On the wave resistance of a submerged semi-elliptical body

DOI10.1007/BF00042925zbMath0477.76018OpenAlexW2080025019MaRDI QIDQ1160525

Lawrence K. Forbes

Publication date: 1981

Published in: Journal of Engineering Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/bf00042925

zbMATH Keywords

wave drageffects of non-linearity on wave resistancesemi-elliptical body affixed to bottomshape of free surface of running stream

Mathematics Subject Classification ID

Water waves, gravity waves; dispersion and scattering, nonlinear interaction (76B15)

Related Items (22)

Linearized solution of a flow over a nonuniform bottom ⋮ Influence of surface tension on free-surface flow over a polygonal and curved obstruction ⋮ Approximate predictions of gravite flows over irregular topography for large Froude number ⋮ Interfacial waves and hydraulic falls: Some applications to atmospheric flows in the lee of mountains ⋮ Hilbert's method for numerical solution of flow from a uniform channel over irregular bottom topographies ⋮ Linearized solution of a flow over a ramp ⋮ Super-critical free-surface flow over a trapezoidal obstacle ⋮ Approximate solution of a flow over a ramp for large Froude number ⋮ Propagation of linear long water waves on a cycloidal breakwater ⋮ Torrential forced KdV equation: soliton solutions over a hole ⋮ Forced solitary waves and fronts past submerged obstacles ⋮ Nonlinear, drag-free flow over a submerged semi-elliptical body ⋮ An alternative approach to study nonlinear inviscid flow over arbitrary bottom topography ⋮ Nonlinear and unsteady waves generated by a traveling pressure distribution and the associated waveless shapes ⋮ A note on waveless subcritical flow past a submerged semi-ellipse ⋮ Two-dimensional travelling waves over a moving bottom ⋮ Nonlinear transient gravity waves due to an initial free-surface elevation over a topography ⋮ A series-solution method for free-boundary problems arising from flow over topography ⋮ Waveless subcritical flow past symmetric bottom topography ⋮ IDEAL PLANAR FLUID FLOW OVER A SUBMERGED OBSTACLE: REVIEW AND EXTENSION ⋮ A numerical method for nonlinear flow about a submerged hydrofoil ⋮ Fully non-linear two-layer flow over arbitrary topography

Cites Work

• Nonlinear solution for an applied overpressure on a moving stream
• The second approximation to cnoidal and solitary waves
• Non-linear free-surface flows about blunt bodies
• Upstream influence

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