• Infrared and Laser Engineering
  • Vol. 50, Issue 8, 20200363 (2021)
Yang Zhang, Yulong He, Yu Ning, Quan Sun, Jun Li, and Xiaojun Xu
Author Affiliations
  • College of Advanced Interdisciplinary Studies, National University of Defense Technology, Changsha 410073, China
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    DOI: 10.3788/IRLA20200363 Cite this Article
    Yang Zhang, Yulong He, Yu Ning, Quan Sun, Jun Li, Xiaojun Xu. Method of inverting wavefront phase from far-field spot based on deep learning[J]. Infrared and Laser Engineering, 2021, 50(8): 20200363 Copy Citation Text show less
    Distribution of sub-aperture spot of different laser beams on the target of Shack-Hartmann-wavefront sensor. (a) slab laser beam cleanup; (b) DF chemical laser beam cleanup不同激光束在夏克哈特曼波前传感器的子孔径光斑分布。(a) 板条激光器光束净化;(b) DF化学激光器光束净化
    Fig. 1. Distribution of sub-aperture spot of different laser beams on the target of Shack-Hartmann-wavefront sensor. (a) slab laser beam cleanup; (b) DF chemical laser beam cleanup 不同激光束在夏克哈特曼波前传感器的子孔径光斑分布。(a) 板条激光器光束净化;(b) DF化学激光器光束净化
    ResNet-50 architecture to estimate Zernike coefficients. (a) Composition of the network; (b) Structure of residual block
    Fig. 2. ResNet-50 architecture to estimate Zernike coefficients. (a) Composition of the network; (b) Structure of residual block
    Schematic diagram of intensity distribution-based wavefront phase sensing with deep learning
    Fig. 3. Schematic diagram of intensity distribution-based wavefront phase sensing with deep learning
    Wavefront aberration and correction result of a simulation data. (a) Input wavefront; (b) Reconstructed wavefront; (c) Residual wavefront after correction; (d) Intensity distribution of input; (e) Intensity distribution of reconstructed; (f) Comparison of actual Zernike coefficients and predict Zernike coefficients
    Fig. 4. Wavefront aberration and correction result of a simulation data. (a) Input wavefront; (b) Reconstructed wavefront; (c) Residual wavefront after correction; (d) Intensity distribution of input; (e) Intensity distribution of reconstructed; (f) Comparison of actual Zernike coefficients and predict Zernike coefficients
    Turbulence phase screen and corresponding Hartmann detector sub-aperture spot distribution
    Fig. 5. Turbulence phase screen and corresponding Hartmann detector sub-aperture spot distribution
    Structure of the optical system used in the experiment. Zernike coefficients and the corresponding far-field images are recorded by HSWFS and two CCDs
    Fig. 6. Structure of the optical system used in the experiment. Zernike coefficients and the corresponding far-field images are recorded by HSWFS and two CCDs
    Wavefront aberration and correction result of a experiment data. (a) Input wavefront; (b) Reconstructed wavefront; (c) Residual wavefront; (d) Intensity distribution of input; (e) Intensity distribution of reconstructed; (f) Comparison of actual Zernike coefficients and predict Zernike coefficients
    Fig. 7. Wavefront aberration and correction result of a experiment data. (a) Input wavefront; (b) Reconstructed wavefront; (c) Residual wavefront; (d) Intensity distribution of input; (e) Intensity distribution of reconstructed; (f) Comparison of actual Zernike coefficients and predict Zernike coefficients
    RMS of 1000 groups of verification data
    Fig. 8. RMS of 1000 groups of verification data
    RMS of the Zernike coefficient (the piston and tilt terms excepted)
    Fig. 9. RMS of the Zernike coefficient (the piston and tilt terms excepted)
    ZernikeRMS (input)RMS (residual)Mean predict time/msTraining time/min
    *Intel i7-8700 CPU, NVIDIA GTX-2080 GPU
    150.1425λ0.0243λ1.53190
    210.2010λ0.0353λ1.51191
    280.2523λ0.0320λ1.50190
    360.3093λ0.0599λ1.52191
    450.3569λ0.0808λ1.52192
    550.3976λ0.0906λ1.50191
    660.4194λ0.1075λ1.51191
    Table 1. Training result of the simulation data
    ItemRMS (input)RMS (residual)
    Original image0.1425λ0.0243λ
    Gaussian noise0.1425λ0.0367λ
    Poisson noise0.1425λ0.0329λ
    Table 2. Training results with different noise
    No.RMS (input)RMS (residual)
    10.1719λ0.0292λ
    20.3398λ0.0542λ
    30.5076λ0.0711λ
    40.6847λ0.0828λ
    Table 3. Training results with different aberration
    Fig.5RMS (input)RMS (residual)
    (a)0.1498λ0.0400λ
    (b)0.1498λ0.0376λ
    (c)0.1498λ0.0339λ
    Table 4. Training results with different low-light areas
    ZernikeRMS (input)RMS (residual)Mean predict time/msTraining time/min
    150.52λ0.08λ1.67201
    Table 5. Training result of the experimental data
    Yang Zhang, Yulong He, Yu Ning, Quan Sun, Jun Li, Xiaojun Xu. Method of inverting wavefront phase from far-field spot based on deep learning[J]. Infrared and Laser Engineering, 2021, 50(8): 20200363
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