• Laser & Optoelectronics Progress
  • Vol. 57, Issue 17, 171201 (2020)
Bo Shi, Hongli Liu, and Ziji Ma*
Author Affiliations
  • College of Electrical and Information Engineering, Hunan University, Changsha, Hunan 410082, China
  • show less
    DOI: 10.3788/LOP57.171201 Cite this Article Set citation alerts
    Bo Shi, Hongli Liu, Ziji Ma. Phase Error Correction Method Based on Multi-Level Fringe Order Correction[J]. Laser & Optoelectronics Progress, 2020, 57(17): 171201 Copy Citation Text show less
    Process of three-frequency heterodyne phase unwrapping method
    Fig. 1. Process of three-frequency heterodyne phase unwrapping method
    Analysis of phase-jump errors. (a) Phase error in the first process; (b) phase error in the second process; (c) phase error in the third process; (d) phase error of ?1
    Fig. 2. Analysis of phase-jump errors. (a) Phase error in the first process; (b) phase error in the second process; (c) phase error in the third process; (d) phase error of ?1
    Initial fringe orders correction method based on periodic identification
    Fig. 3. Initial fringe orders correction method based on periodic identification
    Phase-jump error by flooring. (a) Result of N1 obtained by flooring function; (b) result of N1 obtained by rounding function
    Fig. 4. Phase-jump error by flooring. (a) Result of N1 obtained by flooring function; (b) result of N1 obtained by rounding function
    Diagram of phase error of N1
    Fig. 5. Diagram of phase error of N1
    N1 before and after correction
    Fig. 6. N1 before and after correction
    Flowchart of the reverse correction method of Ni
    Fig. 7. Flowchart of the reverse correction method of Ni
    Images on flat board. (a) Physical image; (b) grating image captured by camera
    Fig. 8. Images on flat board. (a) Physical image; (b) grating image captured by camera
    Comparative analysis of the results of flat experiment. (a) 3D diagram of absolute phase before correction by this method; (b) 3D diagram of absolute phase after correction by this method; (c) graph is plotted by randomly selecting the 100th row of data from Fig. 9(a) and Fig. 9(b)
    Fig. 9. Comparative analysis of the results of flat experiment. (a) 3D diagram of absolute phase before correction by this method; (b) 3D diagram of absolute phase after correction by this method; (c) graph is plotted by randomly selecting the 100th row of data from Fig. 9(a) and Fig. 9(b)
    Comparative analysis of the results of circuit board experiment. (a) Physical image of circuit board; (b) grating modulation image of circuit board; (c) top view of reconstruction model before correction; (d) top view of reconstruction model after correction;(e) side view of reconstruction model before correction; (f) side view of reconstruction model after correction
    Fig. 10. Comparative analysis of the results of circuit board experiment. (a) Physical image of circuit board; (b) grating modulation image of circuit board; (c) top view of reconstruction model before correction; (d) top view of reconstruction model after correction;(e) side view of reconstruction model before correction; (f) side view of reconstruction model after correction
    Bo Shi, Hongli Liu, Ziji Ma. Phase Error Correction Method Based on Multi-Level Fringe Order Correction[J]. Laser & Optoelectronics Progress, 2020, 57(17): 171201
    Download Citation