• Acta Optica Sinica
  • Vol. 42, Issue 16, 1605002 (2022)
Zhongsheng Zhai1, Yuansheng Huang1, Qinyang Li1, Xin Yu1, Lü Qinghua2、*, Boya Xie1, and Zhen Zeng1
Author Affiliations
  • 1Key Lab of Modern Manufacture Quantity Engineering, School of Mechanical Engineering, Hubei University of Technology, Wuhan 430068, Hubei , China
  • 2School of Science, Hubei University of Technology, Wuhan 430068, Hubei , China
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    DOI: 10.3788/AOS202242.1605002 Cite this Article Set citation alerts
    Zhongsheng Zhai, Yuansheng Huang, Qinyang Li, Xin Yu, Lü Qinghua, Boya Xie, Zhen Zeng. Diffraction Characteristics of Orthogonal Phase Grating Based on Spatial Light Modulator[J]. Acta Optica Sinica, 2022, 42(16): 1605002 Copy Citation Text show less
    Schematic diagram of SLM filling structure
    Fig. 1. Schematic diagram of SLM filling structure
    Schematic diagrams of orthogonal phase grating.(a) Radial binary grating; (b) axial binary grating; (c) orthogonal phase grating
    Fig. 2. Schematic diagrams of orthogonal phase grating.(a) Radial binary grating; (b) axial binary grating; (c) orthogonal phase grating
    Profile of orthogonal phase grating
    Fig. 3. Profile of orthogonal phase grating
    Orthogonal phase grating structure diagrams. (a) Orthogonal phase grating; (b) element structure of orthogonal grating
    Fig. 4. Orthogonal phase grating structure diagrams. (a) Orthogonal phase grating; (b) element structure of orthogonal grating
    Orthogonal grating results and their diffraction light intensity. (a) Orthogonal phase grating; (b) diffraction pattern of orthogonal phase grating
    Fig. 5. Orthogonal grating results and their diffraction light intensity. (a) Orthogonal phase grating; (b) diffraction pattern of orthogonal phase grating
    Schematic diagrams of orthogonal phase grating with different grey levels. (a) Structural diagram of orthogonal phase gratings with different gray grades; (b) one-dimensional distribution of orthogonal phase grating
    Fig. 6. Schematic diagrams of orthogonal phase grating with different grey levels. (a) Structural diagram of orthogonal phase gratings with different gray grades; (b) one-dimensional distribution of orthogonal phase grating
    Orthogonal phase gratings with different period and corresponding diffraction patterns. (a) Orthogonal phase gratings with different periods; (b) diffraction patterns corresponding to orthogonal phase gratings with different periods
    Fig. 7. Orthogonal phase gratings with different period and corresponding diffraction patterns. (a) Orthogonal phase gratings with different periods; (b) diffraction patterns corresponding to orthogonal phase gratings with different periods
    Orthogonal phase gratings with different phase modulation depth and corresponding diffraction patterns. (a) Structural diagrams of orthogonal phase gratings with different phase modulation depths; (b) diffraction patterns corresponding to orthogonal phase gratings with different phase modulation depth
    Fig. 8. Orthogonal phase gratings with different phase modulation depth and corresponding diffraction patterns. (a) Structural diagrams of orthogonal phase gratings with different phase modulation depths; (b) diffraction patterns corresponding to orthogonal phase gratings with different phase modulation depth
    Variation of relative intensity of different diffraction orders varying with grey level
    Fig. 9. Variation of relative intensity of different diffraction orders varying with grey level
    Variation of diffraction efficiency of 1st order light varying with grey level
    Fig. 10. Variation of diffraction efficiency of 1st order light varying with grey level
    Experimental results of diffraction for orthogonal phase gratings with different phase modulation depth
    Fig. 11. Experimental results of diffraction for orthogonal phase gratings with different phase modulation depth
    Experimental results of relative intensity of different diffraction orders varying with grey level
    Fig. 12. Experimental results of relative intensity of different diffraction orders varying with grey level
    ϕIntensity calculated by Eqs.(9)-(11)Intensity calculated by Fourier transform
    0 order(0,1)order(1,1)order0 order(0,1)order(1,1)order
    01.0000001.000000
    0.25π0.89020.01480.0060.89080.01470.0060
    0.5π0.62500.05070.02050.62700.05020.0205
    0.75π0.35980.08650.03510.36330.08580.0351
    π0.25000.10130.04110.25400.10050.0411
    1.25π0.35980.08650.03510.36330.08580.0351
    1.5π0.62500.05070.02050.62700.05020.0205
    1.75π0.89020.01480.00600.89080.01470.0060
    1.0000001.000000
    Table 1. Intensity of different orders calculated by Eqs. (9)-(11) and Fourier transform
    ϕIntensity

    Calculated by

    Eq.(18)

    Experimental result
    01.0001.000
    0.25π0.8920.889
    0.50π0.6300.630
    0.75π0.3690.371
    π0.2600.255
    1.25π0.3690.375
    1.50π0.6300.621
    1.75π0.8920.885
    2.00π1.0000.925
    Table 2. Intensity of zero-orders calculated by Eq. (18) and experiments
    Zhongsheng Zhai, Yuansheng Huang, Qinyang Li, Xin Yu, Lü Qinghua, Boya Xie, Zhen Zeng. Diffraction Characteristics of Orthogonal Phase Grating Based on Spatial Light Modulator[J]. Acta Optica Sinica, 2022, 42(16): 1605002
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