• Chinese Journal of Lasers
  • Vol. 50, Issue 6, 0605001 (2023)
Yuxin Jiang1、2, Jianfeng Sun3、*, Peipei Hou1, Ronglei Han1、2, Weijie Ren1、2, Haisheng Cong1、2, Longkun Zhang1, Chaoyang Li1, Lingling Xu1、2, and Zhengwei Zhang1
Author Affiliations
  • 1Key Laboratory of Space Laser Communication and Detection Technology, Shanghai Institute of Optics and Fine Mechanics, Chinese Academic of Sciences, Shanghai 201800, China
  • 2University of Chinese Academy of Sciences, Beijing 100049, China
  • 3Department of Aerospace Laser Engineering, Shanghai Institute of Optics and Fine Mechanics, Chinese Academy of Sciences, Shanghai 201800, China
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    DOI: 10.3788/CJL220634 Cite this Article Set citation alerts
    Yuxin Jiang, Jianfeng Sun, Peipei Hou, Ronglei Han, Weijie Ren, Haisheng Cong, Longkun Zhang, Chaoyang Li, Lingling Xu, Zhengwei Zhang. Correction of Pointing Deviation of Risley Prisms Based on Levenberg-Marquardt Algorithm[J]. Chinese Journal of Lasers, 2023, 50(6): 0605001 Copy Citation Text show less
    Propagation process of light in rotating double prism system
    Fig. 1. Propagation process of light in rotating double prism system
    Optimized minimum error evaluation function value in the case of different initial values
    Fig. 2. Optimized minimum error evaluation function value in the case of different initial values
    Error correction experiment platform of Risley prisms. (a) Schematic; (b) physical map
    Fig. 3. Error correction experiment platform of Risley prisms. (a) Schematic; (b) physical map
    Theoretical points selected on light screen
    Fig. 4. Theoretical points selected on light screen
    Deviation of theoretical and actual points before correction. (a) Deviation of theoretical and actual points on light screen; (b) deviation of theoretical and actual points in different positions
    Fig. 5. Deviation of theoretical and actual points before correction. (a) Deviation of theoretical and actual points on light screen; (b) deviation of theoretical and actual points in different positions
    Deviation of theoretical and actual points after overall correction. (a) Cost function of error varies with iterations; (b) deviation of theoretical and actual points on light screen; (c) deviation of theoretical and actual points in different positions
    Fig. 6. Deviation of theoretical and actual points after overall correction. (a) Cost function of error varies with iterations; (b) deviation of theoretical and actual points on light screen; (c) deviation of theoretical and actual points in different positions
    Beam pointing deviation at different azimuth and pitch angles
    Fig. 7. Beam pointing deviation at different azimuth and pitch angles
    Deviation of theoretical and actual points after adding the correction for the error of initial incident beam relative to ideal optical axis. (a) Cost function of error varies with iterations; (b) deviation of theoretical and actual points on light screen; (c) deviation of theoretical and actual points in different positions
    Fig. 8. Deviation of theoretical and actual points after adding the correction for the error of initial incident beam relative to ideal optical axis. (a) Cost function of error varies with iterations; (b) deviation of theoretical and actual points on light screen; (c) deviation of theoretical and actual points in different positions
    Deviation of theoretical and actual points after individually correcting the points whose pitch angle is less than 15°. (a) Cost function of error varies with iterations; (b) deviation of theoretical and actual points on light screen; (c) deviation of theoretical and actual points in different positions
    Fig. 9. Deviation of theoretical and actual points after individually correcting the points whose pitch angle is less than 15°. (a) Cost function of error varies with iterations; (b) deviation of theoretical and actual points on light screen; (c) deviation of theoretical and actual points in different positions
    Error nameError setting value /(°)Maximum pointing deviation in the area with pitch angle less than 15° /mradMaximum pointing deviation in entire area /mrad
    Pitch angle of incident beam0.11.962.73
    Azimuth of incident beam0.12.73×10-66.9×10-6
    Pitch angle of 10.10.460.48
    Azimuth of 10.10.040.06
    Pitch angle of 20.10.460.50
    Azimuth of 20.10.040.38
    Table 1. Maximum pointing deviation caused by some error sources to different fields of view of rotating Risley prisms
    Yuxin Jiang, Jianfeng Sun, Peipei Hou, Ronglei Han, Weijie Ren, Haisheng Cong, Longkun Zhang, Chaoyang Li, Lingling Xu, Zhengwei Zhang. Correction of Pointing Deviation of Risley Prisms Based on Levenberg-Marquardt Algorithm[J]. Chinese Journal of Lasers, 2023, 50(6): 0605001
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