研究论文
The focusing coupled modified Korteweg–de Vries equation with nonzero boundary conditions: the Riemann–Hilbert problem and soliton classification
Xinxin Ma
China University of Mining and Technology
来源Theoretical and Mathematical Physics
年份2024
阅读操作
确认中在文库中上传 PDF 后可生成中文音频讲解。
摘要与影响
摘要 · 完整
The focusing coupled modified Korteweg–de Vries equation with nonzero boundary conditions is investigated by the Riemann–Hilbert approach. Three symmetries are formulated to derive compact exact solutions. The solutions include six different types of soliton solutions and breathers, such as dark–dark, bright–bright, kink–dark–dark, kink–bright–bright solitons, and a breather–breather solution.
逐年被引趋势
暂无年度引用数据
关键指标
0
被引次数 · OpenAlex
0.00
领域内被引倍数
同类平均 = 1
同类平均 = 1
前 96%
引用位次
同领域 · 同年份 · 同类型
同领域 · 同年份 · 同类型
44
参考文献
Google Scholar 与 OpenAlex 的被引统计范围不同,数值存在差异属正常。
AI 辅助阅读
依据:摘要
论文问答
当前基于摘要回答
可就本文提问;依据不足时会说明。
学术脉络
学科主题
物理Nonlinear Waves and Solitons
Advanced Mathematical Physics Problems · Nonlinear Photonic Systems
参考文献 44
The Three‐Wave Interaction—A Nondispersive Phenomenon
被引 260David J. Kaup · Studies in Applied Mathematics · 1976
Exact solutions of the modified Korteweg-de Vries equation
被引 52F. Demontis · Theoretical and Mathematical Physics · 2011
The Linearization of the Initial-Boundary Value Problem of the Nonlinear Schrödinger Equation
被引 156ATHANASSIOS S. FOKAS, Александр Рудольфович Итс · SIAM Journal on Mathematical Analysis · 1996
此处列出前 3 条
引用本文 -
暂无引用本文的记录