摘要
借助谱问题的规范变换,给出Broer-Kaup系统的达布变换,利用达布变换来产生Broer-Kaup系统的偶孤子解,并且用行列式的形式来表达Broer-Kaup系统的偶孤子解.作为应用,Broer-Kaup系统偶孤子解的前两个例子被给出.
A new Darboux transformation associated with transformation of spectral problems. By using Darboux system are obtained and presented in a determinant form. the Broer-Kaup system is derived with the help of a gauge transformation, even-soliton solutions of the Broer-Kaup As an application, the first two cases are given.
出处
《西南大学学报（自然科学版）》
CAS
CSCD
北大核心
2009年第7期63-68,共6页
Journal of Southwest University(Natural Science Edition)
基金
西南大学青年基金资助项目(SWUQ2006028).
