典型文献
Darboux transformation and soliton solutions of a nonlocal Hirota equation
文献摘要：
Starting from local coupled Hirota equations,we provide a reverse space-time nonlocal Hirota equation by the sym-metry reduction method known as the Ablowitz-Kaup-Newell-Segur scattering problem.The Lax integrability of the nonlocal Hirota equation is also guaranteed by existence of the Lax pair.By Lax pair,an n-fold Darboux transformation is constructed for the nonlocal Hirota equation by which some types of exact solutions are found.The solutions with specific properties are distinct from those of the local Hirota equation.In order to further describe the properties and the dynamic features of the solutions explicitly,several kinds of graphs are depicted.
文献关键词：
中图分类号：
作者姓名：
Yarong Xia;Ruoxia Yao;Xiangpeng Xin
作者机构：
School of Computer Science,Shaanxi Normal University,Xi'an 710062,China;School of Information and Engineering,Xi'an University,Xi'an 710065,China;School of Mathematical Sciences,Liaocheng University,Liaocheng 252029,China
文献出处：
引用格式：
[1]Yarong Xia;Ruoxia Yao;Xiangpeng Xin-.Darboux transformation and soliton solutions of a nonlocal Hirota equation)[J].中国物理B（英文版）,2022(02):270-278
A类：
B类：
Darboux,transformation,soliton,solutions,nonlocal,Hirota,Starting,from,coupled,equations,provide,reverse,space,by,sym,metry,reduction,method,known,as,Ablowitz,Kaup,Newell,Segur,scattering,problem,Lax,integrability,also,guaranteed,existence,pair,By,fold,constructed,which,some,types,exact,are,found,specific,properties,distinct,those,In,order,further,describe,dynamic,features,explicitly,several,kinds,graphs,depicted
AB值：
0.567977
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