Fast and accurate modelling of nonlinear pulse propagation in graded-index multimode fibers
arXiv:1707.09223 · doi:10.1364/OL.42.004004
Abstract
We develop a model for the description of nonlinear pulse propagation in multimode optical fibers with a parabolic refractive index profile. It consists in a 1+1D generalized nonlinear Schrödinger equation with a periodic nonlinear coefficient, which can be solved in an extremely fast and efficient way. The model is able to quantitatively reproduce recently observed phenomena like geometric parametric instability and broadband dispersive wave emission. We envisage that our equation will represent a valuable tool for the study of spatiotemporal nonlinear dynamics in the growing field of multimode fiber optics.
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- High-energy soliton fission dynamics in multimode GRIN fiber
- Wave condensation with weak disorder versus beam self-cleaning in multimode fibers
- Spatiotemporal solitons in dispersion-managed multimode fibers
- Rayleigh-Jeans thermalization vs beam cleaning in multimode optical fibers
- Refractive index profile tailoring of multimode optical fibers for the spatial and spectral shaping of parametric sidebands
- Modal dynamics in multimode optical fibers: An attractor of high-order modes
- Managing Self-Phase Modulation in Pseudolinear Multimodal and Monomodal Systems
- Nonlinear dynamics in multimode optical fibers
- Weak Langmuir turbulence in disordered multimode optical fibers
- Graded-index optical fiber emulator of an interacting three-atom system: illumination control of particle statistics and classical non-separability