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Influence of the linear mode coupling on the nonlinear impairments in few-mode fibers
Author(s) -
Ruslan V. Kutluyarov,
Vladimir S. Lyubopytov,
Valeriy K. Bagmanov,
Albert K. Sultanov
Publication year - 2017
Publication title -
procedia engineering
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.32
H-Index - 74
ISSN - 1877-7058
DOI - 10.1016/j.proeng.2017.09.590
Subject(s) - nonlinear system , mode coupling , mode scrambler , coupling (piping) , mode (computer interface) , physics , single mode optical fiber , linear system , gaussian , phase (matter) , modal , control theory (sociology) , optics , optical fiber , radiation mode , mathematical analysis , materials science , mathematics , quantum mechanics , computer science , control (management) , artificial intelligence , metallurgy , operating system , polymer chemistry
This paper is focused on the influence of the linear mode coupling caused by the fiber bending on the nonlinear distortions in a mode-division multiplexed system. The system under test utilizes the fundamental Gaussian mode and the conjugated first-order vortex modes propagating in the step-index fiber at the same wavelength. For such kind of system, the nonlinear impairments are caused mainly by the cross-phase and self-phase modulations. Propagation of the modal composition is described by the system of generalized coupled nonlinear Schrodinger equations, which serves as a basis of our simulations. Considering the nonlinear operator analytically, we show that it reaches its maximum value due to the power transfer between mode channels caused by the linear mode coupling. Simulation results for equal initial powers in NRZ-coded mode channels demonstrate that nonlinear signal impairments increase significantly for all mode channels in the case of strong linear mode coupling. In the case of weak linear coupling, the increase of nonlinear impairments was also observed, but this effect was appreciably weaker. Moreover, simulations show that the effect described above is stronger for the first-order modes than for the fundamental mode.

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