Withdrawal of fluid through a line sink beneath a free surface above a sloping boundary

DOI10.1007/BF00046379zbMath0822.76013OpenAlexW1997734674MaRDI QIDQ1891588

C. R. Dun, Graeme C. Hocking

Publication date: 13 June 1995

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

Full work available at URL: https://doi.org/10.1007/bf00046379

zbMATH Keywords

stagnation pointseries truncation methodsolutions with cusp

Mathematics Subject Classification ID

Incompressible inviscid fluids (76B99)

Related Items (7)

The problem of the flow of an ideal fluid with a singular sink at a depression on the bottom ⋮ On the shape of the free-surface problem of an ideal incompressible fluid flow with a singular sink at the top of a triangular ledge at the bottom ⋮ Singularity theory of plane curves and its applications ⋮ Withdrawal of a fluid of finite depth through a line sink with a cusp in the free surface ⋮ Gravitational fluid flow induced in a three layer stratified fluid by two submerged sinks or sources with stagnation points on the free surfaces ⋮ Steady free surface potential flow of an ideal fluid due to a singular sink on the flat bottom ⋮ The flow induced in a three-layer stratified fluid by a submerged sink or source with stagnation points on the free surfaces

Cites Work

• Unnamed Item
• Critical withdrawal from a two-layer fluid through a line sink
• Subcritical free-surface flow caused by a line source in a fluid of finite depth
• A note on the flow induced by a line sink beneath a free surface
• A cusp-like free-surface flow due to a submerged source or sink
• Cusp-like free-surface flows due to a submerged source or sink in the presence of a flat or sloping bottom
• Free surface flow due to a sink
• On air flow over free surfaces of stationary water
• Divergent low-Froude-number series expansion of nonlinear free-surface flow problems

This page was built for publication: Withdrawal of fluid through a line sink beneath a free surface above a sloping boundary