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Solitary wave solution to the nonlinear evolution equation in cascaded quadratic media beyond the slowly varying envelope approximations

机译:级联二次介质中非线性演化方程超越缓变包络近似的孤波解

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摘要

We report an exact bright and dark soliton solution to the nonlinear evolution equation derived by MOSES and WISE (Phys. Rev. Lett. 97, 2006, 073903) for cascaded quadratic media beyond the slowly varying envelope approximations. The integrability aspects of the model are addressed. The travelling wave hypothesis as well as the ansatz method are employed to obtain an exact 1-soliton solution. Both bright and dark soliton solutions are obtained. The corresponding constraint conditions are obtained in order for the soliton solutions to exist.
机译:我们报告了由MOSES和WISE(Phys。Rev. Lett。97,2006,073903)推导的非线性演化方程的精确明暗孤子解,它适用于级联二次介质,其包络近似值缓慢变化。该模型的可集成性方面得到解决。使用行波假说以及ansatz方法来获得精确的1-孤子解。既获得了亮孤子溶液又获得了黑暗孤子溶液。为了使孤子解存在而获得了相应的约束条件。

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