THE GENERALIZED WRONSKIAN SOLUTIONS OF THE INTEGRABLE VARIABLE-COEFFICIENT KORTEWEG-DE VRIES EQUATION
DOI10.1142/S0217979211052575zbMath1247.35137OpenAlexW2059942666MaRDI QIDQ2919323
Yi Zhang, Yi-Neng Lv, Ling-Ya Ye, Hai-Qiong Zhao
Publication date: 2 October 2012
Published in: International Journal of Modern Physics B (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1142/s0217979211052575
solitonsrational solutionsvariable-coefficient KdV equationcomplexitonsWronskian determinantnegatonspositons
Completely integrable infinite-dimensional Hamiltonian and Lagrangian systems, integration methods, integrability tests, integrable hierarchies (KdV, KP, Toda, etc.) (37K10) KdV equations (Korteweg-de Vries equations) (35Q53) Soliton solutions (35C08)
Cites Work
- Transformations for a generalized variable-coefficient Korteweg-de Vries model from blood vessels, Bose-Einstein condensates, rods and positons with symbolic computation
- On the solitonic structures of the cylindrical dust-acoustic and dust-ion-acoustic waves with symbolic computation
- Two binary Darboux transformations for the KdV hierarchy with self-consistent sources
- Exact Solution of the Korteweg—de Vries Equation for Multiple Collisions of Solitons
- Integrable properties of a variable-coefficient Korteweg–de Vries model from Bose–Einstein condensates and fluid dynamics
- Wronskian solutions of the Boussinesq equation—solitons, negatons, positons and complexitons
- Negatons, positons, rational-like solutions and conservation laws of the Korteweg–de Vries equation with loss and non-uniformity terms
- Solving the Korteweg-de Vries equation by its bilinear form: Wronskian solutions
This page was built for publication: THE GENERALIZED WRONSKIAN SOLUTIONS OF THE INTEGRABLE VARIABLE-COEFFICIENT KORTEWEG-DE VRIES EQUATION
