• Chinese Optics Letters
  • Vol. 14, Issue 4, 042101 (2016)
Yun Zhu1、2, Licheng Zhang2, and Yixin Zhang2、*
Author Affiliations
  • 1School of IoT Engineering, Jiangnan University, Wuxi 214122, China
  • 2School of Science, Jiangnan University, Wuxi 214122, China
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    DOI: 10.3788/COL201614.042101 Cite this Article Set citation alerts
    Yun Zhu, Licheng Zhang, Yixin Zhang. Spiral spectrum of Airy–Schell beams through non-Kolmogorov turbulence[J]. Chinese Optics Letters, 2016, 14(4): 042101 Copy Citation Text show less
    MPD and CPD of AS and HB beams versus ρs for different values of Cn2.
    Fig. 1. MPD and CPD of AS and HB beams versus ρs for different values of Cn2.
    MPD and CPD of AS and HB beams versus r for different values of l0.
    Fig. 2. MPD and CPD of AS and HB beams versus r for different values of l0.
    MPD and CPD of AS and HB beams versus r with the different λ.
    Fig. 3. MPD and CPD of AS and HB beams versus r with the different λ.
    MPD and CPD of AS and HB beams versus r for the different indexes α with σR2=7 × 10−4.
    Fig. 4. MPD and CPD of AS and HB beams versus r for the different indexes α with σR2=7×104.
    MPD and CPD of AS and HB beams versus r for different Cn2 with α=11/3.
    Fig. 5. MPD and CPD of AS and HB beams versus r for different Cn2 with α=11/3.
    MPD and CPD of AS and HB beams versus r when the propagation distance varies from z=0.5 km to z=1 km.
    Fig. 6. MPD and CPD of AS and HB beams versus r when the propagation distance varies from z=0.5km to z=1km.
    MPD and CPD of AS beams versus r with different values of (a) the truncation factors a, (b) the radial positions of the main AS ring r0, and (c) the radial scales ω0.
    Fig. 7. MPD and CPD of AS beams versus r with different values of (a) the truncation factors a, (b) the radial positions of the main AS ring r0, and (c) the radial scales ω0.
    Yun Zhu, Licheng Zhang, Yixin Zhang. Spiral spectrum of Airy–Schell beams through non-Kolmogorov turbulence[J]. Chinese Optics Letters, 2016, 14(4): 042101
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