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首页> 外文期刊>International Journal of Modern Physics, B. Condensed Matter Physics, Statistical Physics, Applied Physics >Optical quasi-soliton solutions for the cubic-quintic nonlinear Schrodinger equation with variable coefficients
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Optical quasi-soliton solutions for the cubic-quintic nonlinear Schrodinger equation with variable coefficients

机译:变系数三次三次非线性薛定inger方程的光学拟孤子解

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摘要

Optical quasi-soliton solutions for the cubic-quintic nonlinear Schrodinger equation (CQNLSE) with variable coefficients are considered. Based on the extended tanh-function method, we not only successfully obtained bright and dark quasi-soliton solutions, but also obtained the kink quai-soliton solutions under certain parametric conditions. We conclude that the quasi-solitons induced by the combined effects of the group velocity dispersion (GVD) distribution, the nonlinearity distribution, higher-order nonlinearity distribution, and the amplification or absorption coefficient are quite different from those of the solitons induced only by the combined effects of the GVD, the nonlinearity distribution, and the amplification or absorption coefficient without considering the higher-order nonlinearity distribution (i.e. alpha(z) = 0). Furthermore, we choose appropriate optical fiber parameters D(z) and R(z) to control the velocity of quasi-soliton and time shift, and discuss the evolution behavior of the special quasi-soliton.
机译:考虑具有可变系数的三次立方非线性Schrodinger方程(CQNLSE)的光学拟孤子解。基于扩展的tanh函数法,我们不仅成功地获得了明暗拟孤子解,而且还获得了在一定参数条件下的扭结准孤子解。我们得出的结论是,由群速度色散(GVD)分布,非线性分布,高阶非线性分布以及放大或吸收系数的组合效应引起的准孤子与仅由孤子引起的孤子有很大不同。 GVD,非线性分布以及放大系数或吸收系数的综合影响,而无需考虑高阶非线性分布(即alpha(z)= 0)。此外,我们选择合适的光纤参数D(z)和R(z)来控制准孤子的速度和时移,并讨论特殊准孤子的演化行为。

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