Application of the sub-ode method for the Broer-Kaup equation
Based upon a generally sub-ode method,which is a direct and unified algebraic method for constructing more general form travelling wave solutions of nonlinear partial differential equations(PDEs) and implemented in a computer algebraic system,we consider the shallow long wave approximate equations(BK).New and more general form solutions are obtained,including kink-shaped solitons,bell-shaped solitons,singular solitons and periodic solutions.The properties of the new formal solitary wave solutions are shown by some figures.
The sub-ode method Broer-Kaup equation Exact solutions
Qingwu Zeng Yin Li
Guangdong Songshan Polytechnic College,Shaoguan 512126,China School of Mathematics and Information Science,Shaoguan University,Shaoguan 512005,China
国际会议
郑州
英文
133-137
2013-10-19(万方平台首次上网日期,不代表论文的发表时间)