五次函数
物理
亚纯函数
行波
平面(几何)
复平面
数学物理
模数
金茨堡-兰道理论
数学分析
经典力学
量子力学
非线性系统
数学
几何学
超导电性
作者
Robert Conte,Micheline Musette,Tuen Wai Ng,Chengfa Wu
出处
期刊:Physics Letters A
日期:2023-09-01
卷期号:481: 129024-129024
被引量:1
标识
DOI:10.1016/j.physleta.2023.129024
摘要
For both cubic and quintic nonlinearities of the one-dimensional complex Ginzburg-Landau evolution equation, we prove by a theorem of Eremenko the finiteness of the number of traveling waves whose squared modulus has only poles in the complex plane, and we provide all their closed form expressions. Among these eleven solutions, five are provided by the method used. This allows us to complete the list of solutions previously obtained by other authors.
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