Regular perturbation for the weak-dispersion regime
Paper in proceeding, 2019
The nonlinear Schrödinger equation (NLSE) takes into account the attenuation, the second order dispersion and the Kerr nonlinearities. No analytical solutions are known, and thus, approximations are required. In this paper, we approximate the NLSE by the regular perturbation on the second order dispersion. With this approximation, it is possible to represent some nonlinear regimes with high accuracy.
Nonlinear Schrödinger equation
Raman amplification
High nonlinearity regime
Optical fibers
Weakly dispersion regime
Author
Vinícius Oliari
Eindhoven University of Technology
Erik Agrell
Chalmers, Electrical Engineering, Communication, Antennas and Optical Networks
Alex Alvarado
Eindhoven University of Technology
International Conference on Transparent Optical Networks
21627339 (ISSN)
Vol. 2019-July978-1-7281-2779-8 (ISBN)
21st International Conference on Transparent Optical Networks, ICTON 2019
Angers, France,
Angers, France,
Subject Categories (SSIF 2011)
Computational Mathematics
Control Engineering
Mathematical Analysis
DOI
10.1109/ICTON.2019.8840474