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This article is cited in 10 scientific papers (total in 10 papers)
Optical transmission of information
Dependence of the bit error rate on the signal power and length of a single-channel coherent single-span communication line (100 Gbit s-1) with polarisation division multiplexing
N. V. Gurkina, V. A. Konysheva, O. E. Naniiba, A. G. Novikova, V. N. Treshchikova, R. R. Ubaydullaeva a "T8" LLC, Moscow
b M. V. Lomonosov Moscow State University, Faculty of Physics
Abstract:
We have studied experimentally and using numerical simulations and a phenomenological analytical model the dependences of the bit error rate (BER) on the signal power and length of a coherent single-span communication line with transponders employing polarisation division multiplexing and four-level phase modulation (100 Gbit s-1 DP-QPSK format). In comparing the data of the experiment, numerical simulations and theoretical analysis, we have found two optimal powers: the power at which the BER is minimal and the power at which the fade margin in the line is maximal. We have derived and analysed the dependences of the BER on the optical signal power at the fibre line input and the dependence of the admissible input signal power range for implementation of the communication lines with a length from 30 – 50 km up to a maximum length of 250 km.
Keywords:
single-span fibre-optic communication line, differential phase modulation, optical signal-to-noise ratio, coherent detection, electronic chromatic dispersion compensation, nonlinear distortions, nonlinear noise, amplified spontaneous noise.
Received: 27.01.2014 Revised: 21.04.2014
Citation:
N. V. Gurkin, V. A. Konyshev, O. E. Nanii, A. G. Novikov, V. N. Treshchikov, R. R. Ubaydullaev, “Dependence of the bit error rate on the signal power and length of a single-channel coherent single-span communication line (100 Gbit s-1) with polarisation division multiplexing”, Kvantovaya Elektronika, 45:1 (2015), 69–74 [Quantum Electron., 45:1 (2015), 69–74]
Linking options:
https://www.mathnet.ru/eng/qe16092 https://www.mathnet.ru/eng/qe/v45/i1/p69
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Abstract page: | 509 | Full-text PDF : | 516 | References: | 63 | First page: | 20 |
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