Separation and the Taylor-column problem for a hemisphere

DOI10.1017/S0022112074000504zbMath0297.76081MaRDI QIDQ4051818

Keith Stewartson, J. D. A. Walker

Publication date: 1974

Published in: Journal of Fluid Mechanics (Search for Journal in Brave)

Mathematics Subject Classification ID

General theory of rotating fluids (76U05)

Related Items (10)

On the low-Rossby-number flow of a rotating fluid past a circular cylinder ⋮ Delayed separation in eastward, rotating flow on a β-plane ⋮ Rotating flow past an elliptic-cylindrical bump of large aspect ratio ⋮ Rotating flow past a sliced cylinder ⋮ Uniform Flow Past an Axially Uniform Viscous Vortex ⋮ The response of a stratified rapidly rotating flow to a pulsating topography ⋮ Rotating stratified flow past a steep-sided obstacle: incipient separation ⋮ The low Rossby number flow of a rotating fluid past a flat plate ⋮ Asymptotic theory for a bathtub vortex in a rotating tank ⋮ Flow separation in a rotating annulus with bottom topography

Cites Work

• The flow past a circular cylinder in a rotating frame
• The Taylor column problem
• On almost rigid rotations. Part 2
• On slow transverse motion of a sphere through a rotating fluid
• The flow induced by the transverse motion of a thin disk in its own plane through a contained rapidly rotating viscous liquid
• Separation and magnetohydrodynamics
• Magnetohydrodynamic flow at a rear stagnation point
• Some Inertial Modifications of the Linear Viscous Theory of Steady Rotating Fluid Flows
• The flow caused by the differential rotation of a right circular cylindrical depression in one of two rapidly rotating parallel planes
• Boundary-layer growth near a rear stagnation point

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