典型文献
Dynamics of breathers and rogue waves in scalar and multicomponent nonlinear systems
文献摘要：
In this paper,we propose a new method,the variable separation technique,for obtaining a breather and rogue wave solution to the nonlinear evolution equation.Integrable systems of the derivative nonlinear Schr?dinger type are used as three examples to illustrate the effectiveness of the presented method.We then obtain a family of rational solutions.This family of solutions includes the Akhmediev breather,the Kuznetsov-Ma breather,versatile rogue waves,and various interactions of localized waves.Moreover,the main characteristics of these solutions are discussed and some graphics are presented.More importantly,our results show that more abundant and novel localized waves may exist in the multicomponent coupled equations than in the uncoupled ones.
文献关键词：
中图分类号：
作者姓名：
Weiying Wang;Xiubin Wang
作者机构：
School of Economics,Harbin University of Commerce,Harbin 150028,China;Department of Mathematics,Harbin Institute of Technology,Harbin 150001,China
文献出处：
引用格式：
[1]Weiying Wang;Xiubin Wang-.Dynamics of breathers and rogue waves in scalar and multicomponent nonlinear systems)[J].理论物理,2022(04):1-12
A类：
breathers
B类：
Dynamics,rogue,waves,scalar,multicomponent,nonlinear,systems,this,paper,we,propose,new,method,variable,separation,technique,obtaining,evolution,Integrable,derivative,Schr,dinger,type,are,used,as,three,examples,illustrate,effectiveness,presented,We,then,family,rational,solutions,This,includes,Akhmediev,Kuznetsov,Ma,versatile,various,interactions,localized,Moreover,main,characteristics,these,discussed,some,graphics,importantly,our,results,show,that,more,abundant,novel,may,exist,equations,than,uncoupled,ones
AB值：
0.603674
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