Pages that link to "Item:Q1256364"
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The following pages link to On the development of packets of surface gravity waves moving over an uneven bottom (Q1256364):
Displaying 22 items.
- Derivation of the nonlinear Schrödinger equation for shoaling wave- groups (Q593912) (← links)
- Shoaling of nonlinear wave-groups on water of slowly varying depth (Q1061570) (← links)
- Derivation of the third-order evolution equations for weakly nonlinear water waves propagating over uneven bottoms (Q1120392) (← links)
- Uni-directional waves over slowly varying bottom. I: Derivation of a KdV- type of equation (Q1329861) (← links)
- Nonautonomous superposed Akhmediev breather in water waves (Q1641214) (← links)
- Nonlinear surface SH waves in a half-space covered by an irregular layer (Q2155963) (← links)
- Can simple KdV-type equations be derived for shallow water problem with bottom bathymetry? (Q2207746) (← links)
- Hamiltonian approach to modelling interfacial internal waves over variable bottom (Q2670254) (← links)
- The linear stability of a wavetrain propagating on water of variable depth (Q2827060) (← links)
- Wave Packet Defocusing Due to a Highly Disordered Bathymetry (Q2930540) (← links)
- Water Wave Packets Over Variable Depth (Q3004611) (← links)
- A variational approach to Boussinesq modelling of fully nonlinear water waves (Q3053601) (← links)
- Refraction-diffraction model for weakly nonlinear water waves (Q3221592) (← links)
- Effects of slowly varying depth and current on the evolution of a Stokes wavepacket (Q3316800) (← links)
- An angular spectrum model for propagation of Stokes waves (Q3359869) (← links)
- Evolution of Packets of Surface Gravity Waves over Strong Smooth Topography (Q3528886) (← links)
- The Benjamin-Feir instability of a deep-water Stokes wavepacket in the presence of a non-uniform medium (Q3770179) (← links)
- Long-time evolution of an unstable water-wave train (Q3951755) (← links)
- Three-dimensional surface gravity waves of a broad bandwidth on deep water (Q5154778) (← links)
- The Classical Problem of Water Waves: a Reservoir of Integrable and Nearly-Integrable Equations (Q5346862) (← links)
- Freak wave in a two-dimensional directional wavefield with bottom topography change. Part 1. Normal incidence wave (Q5883456) (← links)
- Solitary wave solutions in \((2+1)\) dimensions: the KdV equation derived from ideal fluid models (Q6570230) (← links)
