On Constant Vorticity Flows Beneath Two-Dimensional Surface Solitary Waves
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Publication:5737703
DOI10.1142/S1402925112400049zbMath1362.76019MaRDI QIDQ5737703
Publication date: 30 May 2017
Published in: Journal of Nonlinear Mathematical Physics (Search for Journal in Brave)
Related Items (18)
On three-dimensional free surface water flows with constant vorticity ⋮ Resonant interactions of rotational water waves in the equatorial f-plane approximation ⋮ On three-dimensional geophysical capillary-gravity water flows with constant vorticity ⋮ Geophysical water flows with constant vorticity and centripetal terms ⋮ Oblique waves on a vertically sheared current are rotational ⋮ Two-dimensionality of gravity water flows governed by the equatorial \(f\)-plane approximation ⋮ Liouville-type results for the time-dependent three-dimensional (inviscid and viscous) water wave problem with an interface ⋮ Constant vorticity equatorial flows beneath surface solitary waves with centripetal forces ⋮ Resonant interactions of capillary-gravity water waves ⋮ Rigidity of three-dimensional internal waves with constant vorticity ⋮ Constant vorticity water flows in the equatorial \(\beta\)-plane approximation with centripetal forces ⋮ Constant vorticity water flows with full Coriolis term ⋮ On constant vorticity water flows in the -plane approximation ⋮ A cylindrical coordinates approach to constant vorticity geophysical waves with centripetal forces at arbitrary latitude ⋮ Regularity and symmetry properties of rotational solitary water waves ⋮ Rigidity of three-dimensional steady internal waves with constant vorticity governed by the \(f\)-plane approximation ⋮ Constant vorticity Ekman flows in the \(\beta\)-plane approximation ⋮ On flow simplification occurring in viscous three-dimensional water flows with constant non-vanishing vorticity
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