LOCALIZED EXCITATIONS WITH AND WITHOUT PROPAGATING PROPERTIES IN (2+1)-DIMENSIONS VIA A REDUCTION APPROACH
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Publication:3602734
DOI10.1142/S021797920803879XzbMath1157.35473OpenAlexW2098207503MaRDI QIDQ3602734
Ji-Ye Qiang, Song-Hua Ma, Chun-Long Zheng
Publication date: 12 February 2009
Published in: International Journal of Modern Physics B (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1142/s021797920803879x
modified dispersive long-wave systemnon-propagating solitonobjective reduction approachpropagating soliton
KdV equations (Korteweg-de Vries equations) (35Q53) Periodic solutions to PDEs (35B10) Soliton equations (35Q51)
Related Items (2)
A (2+1)-dimensional modified dispersive water-wave (MDWW) system: Lie symmetry analysis, optimal system and invariant solutions ⋮ Breather, multi-shock waves and localized excitation structure solutions to the extended BKP-Boussinesq equation
Cites Work
- New exact solutions and fractal patterns of generalized Broer-Kaup system via a mapping approach
- Peakon, compacton and loop excitations with periodic behavior in KdV type models related to Schrödinger system
- Exact solution and semifolded structures of generalized Broer-Kaup system in \((2+1)\)-dimensions
- Integrable two-dimensional generalisation of the sine- and sinh-Gordon equations
- Theory of non-propagating surface-wave solitons
- SINGLE AND MULTIPLE VALUED LOCALIZED EXCITATIONS OF BOITI-LEON-PEMPINELLI SYSTEM IN (2+1)-DIMENSIONS VIA A MAPPING METHOD
- New similarity reductions of the Boussinesq equation
- Infinitely many Lax pairs and symmetry constraints of the KP equation
- An integrable shallow water equation with peaked solitons
- Compactons: Solitons with finite wavelength
- Deterministic Nonperiodic Flow
- delta -dressing and exact solutions for the (2+1)-dimensional Harry Dym equation
- Localized Coherent Soliton Structures in a Generalized (2+1)-Dimensional Nonlinear Schrödinger System
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