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A reliable split-step Fourier method for the propagation equation of ultra-fast pulses in single-mode optical fibers

机译:一种可靠的分步傅立叶方法,用于单模光纤中超快脉冲的传播方程

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摘要

The extension to the split-step Fourier method (SSFM) for Schro?dinger-type pulse propagation equations that we propose in this article is designed with the accurate simulation of pulses in the femtosecond regime in single-mode communication fibers in mind. We show that via an appropriate operator splitting scheme, Kerr nonlinearity and the self-steepening and stimulated Raman scattering terms can be combined into a single sub-step consisting of an inhomogeneous quasilinear first-order hyperbolic system for the real-valued quantities intensity and phase. First- and second-order accurate shock-capturing upwind schemes have been developed specifically for this nonlinear sub-step, which enables the accurate and oscillation-free simulation of signals under the influence of Raman scattering and extreme self-steepening with the SSFM. Benchmark computations of ultra-fast Gaussian pulses in fibers with strong nonlinearity demonstrate the superior approximation properties of the proposed approach.
机译:我们在本文中提出的针对Schro?dinger型脉冲传播方程的分步傅里叶方法(SSFM)的扩展设计时考虑到了单模通信光纤中飞秒状态下脉冲的精确模拟。我们表明,通过适当的算子分解方案,可将Kerr非线性以及自加陡度和受激拉曼散射项组合为单个子步骤,该子步骤由非均质的拟线性一阶双曲系统组成,用于实数值强度和相位。针对此非线性子步骤,已经专门开发了一阶和二阶精确的震荡迎风方案,该方案可在拉曼散射和SSFM的极端自增强作用下对信号进行精确且无振荡的仿真。具有强非线性的光纤中超快高斯脉冲的基准计算证明了该方法的优越近似性能。

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