• Acta Optica Sinica
  • Vol. 39, Issue 1, 0126004 (2019)
Jun Zeng1、2、*, Yahong Chen1, Xianlong Liu1, and Yangjian Cai1、2、*
Author Affiliations
  • 1 Center of Light Manipulations and Applications & Shandong Provincial Key Laboratory of Optics and Photonic Device, School of Physics and Electronics, Shandong Normal University, Jinan, Shandong 250014, China;
  • 2 School of Physical Science and Technology, Soochow University, Suzhou, Jiangsu 215006, China
  • show less
    DOI: 10.3788/AOS201939.0126004 Cite this Article Set citation alerts
    Jun Zeng, Yahong Chen, Xianlong Liu, Yangjian Cai. Research Progress on Partially Coherent Vortex Beams[J]. Acta Optica Sinica, 2019, 39(1): 0126004 Copy Citation Text show less
    Spiral wavefront structures[93]. (a)-(c) Right-handed spirals; (d)-(f) left-handed spirals
    Fig. 1. Spiral wavefront structures[93]. (a)-(c) Right-handed spirals; (d)-(f) left-handed spirals
    Intensity and phase of vortex beam at source plane (z=0)[94]. (a) |l|=1; (b) l=1; (c) l=-1; (d) |l|=3; (e) l=3; (f) l=-3
    Fig. 2. Intensity and phase of vortex beam at source plane (z=0)[94]. (a) |l|=1; (b) l=1; (c) l=-1; (d) |l|=3; (e) l=3; (f) l=-3
    Far-field intensity distributions of partially coherent vortex beams with different coherent lengths[59]. (a) High coherence; (b) moderate coherence; (c) low coherence
    Fig. 3. Far-field intensity distributions of partially coherent vortex beams with different coherent lengths[59]. (a) High coherence; (b) moderate coherence; (c) low coherence
    Far-field modulus and phase distributions of spectral degree of coherence of partially coherent vortex beam with topological charge of 1[58]. (a)(b) Modulus; (c)(d) phase
    Fig. 4. Far-field modulus and phase distributions of spectral degree of coherence of partially coherent vortex beam with topological charge of 1[58]. (a)(b) Modulus; (c)(d) phase
    Intensity distribution and corresponding cross line (ρy=0) of focused Laguerre-Gaussian correlated Schell-model vortex beam at focal plane for different values of initial coherence width δ0.(a1)-(d1) Intensity distribution; (a2)-(d2) corresponding cross line (ρy=0) of intensity distribution in Figs. 5(a1)-(d1); (a3)-(d3) intensity distribution; (a4)-(d4) corresponding cross line (ρy=0) of intensity distribution in Figs. 5(a3)-(d3)
    Fig. 5. Intensity distribution and corresponding cross line (ρy=0) of focused Laguerre-Gaussian correlated Schell-model vortex beam at focal plane for different values of initial coherence width δ0.(a1)-(d1) Intensity distribution; (a2)-(d2) corresponding cross line (ρy=0) of intensity distribution in Figs. 5(a1)-(d1); (a3)-(d3) intensity distribution; (a4)-(d4) corresponding cross line (ρy=0) of intensity distribution in Figs. 5(a3)-(d3)
    Evolution of state of polarization for partially coherent radially polarized vortex beam with different topological charges at several propagation distances in free space[101]
    Fig. 6. Evolution of state of polarization for partially coherent radially polarized vortex beam with different topological charges at several propagation distances in free space[101]
    Evolution of spectral degree of coherence of partially coherent LG11 beam[79]. (a1)-(d1) Without occlusion; (a2)-(d2) with occlusion
    Fig. 7. Evolution of spectral degree of coherence of partially coherent LG11 beam[79]. (a1)-(d1) Without occlusion; (a2)-(d2) with occlusion
    Generation of partially coherent vortex beam by rotating ground-glass disk and spatial light modulator[113]. (a) Experimental setup; (b) experimental results
    Fig. 8. Generation of partially coherent vortex beam by rotating ground-glass disk and spatial light modulator[113]. (a) Experimental setup; (b) experimental results
    Generation of Laguerre-Gaussian correlated Schell-model vortex beam by modulating correlation function[87]
    Fig. 9. Generation of Laguerre-Gaussian correlated Schell-model vortex beam by modulating correlation function[87]
