Single peak solitary wave solutions for the generalized Camassa–Holm equation
From MaRDI portal
Publication:3191896
DOI10.1080/00036811.2013.853290zbMath1317.37092OpenAlexW2083349637MaRDI QIDQ3191896
Lilin Ma, Hong Li, Kan-Min Wang
Publication date: 25 September 2014
Published in: Applicable Analysis (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/00036811.2013.853290
KdV equations (Korteweg-de Vries equations) (35Q53) Soliton equations (35Q51) Soliton theory, asymptotic behavior of solutions of infinite-dimensional Hamiltonian systems (37K40) Soliton solutions (35C08)
Related Items (2)
Compacton-Like Solutions in a Camassa–Holm Type Equation ⋮ Single-peak solitary wave solutions for the generalized Korteweg-de Vries equation
Cites Work
- Unnamed Item
- Two new types of bounded waves of CH-\(\gamma\) equation
- Analyticity of periodic traveling free surface water waves with vorticity
- The hydrodynamical relevance of the Camassa-Holm and Degasperis-Procesi equations
- The trajectories of particles in Stokes waves
- Peakons and periodic cusp wave solutions in a generalized Camassa-Holm equation
- Exact loop solutions, cusp solutions, solitary wave solutions and periodic wave solutions for the special CH-DP equation
- Peakons and coshoidal waves: Traveling wave solutions of the Camassa-Holm equation
- Peakons of the Camassa-Holm equation
- Solitons in the Camassa-Holm shallow water equation
- Four types of bounded wave solutions of CH-\(\gamma\) equation
- Traveling wave solutions of the Camassa-Holm equation
- Single peak solitary wave solutions for the Fornberg–Whitham equation
- Stability of peakons
- An integrable shallow water equation with peaked solitons
- A Variational Approach to the Stability of Periodic Peakons
- Particle trajectories in solitary water waves
- PEAKONS AND THEIR BIFURCATION IN A GENERALIZED CAMASSA–HOLM EQUATION
- Smooth and non-smooth traveling waves in a nonlinearly dispersive equation
This page was built for publication: Single peak solitary wave solutions for the generalized Camassa–Holm equation
