• Photonics Research
  • Vol. 11, Issue 9, 1524 (2023)
Liuhao Zhu1, Yuping Tai1、2, Hehe Li1, Huajie Hu1, Xinzhong Li1、2、7、*, Yangjian Cai3、4、8、*, and Yijie Shen5、6、9、*
Author Affiliations
  • 1School of Physics and Engineering, Henan University of Science and Technology, Luoyang 471023, China
  • 2State Key Laboratory of Transient Optics and Photonics, Xi’an Institute of Optics and Precision Mechanics, Chinese Academy of Sciences, Xi’an 710119, China
  • 3Shandong Provincial Engineering and Technical Center of Light Manipulations and Shandong Provincial Key Laboratory of Optics and Photonic Device, School of Physics and Electronics, Shandong Normal University, Jinan 250014, China
  • 4Joint Research Center of Light Manipulation Science and Photonic Integrated Chip of East China Normal University and Shandong Normal University, East China Normal University, Shanghai 200241, China
  • 5Optoelectronics Research Centre, University of Southampton, Southampton SO17 1BJ, UK
  • 6Centre for Disruptive Photonic Technologies, School of Physical and Mathematical Sciences and The Photonics Institute, Nanyang Technological University, Singapore 637378, Singapore
  • 7e-mail: xzli@haust.edu.cn
  • 8e-mail: yangjian_cai@163.com
  • 9e-mail: yijie.shen@ntu.edu.sg
  • show less
    DOI: 10.1364/PRJ.490103 Cite this Article Set citation alerts
    Liuhao Zhu, Yuping Tai, Hehe Li, Huajie Hu, Xinzhong Li, Yangjian Cai, Yijie Shen. Multidimensional optical tweezers synthetized by rigid-body emulated structured light[J]. Photonics Research, 2023, 11(9): 1524 Copy Citation Text show less
    Concepts of (a) conventional optical tweezers for manipulating mass-point particles and (b) rigid-body emulated structured light tweezers for manipulating irregular objects with full-degree-of-freedom six-axis motion.
    Fig. 1. Concepts of (a) conventional optical tweezers for manipulating mass-point particles and (b) rigid-body emulated structured light tweezers for manipulating irregular objects with full-degree-of-freedom six-axis motion.
    Schematic of six independent DoFs of the rigid-body mechanics with the structured light trapped particle, including surge, sway, heave, roll, pitch, and yaw.
    Fig. 2. Schematic of six independent DoFs of the rigid-body mechanics with the structured light trapped particle, including surge, sway, heave, roll, pitch, and yaw.
    Schematic of the experimental setup. L1, concave lens; L2–L5, convex lenses; P1, P2, polarizers; A1, A2, apertures; SLM, spatial light modulator; M1–M4, mirrors; CCD, charge-coupled device; MO1, MO2, micro-objectives. (a) Phase mask diagram, (b) intensity image of captured particle at z=0 plane, and (c) 3D state model diagram of the captured particle.
    Fig. 3. Schematic of the experimental setup. L1, concave lens; L2–L5, convex lenses; P1, P2, polarizers; A1, A2, apertures; SLM, spatial light modulator; M1–M4, mirrors; CCD, charge-coupled device; MO1, MO2, micro-objectives. (a) Phase mask diagram, (b) intensity image of captured particle at z=0 plane, and (c) 3D state model diagram of the captured particle.
    Steering ability of the beam was verified by manipulating the yeast cells. (a1)–(a5) Images recorded during the experiment, and the parameter of the beam is the spin angle φ=0–2π. (b1)–(b5) Schematics of the 3D model corresponding to the first row. (c1)–(c5) Images recorded when the yeast cells were manipulated by the spin angle φ=0–2π and displacement along the z axis Δz=0–15 μm. (d1)–(d5) Schematics of the 3D model corresponding to the third row. (e1)–(e5) Images recorded during the experiment of performing a 180º flip of the yeast cells, and the parameter of the beam is the nutation angle θ=0–2π. (f1)–(f5) Schematics of the 3D model corresponding to the fifth row.
    Fig. 4. Steering ability of the beam was verified by manipulating the yeast cells. (a1)–(a5) Images recorded during the experiment, and the parameter of the beam is the spin angle φ=02π. (b1)–(b5) Schematics of the 3D model corresponding to the first row. (c1)–(c5) Images recorded when the yeast cells were manipulated by the spin angle φ=02π and displacement along the z axis Δz=015  μm. (d1)–(d5) Schematics of the 3D model corresponding to the third row. (e1)–(e5) Images recorded during the experiment of performing a 180º flip of the yeast cells, and the parameter of the beam is the nutation angle θ=02π. (f1)–(f5) Schematics of the 3D model corresponding to the fifth row.
    (a) 3D model schematic of the TOMOTRAP method. (b) 3D model schematic of the rigid-body emulated optical tweezers. (c) Schematic of the operation of a 3D model of rigid-body optical tweezers. (d) Yeast cells are manipulated by the spin angle φ=0–2π, nutation angle θ=7π/4−π/4, and displacement along the x axis Δx=0–20 μm.
    Fig. 5. (a) 3D model schematic of the TOMOTRAP method. (b) 3D model schematic of the rigid-body emulated optical tweezers. (c) Schematic of the operation of a 3D model of rigid-body optical tweezers. (d) Yeast cells are manipulated by the spin angle φ=02π, nutation angle θ=7π/4π/4, and displacement along the x axis Δx=020  μm.
    CHG of phase masks designed and used in Figs. 4, 5, and 7 shown in sub-figures (a1)–(a5), (b1)–(b5), and (c1)–(c5), respectively.
    Fig. 6. CHG of phase masks designed and used in Figs. 4, 5, and 7 shown in sub-figures (a1)–(a5), (b1)–(b5), and (c1)–(c5), respectively.
    Yeast capture and flip experiment. (a1)–(a5) Images recorded during the experiment of yeast were captured by changing the precession angle; (b1)–(b5) schematic diagrams of the 3D model corresponding to (a1)–(a5). (c1)–(c5) Images recorded during the experiment of yeast perform a 360° flip; (d1)–(d5) schematic diagrams of the 3D model corresponding to (c1)–(c5).
    Fig. 7. Yeast capture and flip experiment. (a1)–(a5) Images recorded during the experiment of yeast were captured by changing the precession angle; (b1)–(b5) schematic diagrams of the 3D model corresponding to (a1)–(a5). (c1)–(c5) Images recorded during the experiment of yeast perform a 360° flip; (d1)–(d5) schematic diagrams of the 3D model corresponding to (c1)–(c5).
    (a1)–(a4) Stokes drag force test to determine the trapping force and stiffness of the proposed 6D optical tweezers. (b) Optical trap stiffness versus input power. A polystyrene sphere with a diameter of 3 μm was employed in the experiments.
    Fig. 8. (a1)–(a4) Stokes drag force test to determine the trapping force and stiffness of the proposed 6D optical tweezers. (b) Optical trap stiffness versus input power. A polystyrene sphere with a diameter of 3 μm was employed in the experiments.
    Liuhao Zhu, Yuping Tai, Hehe Li, Huajie Hu, Xinzhong Li, Yangjian Cai, Yijie Shen. Multidimensional optical tweezers synthetized by rigid-body emulated structured light[J]. Photonics Research, 2023, 11(9): 1524
    Download Citation