 30(4): 380
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