Article ID | Journal | Published Year | Pages | File Type |
---|---|---|---|---|
6891794 | Computers & Mathematics with Applications | 2018 | 8 Pages |
Abstract
We consider a (2+1)-dimensional generalized breaking soliton (gBS) equation, which describes the interaction of the Riemann wave propagated along the y-axis with a long wave propagated along the x-axis. By using Bell's polynomials, we derive a bilinear form of the gBS equation. Based on the resulting Hirota's bilinear equation, we explicitly construct its soliton solutions. Furthermore, by using the extended homoclinic test theory, its homoclinic breather waves and rogue waves are well derived, respectively. It is hoped that our results can enrich the dynamical behavior of the gBS-type equations.
Related Topics
Physical Sciences and Engineering
Computer Science
Computer Science (General)
Authors
Xue-Wei Yan, Shou-Fu Tian, Min-Jie Dong, Li Zhou, Tian-Tian Zhang,