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Dynamics of nonlinear pulse propagation through a fiber Bragg grating with linear coupling

机译:非线性脉冲通过线性耦合的光纤布拉格光栅传播的动力学

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We consider nonlinear pulse propagation through a fiber Bragg grating with Kerr nonlinearity and linear coupling effects. Using the Stokes parameters, we obtain a set of four equations from the nonlinear coupled-mode equations. From these equations we find the relation for energy density of a gap soliton and construct a quartic anharmonic oscillator equation after finding the appropriate conserved quantities. With the help of the anharmonic oscillator equation we investigate the bright gap soliton solution and as a special case we also obtain another bright gap soliton solution that resembles the solutions of two coupled nonlinear equations for the envelopes of the fundamental and the second-harmonic field components. Moreover, we analyze the motion of the photon in two different potential wells. Finally, we carry out a linear stability analysis to study the stability of the system. (C) 2003 Optical Society of America. [References: 32]
机译:我们考虑非线性脉冲通过具有Kerr非线性和线性耦合效应的光纤布拉格光栅传播。使用Stokes参数,我们从非线性耦合模式方程中获得了四个方程组。从这些方程式中,我们找到了间隙孤子的能量密度关系,并在找到适当的守恒量之后构造了四次非谐谐振方程。借助非谐振荡器方程,我们研究了亮隙孤子解,在特殊情况下,我们还获得了另一个亮隙孤子解,它类似于两个耦合的非线性方程对基波和二次谐波场包络的解。 。此外,我们分析了两个不同势阱中光子的运动。最后,我们进行了线性稳定性分析,以研究系统的稳定性。 (C)2003年美国眼镜学会。 [参考:32]

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