The multiple Exp-function method is employed for searching the multiple soliton solutions for the (2+1)-dimensional generalized Hirota-Satsuma-Ito (HSI) equation, which contain one-soliton, two-soliton, and triple-soliton kind solutions. Then the lump and interaction solutions are also obtained by the Hirota method for the aforementioned equation. For these obtained solutions, they are mentioned in the theory of the shallow water wave. On the other hand, these three-dimensional, contour, density, and two-dimensional stereograms of the 1-, 2-soliton solutions are depicted with the physical parameter changing. The physical phenomena of these gained multiple soliton solutions are analyzed and indicated in figures by selecting suitable values. ...
We applied the multiple exp-function scheme to the (2+1)-dimensional Sawada-Kotera (SK) equation and...
In this article, the two variable (G′/G,1/G)-expansion method is suggested to investigate new and fu...
We explore dynamical features of lump solutions as diversion and propagation in the space. Through t...
The multiple Exp-function method is employed for searching the multiple soliton solutions for the (2...
In this paper, the Hirota bilinear method, which is an important scheme, is used. The equation of th...
In this paper, we study the diversity of interaction solutions of a shallow water wave equation, the...
In this work, the analytic solutions for different types of nonlinear partial differential equations...
The multiple Exp-function method is employed for searching the multiple soliton solutions for the ne...
The Hirota-Satsuma-Ito equation in (2+1)-dimensions passes the three-soliton test. This paper aims t...
In this paper, we consider the (2+1)-dimensional generalized Hirota-Satsuma-Ito equation with time-d...
The Exp-function method is generalized to construct N-soliton solutions of a new generalization of t...
This thesis concerns soliton equations in two spatial dimensions. Camassa and Holm derived a model o...
We employ the idea of Hirota-s bilinear method, to obtain some new exact soliton solutions for high ...
In this study, we consider three model equations of shallow water waves. Shallow water equations mod...
The central target of this research is looking into some novel solutions of the (3 + 1)-dimensional ...
We applied the multiple exp-function scheme to the (2+1)-dimensional Sawada-Kotera (SK) equation and...
In this article, the two variable (G′/G,1/G)-expansion method is suggested to investigate new and fu...
We explore dynamical features of lump solutions as diversion and propagation in the space. Through t...
The multiple Exp-function method is employed for searching the multiple soliton solutions for the (2...
In this paper, the Hirota bilinear method, which is an important scheme, is used. The equation of th...
In this paper, we study the diversity of interaction solutions of a shallow water wave equation, the...
In this work, the analytic solutions for different types of nonlinear partial differential equations...
The multiple Exp-function method is employed for searching the multiple soliton solutions for the ne...
The Hirota-Satsuma-Ito equation in (2+1)-dimensions passes the three-soliton test. This paper aims t...
In this paper, we consider the (2+1)-dimensional generalized Hirota-Satsuma-Ito equation with time-d...
The Exp-function method is generalized to construct N-soliton solutions of a new generalization of t...
This thesis concerns soliton equations in two spatial dimensions. Camassa and Holm derived a model o...
We employ the idea of Hirota-s bilinear method, to obtain some new exact soliton solutions for high ...
In this study, we consider three model equations of shallow water waves. Shallow water equations mod...
The central target of this research is looking into some novel solutions of the (3 + 1)-dimensional ...
We applied the multiple exp-function scheme to the (2+1)-dimensional Sawada-Kotera (SK) equation and...
In this article, the two variable (G′/G,1/G)-expansion method is suggested to investigate new and fu...
We explore dynamical features of lump solutions as diversion and propagation in the space. Through t...