Extended generalized Darboux transformation to hybrid rogue wave and breather solutions for a nonlinear Schrödinger equation

•An extended generalized Darboux transformation method is proposed.•Three types of hybrid rogue wave and breather solutions are obtained for a classical nonlinear Schrodinger equation.•The control and interaction of the hybrid wave solution are graphically demonstrated.•An exact link is established...

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Veröffentlicht in:Applied mathematics and computation Jg. 386; S. 125469
Hauptverfasser: Li, Bang-Qing, Ma, Yu-Lan
Format: Journal Article
Sprache:Englisch
Veröffentlicht: Elsevier Inc 01.12.2020
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ISSN:0096-3003
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Abstract •An extended generalized Darboux transformation method is proposed.•Three types of hybrid rogue wave and breather solutions are obtained for a classical nonlinear Schrodinger equation.•The control and interaction of the hybrid wave solution are graphically demonstrated.•An exact link is established between the hybrid solutions and the rogue wave solutions. An extended generalized Darboux transformation method is proposed to construct the hybrid rogue wave and breather solutions for a classical nonlinear Schrödinger equation. Three types of hybrid wave solutions are obtained: (i) the hybrid first-order rogue wave and breather; (ii) the hybrid second-order rogue wave and first-order breather; (iii) the hybrid first-order rogue wave and second-order breather. These solutions are novel and can be used to investigate the dynamical characteristic of the hybrid rogue waves and breathers. The control and interaction based on the parameters of the hybrid wave solution are graphically demonstrated. An exact link is established between the hybrid solutions and the rogue wave solutions via setting the parameter at special value.
AbstractList •An extended generalized Darboux transformation method is proposed.•Three types of hybrid rogue wave and breather solutions are obtained for a classical nonlinear Schrodinger equation.•The control and interaction of the hybrid wave solution are graphically demonstrated.•An exact link is established between the hybrid solutions and the rogue wave solutions. An extended generalized Darboux transformation method is proposed to construct the hybrid rogue wave and breather solutions for a classical nonlinear Schrödinger equation. Three types of hybrid wave solutions are obtained: (i) the hybrid first-order rogue wave and breather; (ii) the hybrid second-order rogue wave and first-order breather; (iii) the hybrid first-order rogue wave and second-order breather. These solutions are novel and can be used to investigate the dynamical characteristic of the hybrid rogue waves and breathers. The control and interaction based on the parameters of the hybrid wave solution are graphically demonstrated. An exact link is established between the hybrid solutions and the rogue wave solutions via setting the parameter at special value.
ArticleNumber 125469
Author Ma, Yu-Lan
Li, Bang-Qing
Author_xml – sequence: 1
  givenname: Bang-Qing
  surname: Li
  fullname: Li, Bang-Qing
  email: libq@th.btbu.edu.cn
  organization: School of Computer and Information Engineering, Beijing Technology and Business University, Beijing 100048, PR China
– sequence: 2
  givenname: Yu-Lan
  surname: Ma
  fullname: Ma, Yu-Lan
  email: mayl@th.btbu.edu.cn
  organization: School of Mathematics and Statistics, Beijing Technology and Business University, Beijing 100048, PR China
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IngestDate Sat Nov 29 07:25:49 EST 2025
Tue Nov 18 19:38:08 EST 2025
Sun Apr 06 06:53:16 EDT 2025
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Keywords Extended generalized Darboux transformation
Nonlinear Schrödinger system
Breather
Rogue wave
Hybrid wave solution
Language English
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Snippet •An extended generalized Darboux transformation method is proposed.•Three types of hybrid rogue wave and breather solutions are obtained for a classical...
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StartPage 125469
SubjectTerms Breather
Extended generalized Darboux transformation
Hybrid wave solution
Nonlinear Schrödinger system
Rogue wave
Title Extended generalized Darboux transformation to hybrid rogue wave and breather solutions for a nonlinear Schrödinger equation
URI https://dx.doi.org/10.1016/j.amc.2020.125469
Volume 386
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