Water waves generated by disturbances at an ice cover.
Water-wave problem for a vertical shell
The uniqueness theorem is proved for the linearized problem describing radiation and scattering of time-harmonic water waves by a vertical shell having an arbitrary horizontal cross-section. The uniqueness holds for all frequencies, and various locations of the shell are possible: surface-piercing, totally immersed and bottom-standing. A version of integral equation technique is outlined for finding a solution.
Wave loadings on a vertical cylinder due to heave motion.
Waves and wave groups in deep water.
Waves due to initial disturbances at the inertial surface in a stratified fluid of finite depth.
Waves trapped by submerged obstacles at high frequencies.
Weak formulation of free-surface wave equations.
Weak solutions of incompressible Euler equations with decreasing energy