典型文献
Reduced nonlocal integrable mKdV equations of type(-λ,λ)and their exact soliton solutions
文献摘要：
We conduct two group reductions of the Ablowitz-Kaup-Newell-Segur matrix spectral problems to present a class of novel reduced nonlocal reverse-spacetime integrable modified Korteweg-de Vries equations.One reduction is local,replacing the spectral parameter with its negative and the other is nonlocal,replacing the spectral parameter with itself.Then by taking advantage of distribution of eigenvalues,we generate soliton solutions from the reflectionless Riemann-Hilbert problems,where eigenvalues could equal adjoint eigenvalues.
文献关键词：
中图分类号：
作者姓名：
Wen-Xiu Ma
作者机构：
Department of Mathematics,Zhejiang Normal University,Jinhua 321004,China;Department of Mathematics,King Abdulaziz University,Jeddah 21589,Saudi Arabia;Department of Mathematics and Statistics,University of South Florida,Tampa,FL 33620-5700,United States of America;School of Mathematical and Statistical Sciences,North-West University,Mafikeng Campus,Private Bag X2046,Mmabatho 2735,South Africa
文献出处：
引用格式：
[1]Wen-Xiu Ma-.Reduced nonlocal integrable mKdV equations of type(-λ,λ)and their exact soliton solutions)[J].理论物理,2022(06):15-20
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Reduced,nonlocal,integrable,mKdV,equations,type,their,exact,soliton,solutions,We,conduct,two,group,reductions,Ablowitz,Kaup,Newell,Segur,matrix,spectral,problems,present,class,novel,reduced,reverse,spacetime,modified,Korteweg,de,Vries,One,replacing,parameter,negative,other,itself,Then,by,taking,advantage,distribution,eigenvalues,generate,from,reflectionless,Riemann,Hilbert,where,could,equal,adjoint
AB值：
0.684797
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