Solitons and other solutions to nonlinear Schrodinger equation with fourth-order dispersion and dual power law nonlinearity using several different techniques

被引：23

作者：

Zayed, Elsayed M. E. ^{[1
]}

Al-Nowehy, Abdul-Ghani ^{[2
]}

Elshater, Mona E. M. ^{[1
]}

机构：

[1] Zagazig Univ, Math Dept, Fac Sci, POB 44519, Zagazig, Egypt

[2] Taiz Univ, Fac Educ & Sci, Math Dept, Taizi, Yemen

来源：

EUROPEAN PHYSICAL JOURNAL PLUS | 2017年 / 132卷 / 06期

关键词：

ELLIPTIC FUNCTION SOLUTIONS; EXP-FUNCTION METHOD; TRAVELING-WAVE SOLUTIONS; EXTENDED TANH-FUNCTION; KDV-MKDV EQUATION; SUB-ODE METHOD; (G'/G)-EXPANSION METHOD; EXPANSION METHOD; EVOLUTION-EQUATIONS;

D O I：

10.1140/epjp/i2017-11527-4

中图分类号：

O4 [物理学];

学科分类号：

0702 ;

摘要：

The (G'/G)-expansion method, the improved Sub-ODE method, the extended auxiliary equation method, the new mapping method and the Jacobi elliptic function method are applied in this paper for finding many new exact solutions including Jacobi elliptic solutions, solitary solutions, singular solitary solutions, trigonometric function solutions and other solutions to the nonlinear Schrodinger equation with fourth-order dispersion and dual power law nonlinearity whose balance number is not positive integer. The used methods present a wider applicability for handling the nonlinear partial differential equations. A comparison of our new results with the well-known results is made. Also, we compare our results with each other yielding from these five integration tools.

引用

页数：14