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Applications of extended modified auxiliary equation mapping method for high-order dispersive extended nonlinear Schrodinger equation in nonlinear optics

机译:扩展修改辅助方程映射方法在非线性光学中的高阶分散扩展非线性Schrodinger方程中的应用

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摘要

In this paper, we discussed analytically higher order dispersive extended nonlinear Schrodinger equation with the aid of newly developed technique named as extended modified auxiliary equation mapping method. As a result, we have found a variety of new families of exact traveling wave solutions including bright, dark, half-bright, half-dark, combined, periodic, doubly periodic, with the help of three parameters, which is the key importance of this method. For physical description of our newly obtained solutions, we have expressed them graphically using Mathematica 10.4 to explain more efficiently the behavior of different shapes of solutions.
机译:在本文中,我们借助于新开发的技术讨论了分析更高阶的分散扩展非线性Schrodinger方程,该技术被命名为扩展修改辅助方程映射方法。 因此,我们已经找到了各种各样的精确旅行波解决方案,包括明亮,黑暗,半亮,半暗,结合,周期性,双周期性,借助三个参数,这是重要的重要性 这种方法。 对于我们新获得的解决方案的物理描述,我们使用Mathematica 10.4以图形方式表达了它们,以更有效地解释不同形状的解决方案的行为。

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