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nlin.SIMay 31, 2012
10
citations (OpenAlex)
authors
  • Jose Carlos Brunelli
  • Sergei Sakovich
institutions
  • National Academy of Sciences of Belarus
  • Universidade Federal de Santa Catarina
arXiv abstractPDF
paper

On integrability of the Yao-Zeng two-component short-pulse equation

arXiv:1205.6969 · doi:10.1016/j.physleta.2012.11.016

Abstract

We show how the Yao-Zeng system of coupled short-pulse equations is related to the original short-pulse equation and obtain the correct zero-curvature representation of the Yao-Zeng system via this relationship.

5 pages

References in corpus (7)

  • The short pulse equation is integrable
  • Solitary wave solutions of the short pulse equation
  • Ultra-short pulses in linear and nonlinear media
  • The Bi-Hamiltonian Structure of the Short Pulse Equation
  • A novel multi-component generalization of the short pulse equation and its multisoliton solutions
  • On integrability of the vector short pulse equation
  • On Transformations of the Rabelo Equations

Cited by in corpus (5)

  • Transformation and integrability of a generalized short pulse equation
  • Hamiltonian Integrability of Two-Component Short Pulse Equations
  • The higher grading structure of the WKI hierarchy and the two-component short pulse equation
  • Integrability of a generalized short pulse equation revisited
  • Super Extensions of the Short Pulse Equation
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