• Chinese Journal of Lasers
  • Vol. 47, Issue 2, 207020 (2020)
Liang Yansheng1, Yao Baoli2, and Lei Ming1
Author Affiliations
  • 1Shaanxi Key Laboratory of Quantum Information and Quantum Optoelectronic Devices, School of Science,Xi''an Jiaotong University, Xi''an, Shaanxi 710049, China
  • 2State Key Laboratory of Transient Optics and Photonics, Xi''an Institute of Optics and Precision Mechanics,Chinese Academy of Sciences, Xi''an, Shaanxi 710119, China
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    DOI: 10.3788/CJL202047.0207020 Cite this Article Set citation alerts
    Liang Yansheng, Yao Baoli, Lei Ming. Applications of Holographic Optical Tweezers in Biological Research[J]. Chinese Journal of Lasers, 2020, 47(2): 207020 Copy Citation Text show less
    Principle of holographic optical tweezers. (a) Sketch of the holographic optical tweezers setup (QWP: quater-wave plate;NPBS: non-polarizing beam splitter); (b) and (c) the working mode of an SLM: (b) normal incidence and (c) small-angle incidence
    Fig. 1. Principle of holographic optical tweezers. (a) Sketch of the holographic optical tweezers setup (QWP: quater-wave plate;NPBS: non-polarizing beam splitter); (b) and (c) the working mode of an SLM: (b) normal incidence and (c) small-angle incidence
    The principle of holographic beam shaping based on Fourier transform
    Fig. 2. The principle of holographic beam shaping based on Fourier transform
    The trap patterns obtained with the six common CGH algorithms
    Fig. 3. The trap patterns obtained with the six common CGH algorithms
    Flow charts of algorithms. (a) FFT-GS algorithm; (b) GAA algorithm
    Fig. 4. Flow charts of algorithms. (a) FFT-GS algorithm; (b) GAA algorithm
    Optical field calculation based on the GS iterative algorithm. (a) The target optical field; (b) the theoretically reconstructedoptical field; (c) the standard error between the theoretically reconstructed optical field and the target optical field against the iterations
    Fig. 5. Optical field calculation based on the GS iterative algorithm. (a) The target optical field; (b) the theoretically reconstructedoptical field; (c) the standard error between the theoretically reconstructed optical field and the target optical field against the iterations
    Regulating the cell polarization and growth using optical tweezers[61]. (a1)-(a4) Controlling the polarization of migration direction using optical tweezers carrying chemoattractants: (a1) the particle carrying fMLP moved close to HL-60 cell; (a2) the cell was polarized and migrated to the particle; (a3) and (a4) the polarization and migration directions of the cell were changed when the particle was rotated anticlockwise around the cell. (b1)-(b
    Fig. 6. Regulating the cell polarization and growth using optical tweezers[61]. (a1)-(a4) Controlling the polarization of migration direction using optical tweezers carrying chemoattractants: (a1) the particle carrying fMLP moved close to HL-60 cell; (a2) the cell was polarized and migrated to the particle; (a3) and (a4) the polarization and migration directions of the cell were changed when the particle was rotated anticlockwise around the cell. (b1)-(b
    Stretching the red blood cell with holographic optical tweezers and measuring its phase distribution[65]. (a) Schematic of the optical traps configuration for symmetrical deformation; (b) the wide-field images and the reconstructed phase maps based on DHM; (c) the diameter of the RBC changes over time in the vertical and horizontal directions
    Fig. 7. Stretching the red blood cell with holographic optical tweezers and measuring its phase distribution[65]. (a) Schematic of the optical traps configuration for symmetrical deformation; (b) the wide-field images and the reconstructed phase maps based on DHM; (c) the diameter of the RBC changes over time in the vertical and horizontal directions
    Principle of measuring the elastic modulus of the DNA molecule using optical tweezers[70]. (a) The geometry based on single-trap optical tweezers and the DNA molecule attached to some surface; (b) the geometry based on single-trap optical tweezers and the DNA molecule attached to one microtube; (c) the geometry based on two traps optical tweezers
    Fig. 8. Principle of measuring the elastic modulus of the DNA molecule using optical tweezers[70]. (a) The geometry based on single-trap optical tweezers and the DNA molecule attached to some surface; (b) the geometry based on single-trap optical tweezers and the DNA molecule attached to one microtube; (c) the geometry based on two traps optical tweezers
    Stretching the DNA molecule with holographic optical tweezers[72]. (a) The stretching process; (b) the change of position of the two microspheres in the x-direction; (c) the change of position of the two microspheres in the y-direction; (d) the force-extend curve before the microsphere was labeled; (e) the force-extend curve after the microsphere was labeled
    Fig. 9. Stretching the DNA molecule with holographic optical tweezers[72]. (a) The stretching process; (b) the change of position of the two microspheres in the x-direction; (c) the change of position of the two microspheres in the y-direction; (d) the force-extend curve before the microsphere was labeled; (e) the force-extend curve after the microsphere was labeled
    Combination of holographic optical tweezers and super-resolution microscopy [79]. (a) Horizontal alignment of the E-coli cell with holographic optical tweezers; (b) the super-resolved image of the horizontally aligned cell; (c) vertical alignment of the E-coli cell with holographic optical tweezers; (d) the super-resolved image of the vertically aligned cell; (e) the one-dimensional intensity plot along the blue line marked in figur
    Fig. 10. Combination of holographic optical tweezers and super-resolution microscopy [79]. (a) Horizontal alignment of the E-coli cell with holographic optical tweezers; (b) the super-resolved image of the horizontally aligned cell; (c) vertical alignment of the E-coli cell with holographic optical tweezers; (d) the super-resolved image of the vertically aligned cell; (e) the one-dimensional intensity plot along the blue line marked in figur
    Measuring the three-dimensional refractive index based on holographic optical rotation of yeast cell[85]. (a) The interference pattern when the yeast cell is rotated to the position of 0°; (b) the interference pattern when the yeast cell is rotated to the position of 45°; (c) the interference pattern when the yeast cell is rotated to the position of 90°; (d) the interference pattern when the yeast cell is rotated to the position of 135°; (e) the
    Fig. 11. Measuring the three-dimensional refractive index based on holographic optical rotation of yeast cell[85]. (a) The interference pattern when the yeast cell is rotated to the position of 0°; (b) the interference pattern when the yeast cell is rotated to the position of 45°; (c) the interference pattern when the yeast cell is rotated to the position of 90°; (d) the interference pattern when the yeast cell is rotated to the position of 135°; (e) the