    Generation of partially coherent vortex beam by incoherent superposition of fully coherent modes[123]. (a) Experimental setup; (b) comparison between experimental and theoretical results
    Fig. 10. Generation of partially coherent vortex beam by incoherent superposition of fully coherent modes[123]. (a) Experimental setup; (b) comparison between experimental and theoretical results
    Schematic of generation of partially coherent vortex beam by pure digital holography[125]
    Fig. 11. Schematic of generation of partially coherent vortex beam by pure digital holography[125]
    Generation of partially coherent vortex beams with different coherent lengths by pure digital holography[125].(a) High coherence; (b) moderate coherence;(c)low coherence
    Fig. 12. Generation of partially coherent vortex beams with different coherent lengths by pure digital holography[125].(a) High coherence; (b) moderate coherence;(c)low coherence
    Experimental setup for measuring degree of coherence by four-order correlation function[128]
    Fig. 13. Experimental setup for measuring degree of coherence by four-order correlation function[128]
    Experimental setup for measuring complex degree of coherence by coherent superposition[135]
    Fig. 14. Experimental setup for measuring complex degree of coherence by coherent superposition[135]
    Experimental results of partially coherent vortex beam with topological charge of l=3 but for four different spatial coherences[118]. (a1)-(a4) Focused intensities; (b1)-(b4) corresponding Fourier transform patterns corresponding to Figs. 15(a1)-(a4)
    Fig. 15. Experimental results of partially coherent vortex beam with topological charge of l=3 but for four different spatial coherences[118]. (a1)-(a4) Focused intensities; (b1)-(b4) corresponding Fourier transform patterns corresponding to Figs. 15(a1)-(a4)
    Distributions of mutual correlation function of partially coherent LG0l beam at focal plane for different spatial coherences[118]
    Fig. 16. Distributions of mutual correlation function of partially coherent LG0l beam at focal plane for different spatial coherences[118]
    Distributions of normalized average intensity and modulus of different correlation functions of partially coherent LG11 beam at focal plane[79]. (a1)-(d1) Theoretical results; (a2)-(d2) experimental results
    Fig. 17. Distributions of normalized average intensity and modulus of different correlation functions of partially coherent LG11 beam at focal plane[79]. (a1)-(d1) Theoretical results; (a2)-(d2) experimental results
    Experimental setup for measuring topological charge of partially coherent LG0l beam by a couple of cylindrical lenses[112]
    Fig. 18. Experimental setup for measuring topological charge of partially coherent LG0l beam by a couple of cylindrical lenses[112]
    Evolution of intensity and mutual correlation function of partially coherent LG0l beam passing through a couple of cylindrical lenses[112]. (a1)-(a8) Intensity; (b1)-(b8) mutual correlation function
    Fig. 19. Evolution of intensity and mutual correlation function of partially coherent LG0l beam passing through a couple of cylindrical lenses[112]. (a1)-(a8) Intensity; (b1)-(b8) mutual correlation function
    Experimental setup for ghost imaging by partially coherent vortex beam propagating in turbulence
    Fig. 20. Experimental setup for ghost imaging by partially coherent vortex beam propagating in turbulence
    Experimental results of ghost imaging by partially coherent vortex beam propagating in turbulence
    Fig. 21. Experimental results of ghost imaging by partially coherent vortex beam propagating in turbulence
    Application of partially coherent vortex beam in information transmission and encryption. (a)(b) Intensity; (c)(d) degree of coherence
    Fig. 22. Application of partially coherent vortex beam in information transmission and encryption. (a)(b) Intensity; (c)(d) degree of coherence
    Jun Zeng, Yahong Chen, Xianlong Liu, Yangjian Cai. Research Progress on Partially Coherent Vortex Beams[J]. Acta Optica Sinica, 2019, 39(1): 0126004
    Download Citation