Acta Optica Sinica, Volume. 44, Issue 21, 2106002(2024)
Phase Demodulation Algorithm Based on Multi‐Harmonic Mixing and Nonlinear Curve Fitting
Fig. 3. Relationship between data points and nonlinear fitting curve by the LM algorithm
Fig. 5. Comparison of demodulated signals at different modulation depths. (a) C=1.50 rad; (b) C=2.63 rad
Fig. 6. Performance comparison of demodulation algorithms with 1.5‒3.0 rad modulation depth. (a) SINAD; (b) THD
Fig. 7. Comparison of demodulated signal waveforms with different phase delays. (a) θ=2π/5; (b) θ=π/2
Fig. 8. Performance comparison of demodulation algorithms with phase delay from 0 to π. (a) SINAD; (b) THD
Fig. 9. Time-domain waveform of the demodulated signal when the C value and phase delay change simultaneously
Fig. 11. Demodulation results of different algorithms. (a) Time-domain signal waveform; (b) PSD
Fig. 12. Performance comparison of different algorithms at phase delay singularities. (a) SINAD; (b) THD
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Yi Huang, Zongling Zhao, Bingtao Cai, Chengyong Hu, Chuanlu Deng, Qi Zhang, Wei Chen, Xiaobei Zhang, Tingyun Wang. Phase Demodulation Algorithm Based on Multi‐Harmonic Mixing and Nonlinear Curve Fitting[J]. Acta Optica Sinica, 2024, 44(21): 2106002
Category: Fiber Optics and Optical Communications
Received: May. 6, 2024
Accepted: Jun. 20, 2024
Published Online: Nov. 19, 2024
The Author Email: Huang Yi (huangyi1008@shu.edu.cn)
CSTR:32393.14.AOS240964