论文标题
Ginzburg-Landau方程式复杂的新解决方案
New solutions to the complex Ginzburg-Landau equations
论文作者
论文摘要
在一维复合物Ginzburg-Landau方程中观察到的各种régimes是由于少量基本模式的相互作用，例如脉冲，前部，冲击，孔，孔，水槽。我们在这里提供了在数值计算中观察到的三种精确模式，但从未分析发现。一种是五重的局部局部同型缺陷，由popp et alii观察到，另外两个是两个五重击孤子的绑定状态，Afanasyev et alii观察到。
The various régimes observed in the one-dimensional complex Ginzburg-Landau equation result from the interaction of a very small number of elementary patterns such as pulses, fronts, shocks, holes, sinks. We provide here three exact such patterns observed in numerical calculations but never found analytically. One is a quintic case localized homoclinic defect, observed by Popp et alii, the two others are bound states of two quintic dark solitons, observed by Afanasyev et alii.
