AbstractIn this work we study four (3+1)-dimensional nonlinear evolution equations, generated by the Jaulent–Miodek hierarchy. We derive multiple soliton solutions for each equation by using the Hereman–Nuseir form, a simplified form of the Hirota’s method. The obtained soliton solutions are characterized by distinct phase shifts
The central target of this research is looking into some novel solutions of the (3 + 1)-dimensional ...
The Exp-function method is generalized to construct N-soliton solutions of a new generalization of t...
The Sawada-Kotera equation with a nonvanishing boundary condition, which models the evolution of ste...
AbstractIn this work we study four (3+1)-dimensional nonlinear evolution equations, generated by the...
We applied the multiple exp-function scheme to the (2+1)-dimensional Sawada-Kotera (SK) equation and...
We study bifurcation of traveling wave solutions of a class of (3+1)-dimensional nonlinear evolution...
In this paper, by using bilinear form and extended three-wave type of ansätz approach, we obtain ne...
In this work, the analytic solutions for different types of nonlinear partial differential equations...
In this paper, we investigate the nonlinear wave solutions for a (3+1)-dimensional equation which ca...
The N-soliton solution of a new nonlinear evolution equation, the modified generalised Vakhnenko equ...
AbstractExact breather-type and periodic-type soliton solutions including the double-breather-type s...
Through the Bäcklund transformation and Hirota bilinear form, the explicit solutions with localized ...
In this paper, associating with the Hirota bilinear form, the three-wave method, which is applied...
Abstract- In this paper, by using bilinear form and extended three-wave type of ans¨atz approach, we...
We employ the idea of Hirota-s bilinear method, to obtain some new exact soliton solutions for high ...
The central target of this research is looking into some novel solutions of the (3 + 1)-dimensional ...
The Exp-function method is generalized to construct N-soliton solutions of a new generalization of t...
The Sawada-Kotera equation with a nonvanishing boundary condition, which models the evolution of ste...
AbstractIn this work we study four (3+1)-dimensional nonlinear evolution equations, generated by the...
We applied the multiple exp-function scheme to the (2+1)-dimensional Sawada-Kotera (SK) equation and...
We study bifurcation of traveling wave solutions of a class of (3+1)-dimensional nonlinear evolution...
In this paper, by using bilinear form and extended three-wave type of ansätz approach, we obtain ne...
In this work, the analytic solutions for different types of nonlinear partial differential equations...
In this paper, we investigate the nonlinear wave solutions for a (3+1)-dimensional equation which ca...
The N-soliton solution of a new nonlinear evolution equation, the modified generalised Vakhnenko equ...
AbstractExact breather-type and periodic-type soliton solutions including the double-breather-type s...
Through the Bäcklund transformation and Hirota bilinear form, the explicit solutions with localized ...
In this paper, associating with the Hirota bilinear form, the three-wave method, which is applied...
Abstract- In this paper, by using bilinear form and extended three-wave type of ans¨atz approach, we...
We employ the idea of Hirota-s bilinear method, to obtain some new exact soliton solutions for high ...
The central target of this research is looking into some novel solutions of the (3 + 1)-dimensional ...
The Exp-function method is generalized to construct N-soliton solutions of a new generalization of t...
The Sawada-Kotera equation with a nonvanishing boundary condition, which models the evolution of ste...
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