Wang L Z, Zheng Z L, Xue Y L, et al. Equalization Techniques based on Cyclic Prefix in Space Division Multiplexing Systems[J]. Study on Optical Communications, 2024(3):230048.
Wang L Z, Zheng Z L, Xue Y L, et al. Equalization Techniques based on Cyclic Prefix in Space Division Multiplexing Systems[J]. Study on Optical Communications, 2024(3):230048. DOI: 10.13756/j.gtxyj.2024.230048.
Equalization Techniques based on Cyclic Prefix in Space Division Multiplexing Systems
it is necessary to adopt Multiple Input Multiple Output (MIMO) equalization scheme at the receiving end. As the number of transmission modes or transmission capacity increases
the computational complexity of MIMO increases significantly
resulting in high power consumption. Therefore
it is necessary to reduce the computational complexity of MIMO equalization.
【Methods】
2
We propose a frequency-domain joint equalization technique based on Cyclic Prefix (CP) to reduce the complexity compared with a traditional frequency-domain independent equalization and a separate dispersion compensation module in few-mode fiber short-range transmission systems.
【Results】
2
Based on the few-mode fiber model in VPI simulation platform
we build a 6×6 few-mode fiber transmission system to verify the advantage of computational complexity reduction of the proposed technology. The simulation results show that
the performance and computational complexity reduction of different CP ratios are also different. Under the same simulation conditions
when the proportion of CP is larger
the reduction of computational complexity is also larger
vice versa. With the same performance
the computational complexity of the frequency-domain equalization scheme with CP accounting for 11.11%is only 15.29%of that of the traditional frequency-domain equalization scheme based on block convolution.
【Conclusion】
2
Compared with the traditional frequency-domain equalization combined with a separate dispersion compensation module
the proposed frequency-domain equalization with CP has lower computational complexity.
Winzer P J, Foschini G J. MIMO Capacities and Outage Probabilities in Spatially Multiplexed Optical Transport Systems[J]. Optics Express, 2011, 19(17): 16680-16696.
Richardson D J, Fini J M, Nelson L E. Space-division Multiplexing in Optical Fibres[J]. Nature Photonics, 2013, 7(5): 354-362.
Randel S, Ryf R, Sierra A, et al. 6×56-Gb/s Mode-division Multiplexed Transmission over 33-km Few-mode Fiber Enabled by 6×6 MIMO Equalization[J]. Optics Express, 2011, 19(17): 16697-16707.
Luis R S, Puttnam B J, Rademacher G, et al. On the Use of High-order MIMO for Long-distance Homogeneous Single-Mode Multicore Fiber Transmission[C]//2017 European Conference on Optical Communication (ECOC). Gothenburg, Sweden: IEEE, 2018.
Shibahara K, Lee D, Kobayashi T, et al. Dense SDM (12-core×3-mode) Transmission over 527 km with 33.2-ns Mode-dispersion Employing Low-complexity Parallel MIMO Frequency-domain Equalization[C]//Optical Fiber Communications Conference & Exhibition. Los Angeles, CA, USA: IEEE, 2015.
Bai N, Li G. Adaptive Frequency-domain Equalization for Mode-division Multiplexed Transmission[J]. IEEE Photonics Technology Letters, 2012, 24(21): 1918-1921.
Randel S, Winzer P J, Montoliu M, et al. Complexity Analysis of Adaptive Frequency-domain Equalization for MIMO-SDM Transmission[C]//39th European Conference and Exhibition on Optical Communication (ECOC 2013). London: IET, 2013: 1-3.
Eghbali A, Johansson H, Gustafsson O, et al. Optimal Least-squares FIR Digital Filters for Compensation of Chromatic Dispersion in Digital Coherent Optical Receivers[J]. Journal of Lightwave Technology, 2014, 32(8): 1449-1456.
Sheikh A, Fougstedt C, Amat A G i, et al. Dispersion Compensation FIR Filter with Improved Robustness to Coefficient Quantization Errors[J]. Journal of Light-wave Technology, 2016, 34(22): 5110-5117.