• Acta Optica Sinica
  • Vol. 41, Issue 17, 1706003 (2021)
Siwei Qu, Yanfu Yang*, Qian Xiang, and Qun Zhang
Author Affiliations
  • School of Electronics and Information Engineering, Harbin Institute of Technology (Shenzhen), Shenzhen, Guangdong 518055, China
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    DOI: 10.3788/AOS202141.1706003 Cite this Article Set citation alerts
    Siwei Qu, Yanfu Yang, Qian Xiang, Qun Zhang. Low-Complexity Blind Phase Search Algorithm for Master-Slave Carrier Under Frequency Offset Conditions[J]. Acta Optica Sinica, 2021, 41(17): 1706003 Copy Citation Text show less
    Two MS-CCPR schemes. (a) Feedback MS-CCPR scheme; (b) feedforward MS-CCPR scheme
    Fig. 1. Two MS-CCPR schemes. (a) Feedback MS-CCPR scheme; (b) feedforward MS-CCPR scheme
    Structure diagrams of MS-CCPR and slave phase tracker. (a) Structure diagram of MS-CCPR; (b) structure diagram of slave phase tracker
    Fig. 2. Structure diagrams of MS-CCPR and slave phase tracker. (a) Structure diagram of MS-CCPR; (b) structure diagram of slave phase tracker
    Typical WDM transmission system based on optical frequency comb
    Fig. 3. Typical WDM transmission system based on optical frequency comb
    Simulated spectrum of five-line frequency comb with equal amplitude
    Fig. 4. Simulated spectrum of five-line frequency comb with equal amplitude
    Phase noise curves and phase difference curve of master-slave channel under 320 km transmission condition. (a) Phase noise curves of master-slave channel; (b) phase difference curve of two channels
    Fig. 5. Phase noise curves and phase difference curve of master-slave channel under 320 km transmission condition. (a) Phase noise curves of master-slave channel; (b) phase difference curve of two channels
    Master-slave channel phase curves and slave phase tracking curves under the condition of residual frequency offset. (a) Master-slave channel phase curves; (b) slave phase tracking curves
    Fig. 6. Master-slave channel phase curves and slave phase tracking curves under the condition of residual frequency offset. (a) Master-slave channel phase curves; (b) slave phase tracking curves
    Computational complexity curve
    Fig. 7. Computational complexity curve
    Performance comparison between independent carrier recovery and master-slave carrier recovery during transmission from 0 to 400 km
    Fig. 8. Performance comparison between independent carrier recovery and master-slave carrier recovery during transmission from 0 to 400 km
    Propagation distance /kmComputational complexity of slave channels
    -160 GHz channel-80 GHz channel80 GHz channel160 GHz channel
    05.125.125.185.16
    805.525.345.275.66
    1606.375.665.656.51
    2407.386.226.527.37
    3208.237.037.688.27
    Table 1. Computational complexity of slave channels without dispersion compensation algorithm to compensate for dispersion effect
    Propagation distance /kmComputational complexity of slave channels
    -160 GHz channel-80 GHz channel80 GHz channel160 GHz channel
    805.285.325.305.35
    1605.385.425.345.41
    2405.525.665.565.59
    3205.845.845.895.89
    4006.286.406.346.21
    Table 2. Calculation complexity of slave channels with the dispersion compensation algorithm to compensate for the dispersion effect
    Siwei Qu, Yanfu Yang, Qian Xiang, Qun Zhang. Low-Complexity Blind Phase Search Algorithm for Master-Slave Carrier Under Frequency Offset Conditions[J]. Acta Optica Sinica, 2021, 41(17): 1706003
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