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Robust split-step Fourier methods for simulating the propagation of ultra-short pulses in single- and two-mode optical communication fibers

机译:用于模拟传播的稳健分步傅立叶方法   单模和双模光通信光纤中的超短脉冲

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摘要

Extensions of the split-step Fourier method (SSFM) for Schr\"odinger-typepulse propagation equations for simulating femto-second pulses in single- andtwo-mode optical communication fibers are developed and tested for Gaussianpulses. The core idea of the proposed numerical methods is to adopt an operatorsplitting approach, in which the nonlinear sub-operator, consisting of Kerrnonlinearity, the self-steepening and stimulated Raman scattering terms, isreformulated using Madelung transformation into a quasilinear first-ordersystem of signal intensity and phase. A second-order accurate upwind numericalmethod is derived rigorously for the resulting system in the single-mode case;a straightforward extension of this method is used to approximate thefour-dimensional system resulting from the nonlinearities of the chosentwo-mode model. Benchmark SSFM computations of prototypical ultra-fastcommunication pulses in idealized single- and two-mode fibers with homogeneousand alternating dispersion parameters and also high nonlinearity demonstratethe reliable convergence behavior and robustness of the proposed approach.
机译:开发了用于模拟单模和双模光纤通信中飞秒脉冲的薛定“型脉冲传播方程的分步傅里叶方法(SSFM)的扩展,并测试了高斯脉冲。所提出的数值方法的核心思想将采用算子分裂方法,其中由Kerr非线性,自加陡度和受激拉曼散射项组成的非线性子算子使用Madelung变换重新构建为信号强度和相位的准线性一阶系统。对于单模情况下的所得系统,严格地推导了迎风数值方法;该方法的直接扩展用于近似于所选双模模型的非线性所产生的四维系统。在具有均一和交替色散pa的理想化单模和双模光纤中参数表以及高非线性度证明了该方法的可靠收敛性和鲁棒性。

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