Photonics Research, Volume. 6, Issue 6, 560(2018)
Numerical modeling of a linear photonic system for accurate and efficient time-domain simulations
Fig. 1. Spectra of bandpass signal
Fig. 2. Time-domain simulation of the bandpass system and baseband equivalent system.
Fig. 3. Flow chart of the proposed modeling framework for the time-domain simulation of photonic systems.
Fig. 5. Example MZI. The geometric structure of the MZI under study.
Fig. 6. Example MZI. The electronic signal and amplitude modulated optical signal for the MZI.
Fig. 7. Example MZI. Comparison of the magnitude (top) and phase (bottom) of the MZI scattering parameters extracted via Caphe (full blue line) and Model A (red dashed line), where the green dots represent the corresponding absolute error.
Fig. 8. Example MZI. Comparison of the magnitude (left) and phase (right) of the MZI scattering parameters extracted via Caphe (full blue line) and Model LB (red dashed line), where the green dots represent the corresponding absolute error.
Fig. 9. Example MZI. The output at port P3 of the MZI, where the red line is the absolute value of the complex signal obtained by the time-domain simulation of Model LB, the blue line is the corresponding signal from Model A, and the marker
Fig. 10. Example MZI. Time-domain simulation of Models LA and LB with very narrow pulse input signal. The black line is the electronic input signal, the red solid line is the output at port P3 of the analytic model, and the blue dashed line and green dotted line indicate the outputs at the same port of Models LA and LB, respectively.
Fig. 11. Example RR. The geometric structure of the double ring resonator.
Fig. 12. Example RR. Comparison of the magnitude (top) and phase (bottom) of the ring resonator scattering parameters extracted via Caphe (full blue line) and Model A (red dashed line), where the green dots represent the corresponding absolute error.
Fig. 13. Example RR. Comparison of the magnitude (left) and phase (right) of the ring resonator scattering parameters extracted via Caphe (full blue line) and Model LB (red dashed line), where the green dots represent the corresponding absolute error.
Fig. 14. Example RR. The modulating signals: in-phase part I and quadrature part Q.
Fig. 15. Example RR. The output at port P3 of the double ring resonator, where the red line is the absolute value of the complex signal obtained by the time-domain simulation of Model LB, and the blue line is the corresponding signal from Model A.
Fig. 16. Example RR. The output at port P4 of the double ring resonator. Left: the output of Model A. Right: the recovered bandpass output from Model LB.
Fig. 17. Example RR. A zoom of the output at port P4 of the double ring resonator around
Fig. 18. Example LF. The geometric structure of the MZI lattice filter.
Fig. 19. Example LF. Pseudo-random sequence of 1000 bits for
Fig. 20. Example LF. Shift of the center frequency of the passband of the lattice filter due to the tolerances of the manufacturing process.
Fig. 21. Example LF. The eye diagrams at port P4 of the baseband equivalent systems of the lattice filter with passband center frequency 195.11, 195.05, and 194.98 THz (from left to right).
Fig. 22. Spectra of bandpass system
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Yinghao Ye, Domenico Spina, Yufei Xing, Wim Bogaerts, Tom Dhaene, "Numerical modeling of a linear photonic system for accurate and efficient time-domain simulations," Photonics Res. 6, 560 (2018)
Category: Integrated Optics
Received: Nov. 21, 2017
Accepted: Mar. 29, 2018
Published Online: Jul. 2, 2018
The Author Email: Yinghao Ye (yinghao.ye@ugent.be)