The Jacobin elliptic function expansion method for solitonic solutions to nonlinear partial differential equations with symbolic computation
In this paper, based on the computerized symbolic computation, the Jacobin elliptic function expansion method is improved for the solitonic solutions to nonlinear partial differential equations. A coupled KdV system of equations is chosen to illustrate the method, in which a simple transformation is used to simplify calculating process, and many new exact travelling wave solutions are obtained, especially the solutions involving fourth fourth power of Jacobin elliptic functions.
Jacobin elliptic function solitonic solution symbolic computation
Xiqiang Zhao Weijun Sun
College of Mathematical Sciences Ocean University of China Qingdao Shandong 266100, P.R. China School of Distance Education Shandong University of Technology Zibo Shandong 255033, P.R. China
国际会议
2011 Seventh International Conference on Natural Computation(第七届自然计算国际会议 ICNC 2011)
上海
英文
1436-1439
2011-07-26(万方平台首次上网日期,不代表论文的发表时间)