The Wronskian technique is used to investigate a (3+1)-dimensional generalized BKP equation. Based on Hirota’s bilinear form, new exact solutions including rational solutions, soliton solutions, positon solutions, negaton solutions, and their interaction solutions are formally derived. Moreover we analyze the strangely mechanical behavior of the Wronskian determinant solutions. The study of these solutions will enrich the variety of the dynamics of the nonlinear evolution equations
We employ the idea of Hirota’s bilinear method, to obtain some new exact soliton solutions for high ...
The multiple lump solutions method is employed for the purpose of obtaining multiple soliton solutio...
In this work, we have obtained some exact solutions to (3 + 1)-dimensional generalized KP Equation. ...
AbstractThe (2 + 1)-dimensional BKP equation in the Hirota bilinear form is studied during this work...
The (2 + 1)-dimensional BKP equation in the Hirota bilinear form is studied during this work. Wronsk...
An improved (G'/G)-expansion method and variable separation method have been studied in the present ...
An improved (G'/G)-expansion method and variable separation method have been studied in the present ...
An improved (G'/G)-expansion method and variable separation method have been studied in the present ...
It is significantly important to search for exact soliton solutions to nonlinear partial differentia...
It is significantly important to search for exact soliton solutions to nonlinear partial differentia...
In this paper, the G'/G-expansion method and the first integral method are performed to the generali...
AbstractA bilinear Bäcklund transformation is presented for a (3+1)-dimensional generalized KP equat...
Abstract. We survey several results connecting combinatorics and Wronskian solutions of the KP equat...
A system of linear conditions is presented for Wronskian and Grammian solutions to a (3+1)-dimension...
Abstract A ( 2 + 1 ) $(2+1)$ -dimensional nonlinear Schrödinger equation is mainly discussed. Based ...
We employ the idea of Hirota’s bilinear method, to obtain some new exact soliton solutions for high ...
The multiple lump solutions method is employed for the purpose of obtaining multiple soliton solutio...
In this work, we have obtained some exact solutions to (3 + 1)-dimensional generalized KP Equation. ...
AbstractThe (2 + 1)-dimensional BKP equation in the Hirota bilinear form is studied during this work...
The (2 + 1)-dimensional BKP equation in the Hirota bilinear form is studied during this work. Wronsk...
An improved (G'/G)-expansion method and variable separation method have been studied in the present ...
An improved (G'/G)-expansion method and variable separation method have been studied in the present ...
An improved (G'/G)-expansion method and variable separation method have been studied in the present ...
It is significantly important to search for exact soliton solutions to nonlinear partial differentia...
It is significantly important to search for exact soliton solutions to nonlinear partial differentia...
In this paper, the G'/G-expansion method and the first integral method are performed to the generali...
AbstractA bilinear Bäcklund transformation is presented for a (3+1)-dimensional generalized KP equat...
Abstract. We survey several results connecting combinatorics and Wronskian solutions of the KP equat...
A system of linear conditions is presented for Wronskian and Grammian solutions to a (3+1)-dimension...
Abstract A ( 2 + 1 ) $(2+1)$ -dimensional nonlinear Schrödinger equation is mainly discussed. Based ...
We employ the idea of Hirota’s bilinear method, to obtain some new exact soliton solutions for high ...
The multiple lump solutions method is employed for the purpose of obtaining multiple soliton solutio...
In this work, we have obtained some exact solutions to (3 + 1)-dimensional generalized KP Equation. ...