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Optical solitons for the decoupled nonlinear Schrdinger equation using Jacobi elliptic approach
Communications in Theoretical Physics ( IF 2.4 ) Pub Date : 2021-06-01 , DOI: 10.1088/1572-9494/abfcb1
Jamilu Sabi’u 1 , Eric Tala-Tebue 2 , Hadi Rezazadeh 3 , Saima Arshed 4 , Ahmet Bekir 5
Affiliation  

Most of the important aspects of soliton propagation through optical fibers for transcontinental and transoceanic long distances can best be described using the nonlinear Schrdinger equation. Optical solitons are electromagnetic waves that span in nonlinear dispersive media and permit the stress and intensity to stay unaltered as a result of the delicate balance between dispersion and nonlinearity effects. However, this study exploited the Jacobi elliptic method and obtained different soliton solutions of the decoupled nonlinear Schrdinger equation with ease. Discussions about the obtained solutions were made with the aid of some 3D graphs.



中文翻译:

使用雅可比椭圆方法解耦非线性薛定谔方程的光孤子

使用非线性 Schrdinger 方程可以最好地描述孤子在跨大陆和跨洋长距离光纤中传播的大多数重要方面。光孤子是跨越非线性色散介质的电磁波,并且由于色散和非线性效应之间的微妙平衡而允许应力和强度保持不变。然而,本研究利用雅可比椭圆方法,轻松获得了解耦非线性薛定谔方程的不同孤子解。借助一些 3D 图形对获得的解决方案进行了讨论。

更新日期:2021-06-01
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