• Infrared and Laser Engineering
  • Vol. 50, Issue 6, 20200329 (2021)
Junning Cui1、2, Wei Li1、2、*, Xingyuan Bian1、2, Gang Zhu3, Zhangqiang He1、2, and Limin Zou1、2
Author Affiliations
  • 1Center of Ultra-Precision Optoelectronic Instrument Engineering, Harbin Institute of Technology, Harbin 150080, China
  • 2Key Lab of Ultra-precision Intelligent Instrumentation (Harbin Institute of Technology), Ministry of Industry and Information Technology, Harbin 150080, China
  • 3Beijing Aerospace Institute for Metrology and Measurement Technology, Beijing 100076, China
  • show less
    DOI: 10.3788/IRLA20200329 Cite this Article
    Junning Cui, Wei Li, Xingyuan Bian, Gang Zhu, Zhangqiang He, Limin Zou. Homodyne quadrature laser interferometry measurement method for large amplitude, long cycle vibration calibration[J]. Infrared and Laser Engineering, 2021, 50(6): 20200329 Copy Citation Text show less
    Schematic diagram of undersampling homodyne quadrature interferometry measurement method. LB, Laser beam;O, Optical Faraday isolator;N1, Non-polarizing beam splitters 1;N2, Non-polarizing beam splitters 2;Q1, Quarter-wave plate 1;Q2, Quarter-wave plate 2;W, Wollaster prism;H, Half-wave plate;R, Reference mirror;T, Target mirror;PD, Photodetector;DA, Differential amplifier;KQSD, Kalman quadrature signal demodulation
    Fig. 1. Schematic diagram of undersampling homodyne quadrature interferometry measurement method. LB, Laser beam;O, Optical Faraday isolator;N1, Non-polarizing beam splitters 1;N2, Non-polarizing beam splitters 2;Q1, Quarter-wave plate 1;Q2, Quarter-wave plate 2;W, Wollaster prism;H, Half-wave plate;R, Reference mirror;T, Target mirror;PD, Photodetector;DA, Differential amplifier;KQSD, Kalman quadrature signal demodulation
    (a) Normal beam incident to wave plates; (b) Non quadrature phase error compensation by yawing wave plates
    Fig. 2. (a) Normal beam incident to wave plates; (b) Non quadrature phase error compensation by yawing wave plates
    Simulation results of non quadrature phase error introduced by angle deviations of wave plates
    Fig. 3. Simulation results of non quadrature phase error introduced by angle deviations of wave plates
    Simulation results of non quadrature phase error sensitivities to angle deviations of wave plates
    Fig. 4. Simulation results of non quadrature phase error sensitivities to angle deviations of wave plates
    Experimental setup of undersampling homodyne quadrature interferometry measurement method
    Fig. 5. Experimental setup of undersampling homodyne quadrature interferometry measurement method
    Experimental results of quadrature phase error vs. optical axis angles of wave plate
    Fig. 6. Experimental results of quadrature phase error vs. optical axis angles of wave plate
    Experimental results of nonlinear error varying with the assembling angle of wave plate
    Fig. 7. Experimental results of nonlinear error varying with the assembling angle of wave plate
    Relation curve between amax and vibration frequency
    Fig. 8. Relation curve between amax and vibration frequency
    Sampling rate vs. vibration frequency
    Fig. 9. Sampling rate vs. vibration frequency
    The sampling numbers of interference fringe as a function of vibration frequency in low frequency vibration
    Fig. 10. The sampling numbers of interference fringe as a function of vibration frequency in low frequency vibration
    Residual error between demodulation vibration signal and the standard sinusoidal vibration for 0.01 Hz
    Fig. 11. Residual error between demodulation vibration signal and the standard sinusoidal vibration for 0.01 Hz
    Junning Cui, Wei Li, Xingyuan Bian, Gang Zhu, Zhangqiang He, Limin Zou. Homodyne quadrature laser interferometry measurement method for large amplitude, long cycle vibration calibration[J]. Infrared and Laser Engineering, 2021, 50(6): 20200329
    Download Citation