• Chinese Optics Letters
  • Vol. 14, Issue 7, 070301 (2016)
Zunwang Bo, Wenlin Gong*, and Shensheng Han
Author Affiliations
  • Key Laboratory for Quantum Optics and Center for Cold Atom Physics of CAS, Shanghai Institute of Optics and Fine Mechanics, Chinese Academy of Sciences, Shanghai 201800, China
  • show less
    DOI: 10.3788/COL201614.070301 Cite this Article Set citation alerts
    Zunwang Bo, Wenlin Gong, Shensheng Han. Motion de-blurring by second-order intensity-correlated imaging[J]. Chinese Optics Letters, 2016, 14(7): 070301 Copy Citation Text show less
    Experimental schematic of motion de-blurring by second-order intensity-correlated imaging with pseudo-thermal light. A variable iris, which can continuously change the diameter of the laser beam from 1 to 12 mm, is placed in front of the ground glass disk. The object is driven by a stepper motor and moves one dimension perpendicular to the optical axis.
    Fig. 1. Experimental schematic of motion de-blurring by second-order intensity-correlated imaging with pseudo-thermal light. A variable iris, which can continuously change the diameter of the laser beam from 1 to 12 mm, is placed in front of the ground glass disk. The object is driven by a stepper motor and moves one dimension perpendicular to the optical axis.
    Experimental results in different motion amplitudes and motion modes obey uniform statistical distribution (averaged 8000 measurements). (a)–(e) are the diffraction patterns achieved by second-order intensity-correlated imaging when the maximum motion amplitudes deviating from the optical axis are 0, 500, 1000, 2000, and 4000 μm, respectively. (f)–(j) are the corresponding results of conventional Fourier imaging, which is performed by removing the rotating ground glass disk shown in Fig. 1. The upper right corner is the image in the spatial domain recovered by using a phase-retrieval algorithm from the corresponding diffraction pattern.
    Fig. 2. Experimental results in different motion amplitudes and motion modes obey uniform statistical distribution (averaged 8000 measurements). (a)–(e) are the diffraction patterns achieved by second-order intensity-correlated imaging when the maximum motion amplitudes deviating from the optical axis are 0, 500, 1000, 2000, and 4000 μm, respectively. (f)–(j) are the corresponding results of conventional Fourier imaging, which is performed by removing the rotating ground glass disk shown in Fig. 1. The upper right corner is the image in the spatial domain recovered by using a phase-retrieval algorithm from the corresponding diffraction pattern.
    Experimental results in different motion modes and the maximum motion amplitude deviating from the optical axis is 2000 μm (averaged 8000 measurements). (a)–(c) are the probability distributions of the motion modes. (d)–(f) display the diffraction patterns achieved by second-order intensity-correlated imaging and the reconstructed images in spatial domain are shown in the upper right corner.
    Fig. 3. Experimental results in different motion modes and the maximum motion amplitude deviating from the optical axis is 2000 μm (averaged 8000 measurements). (a)–(c) are the probability distributions of the motion modes. (d)–(f) display the diffraction patterns achieved by second-order intensity-correlated imaging and the reconstructed images in spatial domain are shown in the upper right corner.
    Explanation of motion de-blurring imaging for an HBT system. (a) The explanation for the schematic shown in Fig. 1, and (b) the explanation for a standard lensless HBT setup. The source shown in Fig. 1 acts as a phase-conjugated mirror.
    Fig. 4. Explanation of motion de-blurring imaging for an HBT system. (a) The explanation for the schematic shown in Fig. 1, and (b) the explanation for a standard lensless HBT setup. The source shown in Fig. 1 acts as a phase-conjugated mirror.
    Zunwang Bo, Wenlin Gong, Shensheng Han. Motion de-blurring by second-order intensity-correlated imaging[J]. Chinese Optics Letters, 2016, 14(7): 070301
    Download Citation