• Laser & Optoelectronics Progress
  • Vol. 57, Issue 22, 221104 (2020)
Ming She*
Author Affiliations
  • Party and Government Offices, Nanjing University of Aeronautics and Astronautics, Nanjing, Jiangsu 210016, China
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    DOI: 10.3788/LOP57.221104 Cite this Article Set citation alerts
    Ming She. Effect of Deconvolution Algorithm on Quality of Imaging Through Scattering Layers[J]. Laser & Optoelectronics Progress, 2020, 57(22): 221104 Copy Citation Text show less
    Principle diagram of deconvolution-based imaging through scattering layers
    Fig. 1. Principle diagram of deconvolution-based imaging through scattering layers
    Speckles detected by system. (a) Speckle I detected when object is number "5"; (b) speckle PSF detected when object is replaced by pinhole
    Fig. 2. Speckles detected by system. (a) Speckle I detected when object is number "5"; (b) speckle PSF detected when object is replaced by pinhole
    Image reconstruction results by cross-correlation deconvolution algorithm
    Fig. 3. Image reconstruction results by cross-correlation deconvolution algorithm
    Image reconstruction results by Wiener filtering algorithm
    Fig. 4. Image reconstruction results by Wiener filtering algorithm
    Image reconstruction results by regularized deconvolution algorithm
    Fig. 5. Image reconstruction results by regularized deconvolution algorithm
    Image reconstruction results by Lucy-Richardson algorithm
    Fig. 6. Image reconstruction results by Lucy-Richardson algorithm
    NeMSEPSNR /dBSSIM
    14.13470.002326.32770.0833
    24.36870.003324.77620.0624
    34.73760.007121.45970.0359
    55.31220.020516.88620.021
    106.00960.062912.01330.0122
    Table 1. Quality evaluation indexes of images reconstructed by cross-correlation deconvolution algorithm
    NeMSEPSNR /dBSSIM
    16.13950.10169.93030.0123
    26.42610.15688.04590.0105
    36.59630.21026.77430.0083
    56.76790.26145.82640.0054
    106.75860.25245.97830.0024
    Table 2. Quality evaluation indexes of images reconstructed by Wiener filtering algorithm
    NeMSEPSNR /dBSSIM
    16.13950.10169.93030.0123
    26.42610.15688.0460.0105
    36.59630.21026.77410.0083
    56.76790.26145.82620.0054
    106.75860.2525.97820.0024
    Table 3. Quality evaluation indexes of images reconstructed by regularized deconvolution algorithm
    NeMSEPSNR /dBSSIM
    16.12350.11159.52620.0019
    25.67750.072311.4060.0025
    35.71380.065811.81740.0026
    55.78380.071811.43620.0023
    105.86280.077311.11750.002
    Table 4. Quality evaluation indexes of images reconstructed by Lucy-Richardson algorithm
    Ming She. Effect of Deconvolution Algorithm on Quality of Imaging Through Scattering Layers[J]. Laser & Optoelectronics Progress, 2020, 57(22): 221104
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