• Laser & Optoelectronics Progress
  • Vol. 59, Issue 13, 1306002 (2022)
Hanling Tang*, Yongjun Li, Yi Li, and Shanghong Zhao
Author Affiliations
  • Department of Communication, Institute of Information and Navigation, Air Force Engineering University, Xi’an 710077, Shaanxi , China
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    DOI: 10.3788/LOP202259.1306002 Cite this Article Set citation alerts
    Hanling Tang, Yongjun Li, Yi Li, Shanghong Zhao. Influence of Atmospheric Turbulence and Pointing Error on Bit Error Rate of Unmanned Aerial Vehicle Laser Communication[J]. Laser & Optoelectronics Progress, 2022, 59(13): 1306002 Copy Citation Text show less

    Abstract

    In this paper, the pointing error model, which includes the axis and jitter errors, is established based on the unmanned aerial vehicle (UAV) platform and flight environment. Using the atmospheric turbulence model with Gamma-Gamma distribution as the channel transmission model, the bit error rate of UAV laser communication under the influence of turbulence and pointing error is obtained, and the effects of transmitting power, divergence angle, and flight altitude on bit error rate are analyzed. The simulation results showed that when the beam divergence angle is 1 mrad and the pointing error is small, the turbulence had a significant effect on the system’s bit error rate. When the pointing error is more than 0.2 mrad, the system performance is determined by the pointing error. It is even difficult to meet the requirement of the bit error rate of less than 10-6 simply by adjusting a certain parameter. Finally, the influence of system parameters on channel and bit error rate is analyzed, which provides ideas and references for engineering design parameter selection.
    y=ηIsx+n
    fp(r)=rσj2exp-(r2+A2)2σj2I0Arσj2
    fha(ha)=2(αβ)(α+β)/2Γ(α)Γ(β)(ha)(α+β)2-1Kα-β(2αβha)
    α=exp0.49σR2(1+1.11σR12/5)7/6-1-1
    β=exp0.51σR2(1+0.69σR12/5)5/6-1-1
    Cn2(H)=8.148×10-56vc2H10exp(-H/1000)+2.7×10-16exp(-H/1500)+C0exp(-H/100)
    I(r')=2πwz2exp-2r'2wz2
    hp(r)=SI(r'-r)dr'
    hp(r)A0exp-2r2weq2
    fhp(hp)=γ2A0γ2exp-A22σj2hpγ2-1I0Aγσj-2lnhpA0,0hpA0
    fh(h)=fh|ha(h|ha)fha(ha)dha
    fh|ha(h|ha)=1hafhphha=γ2haA0γ2exp-A22σj2hhaγ2-1×I0Aγσj-2lnhhaA0,0hA0ha
    fh(h)=2γ2hγ2-1(αβ)(α+β)/2A0γ2Γ(α)Γ(β)exp-A22σj2×h/A0ha(α+β)2-γ2-1I0Aγσj-2lnhhaA0×                   Kα-β(2αβha)dha
    Pe(e|h)=QPthσn=12erfcPth2σn
    Pe=0P(e|h)fh(h)dh=012erfcPth2σn2γ2hγ2-1(αβ)(α+β)/2A0γ2Γ(α)Γ(β)exp-A22σj2×h/A0ha(α+β)2-γ2-1×I0Aγσj-2lnhhaA0Kα-β(2αβha)dhadh
    Hanling Tang, Yongjun Li, Yi Li, Shanghong Zhao. Influence of Atmospheric Turbulence and Pointing Error on Bit Error Rate of Unmanned Aerial Vehicle Laser Communication[J]. Laser & Optoelectronics Progress, 2022, 59(13): 1306002
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