Solitary dynamics of the Caudrey–Dodd–Gibbon equation using unified method
摘要
In soliton theory, the importance of solving nonlinear mathematical models has grown significantly. In this paper, the Caudrey-Dodd-Gibbon equation is investigated to obtain solitary wave solutions using unified method. The proposed model has many applications in science and engineering, including plasma physics, fluid dynamics and optical wave propagation. The obtained novel solutions play crucial role in transportation of energy. Graphs of the solutions in two and three dimensions are displayed. These graphs presents several forms of solitons containing periodic, kink, dark, bright and singular solitons.