In this paper, the sine-cosine method is used to construct exact traveling wave solutions of the Ito equation. As a result, many new periodic and solitary wave solutions are derived to generalized (2+1)-dimensional Ito equation. Throughout the paper, all the calculations are made with the aid of the Maple packet program
We discuss two classes of solutions to a novel Casimir equation associated with the Ito system, a co...
AbstractTraveling wave solutions for a generalized sinh–cosh–Gordon equation are studied. The equati...
The conformable derivative and adequate fractional complex transform are implemented to discuss the ...
In this paper, the sine-cosine method is used to construct exact traveling wave solutions of the Ito...
By using the sine-cosine method proposed recently, we give the exact periodic and soliton solutions ...
By using the sine-cosine method proposed recently, we give the exact periodic and soliton solutions ...
The Ito equation (a coupled nonlinear wave equation which generalizes the KdV equation) has previous...
We propose a method to deal with the general sine-Gordon equation. Several new exact travelling wave...
In this work, we construct traveling wave solutions of (1+1) - dimensional Ito integro-differential ...
The Ito system was previously been shown to admit a reduction to a single nonlinear Casimir equation...
In this article, the Sinh–Gordon function method and sub-equation method are used to construct trave...
This paper obtains the soliton solutions of the Ito integro-differential equation. The G'/G method w...
In this paper, we establish exact solutions for nonlinear Davey-Stewartson equations. The sine-cosin...
We derive exact traveling wave solutions to the (2 + 1)-dimensional Jaulent-Miodek equation by means...
In the present paper, we established a traveling wave solution by using sine-cosine functions algori...
We discuss two classes of solutions to a novel Casimir equation associated with the Ito system, a co...
AbstractTraveling wave solutions for a generalized sinh–cosh–Gordon equation are studied. The equati...
The conformable derivative and adequate fractional complex transform are implemented to discuss the ...
In this paper, the sine-cosine method is used to construct exact traveling wave solutions of the Ito...
By using the sine-cosine method proposed recently, we give the exact periodic and soliton solutions ...
By using the sine-cosine method proposed recently, we give the exact periodic and soliton solutions ...
The Ito equation (a coupled nonlinear wave equation which generalizes the KdV equation) has previous...
We propose a method to deal with the general sine-Gordon equation. Several new exact travelling wave...
In this work, we construct traveling wave solutions of (1+1) - dimensional Ito integro-differential ...
The Ito system was previously been shown to admit a reduction to a single nonlinear Casimir equation...
In this article, the Sinh–Gordon function method and sub-equation method are used to construct trave...
This paper obtains the soliton solutions of the Ito integro-differential equation. The G'/G method w...
In this paper, we establish exact solutions for nonlinear Davey-Stewartson equations. The sine-cosin...
We derive exact traveling wave solutions to the (2 + 1)-dimensional Jaulent-Miodek equation by means...
In the present paper, we established a traveling wave solution by using sine-cosine functions algori...
We discuss two classes of solutions to a novel Casimir equation associated with the Ito system, a co...
AbstractTraveling wave solutions for a generalized sinh–cosh–Gordon equation are studied. The equati...
The conformable derivative and adequate fractional complex transform are implemented to discuss the ...