Optical solitons, nonlinear self-adjointness and conservation laws for Kundu–Eckhaus equation
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Optical solitons, nonlinear self-adjointness and conservation laws for Kundu–Eckhaus equation

机译:Kundu-Eckhaus方程的光学孤子,非线性自伴和保护法

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Highlights?The Kundu–Eckhaus (KE) equation is studied.?Optical solitons are obtained by using modified tanh–coth and Jacobi elliptic function expansion methods.?Nonlinear self-adjointness for the KE equation is investigated.?Conservation laws are constructed via nonlinear self-adjointness.AbstractIn this article, Kundu–Eckhaus equation (KE) is studied from the perspective of modified tanh-coth method (MTC), extended Jacobi elliptic function expansion method (EJEF), Lie symmetry analysis, nonlinear self-adjointness and conservation laws (Cls). New soliton solutions like combined dark-bright, dark, periodic wave and singular soliton solutions are obtained. The equation is found to be a nonlinear self-adjoint, we construct the Cls using the new conservation theorem presented by Ibragimov. Physical interpretation for some of the obtained solutions are illustrated in Figures.]]>
机译:<![cdata [ 突出显示 研究了kundu-eckhaus(ke)方程式。 通过使用修改的Tanh-Coth和Jacobi椭圆函数扩展来获得光学孤子方法。 “全部”ke等式的非线性自相伴随。 保护法律是通过非线性自伴害构建的。 抽象 < CE:简单 - 段ID =“SPARA0006”查看=“全部”>在本文中,从改进的Tanh-Coth方法(MTC)的角度来看,研究了Kundu-Eckhaus方程(KE),扩展了Jacobi椭圆函数扩展方法(EJEF ),Lie对称性分析,非线性自伴和保护法(CLS)。获得新的孤子解决方案,如暗明,暗,周期性波和奇异孤子溶液组合。该等式被发现是非线性自伴,我们使用IBragimov呈现的新守护定理来构建CLS。在图中示出了一些获得的解决方案的物理解释。 ]]>

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