About shape of giant breather
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Publication:990026
DOI10.1016/j.euromechflu.2009.10.003zbMath1193.76029OpenAlexW2008743290MaRDI QIDQ990026
Vladimir E. Zakharov, Alexander I. Dyachenko
Publication date: 2 September 2010
Published in: European Journal of Mechanics. B. Fluids (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.euromechflu.2009.10.003
Solitary waves for incompressible inviscid fluids (76B25) NLS equations (nonlinear Schrödinger equations) (35Q55) Soliton equations (35Q51)
Related Items (8)
Breathers, lumps and hybrid solutions of the \((2+1)\)-dimensional Hirota-Satsuma-Ito equation ⋮ Rogue waves in Alfvénic turbulence ⋮ A dynamic equation for water waves in one horizontal dimension ⋮ Quasibreathers in the MMT model ⋮ General high-order breathers and rogue waves in the \((3 + 1)\)-dimensional KP-Boussinesq equation ⋮ Breather and hybrid solutions for a generalized \((3+1)\)-dimensional B-type Kadomtsev-Petviashvili equation for the water waves ⋮ Hamiltonian form of the modified nonlinear Schrödinger equation for gravity waves on arbitrary depth ⋮ Then-order rogue waves of Fokas-Lenells equation
Cites Work
- Interaction between envelope solitons as a model for freak wave formations. I: Long-time interaction
- Higher-order modulation effects on solitary wave envelopes in deep water
- Note on a modification to the nonlinear Schrödinger equation for application to deep water waves
- Higher-order modulation effects on solitary wave envelopes in deep water Part 2. Multi-soliton envelopes
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