The Fission, Fusion and Annihilation of Solitons of the (2+1)-Dimensional Broer-Kaup-Kupershmidt System

With the help of the symbolic computation system Maple and an expanded projective Riccati equation approach, we obtain some new rational explicit solutions with three

With the help of the symbolic computation system Maple and an expanded projective Riccati equation approach, we obtain some new rational explicit solutions with three

Based on the derived solitary wave excitation, some specific fission, fusion and annihilation phenomena of solitons are also

Department of Electronics Engineering, Catholic University of Daegu, Hayang, Gyongsan, Gyungbuk 712-702, South Korea.. Reprint requests

Based on a special solution of the derived general solution with arbitrary functions, we list two simple examples, soliton fission and fusion so- lutions for the (2+1)-dimensional

In summary, with the use of the projective Riccati equation, we have obtained several types of exact so- lutions for the (2+1)-dimensional generalized Broer- Kaup (GBK)

By this choice, the dromion localized in all directions is changed into a chaotic line soliton, which presents chaotic behavior in the x-direction though still localized

Uniformly Constructing a Series of Nonlinear Wave and Coefficient Functions’ Soliton Solutions and Double Periodic Solutions for the (2 + 1)-Dimensional