• Laser & Optoelectronics Progress
  • Vol. 59, Issue 6, 0617021 (2022)
Jiajun Xie, Hangshi Xu, Wenhui Yu, Rui Hu, Junle Qu, and Liwei Liu*
Author Affiliations
  • Key Laboratory of Optoelectronic Devices and Systems of Ministry of Education and Guangdong Province, College of Physics and Optoelectronic Engineering, Shenzhen University, Shenzhen , Guangdong 518060, China
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    DOI: 10.3788/LOP202259.0617021 Cite this Article Set citation alerts
    Jiajun Xie, Hangshi Xu, Wenhui Yu, Rui Hu, Junle Qu, Liwei Liu. Numerical Simulation and Experimental Confirmation on Reconstruction of Bessel Beam[J]. Laser & Optoelectronics Progress, 2022, 59(6): 0617021 Copy Citation Text show less
    Diagram of generation of Bessel beams. (a) Schematic diagram of SLM device; (b) schematic diagram of axicon device
    Fig. 1. Diagram of generation of Bessel beams. (a) Schematic diagram of SLM device; (b) schematic diagram of axicon device
    Relationship between cross-correlation coefficient and propagation distance and cross-sectional intensity distribution of reconstructed Bessel beam as zeroth-order Bessel beam is blocked by on-axis circular obstacle with radius of 100 μm. (a) Cross-sectional intensity distribution of reconstructed Bessel beam at z=-1 mm; (b) relationship between cross-correlation coefficient of reconstructed Bessel beam and original one and propagation distance; (c) cross-sectional intensity distribution of reconstructed Bessel beam at z=14 mm
    Fig. 2. Relationship between cross-correlation coefficient and propagation distance and cross-sectional intensity distribution of reconstructed Bessel beam as zeroth-order Bessel beam is blocked by on-axis circular obstacle with radius of 100 μm. (a) Cross-sectional intensity distribution of reconstructed Bessel beam at z=-1 mm; (b) relationship between cross-correlation coefficient of reconstructed Bessel beam and original one and propagation distance; (c) cross-sectional intensity distribution of reconstructed Bessel beam at z=14 mm
    Relationship between recovery distance of blocked zeroth-order Bessel beam and sizes of obstacles. (a) Circle obstacles; (b) square obstacles
    Fig. 3. Relationship between recovery distance of blocked zeroth-order Bessel beam and sizes of obstacles. (a) Circle obstacles; (b) square obstacles
    Relationship between recovery distance of blocked first-order Bessel beam and sizes of obstacles. (a) Circle obstacles; (b) square obstacles
    Fig. 4. Relationship between recovery distance of blocked first-order Bessel beam and sizes of obstacles. (a) Circle obstacles; (b) square obstacles
    Relationship between recovery distances needed for zeroth-order and first-order Bessel beams and off-axis offset of circle obstacle with radius of 100 μm
    Fig. 5. Relationship between recovery distances needed for zeroth-order and first-order Bessel beams and off-axis offset of circle obstacle with radius of 100 μm
    Recovery distances needed for different-order Bessel beams blocked by on-axis circle obstacle with radius of 100 μm
    Fig. 6. Recovery distances needed for different-order Bessel beams blocked by on-axis circle obstacle with radius of 100 μm
    Schematic of experimental system. (a) Simulation diagram of Bessel beam; (b) superimposed phase hologram of axicon phase and vortex beam phase
    Fig. 7. Schematic of experimental system. (a) Simulation diagram of Bessel beam; (b) superimposed phase hologram of axicon phase and vortex beam phase
    Cross section intensity distributions of Bessel beams at different situations. (a) Original zeroth-order Bessel beam; (b) zeroth-order Bessel beam blocked by on-axis circle obstacle with radius of 100 μm;(c) reconstructed Bessel beam with recovery distance of 43 mm;(d) original first-order Bessel beam; (e) first-order Bessel beam blocked by on-axis circle obstacle with radius of 100 μm;(f) reconstructed Bessel beam with recovery distance of 42.5 mm
    Fig. 8. Cross section intensity distributions of Bessel beams at different situations. (a) Original zeroth-order Bessel beam; (b) zeroth-order Bessel beam blocked by on-axis circle obstacle with radius of 100 μm;(c) reconstructed Bessel beam with recovery distance of 43 mm;(d) original first-order Bessel beam; (e) first-order Bessel beam blocked by on-axis circle obstacle with radius of 100 μm;(f) reconstructed Bessel beam with recovery distance of 42.5 mm
    Relationship between recovery distances and sizes of circle and square obstacles. (a) Zeroth-order Bessel beam; (b) first-order Bessel beam
    Fig. 9. Relationship between recovery distances and sizes of circle and square obstacles. (a) Zeroth-order Bessel beam; (b) first-order Bessel beam
    Relationship between recovery distance and off-axis offset of circle obstacle with radius of 100 μm
    Fig. 10. Relationship between recovery distance and off-axis offset of circle obstacle with radius of 100 μm
    Recovery distance needed for different-order Bessel beams blocked by on-axis circle obstacle with radius of 100 μm
    Fig. 11. Recovery distance needed for different-order Bessel beams blocked by on-axis circle obstacle with radius of 100 μm
    Jiajun Xie, Hangshi Xu, Wenhui Yu, Rui Hu, Junle Qu, Liwei Liu. Numerical Simulation and Experimental Confirmation on Reconstruction of Bessel Beam[J]. Laser & Optoelectronics Progress, 2022, 59(6): 0617021
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