Instability driven by boundary inflow across shear: a way to circumvent Rayleigh’s stability criterion in accretion disks?

DOI10.1017/jfm.2015.613zbMath1382.76111arXiv1504.08028OpenAlexW2964232104MaRDI QIDQ2797058

R. R. Kerswell

Publication date: 30 March 2016

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

Full work available at URL: https://arxiv.org/abs/1504.08028

zbMATH Keywords

transition to turbulencerotating flowsgeneral fluid mechanics

Mathematics Subject Classification ID

General theory of rotating fluids (76U05) Transition to turbulence (76F06)

Related Items (3)

Inviscid instability of an incompressible flow between rotating porous cylinders to three-dimensional perturbations ⋮ Linear and weakly nonlinear analyses of cylindrical Couette flow with axial and radial flows ⋮ On the stability of the Couette-Taylor flow between rotating porous cylinders with radial flow

Uses Software

• DLMF

Cites Work

• On the stability of plane Couette–Poiseuille flow with uniform crossflow
• Instability of a two-dimensional viscous flow in an annulus with permeable walls to two-dimensional perturbations
• Energy dissipation in a shear layer with suction
• On the hydrodynamic stability of channel flow with cross flow
• Destabilizing Taylor–Couette flow with suction
• Fluid Mechanics in Disks Around Young Stars
• NON-LINEAR INSTABILITY OF THE ASYMPTOTIC SUCTION VELOCITY PROFILE
• Flow through a diverging channel: instability and bifurcation
• Hydrodynamic stability of viscous flow between rotating porous cylinders with radial flow
• Instability of an inviscid flow between porous cylinders with radial flow
• Stability of Taylor–Couette flow in a finite-length cavity with radial throughflow
• Absolute and convective instability of cylindrical Couette flow with axial and radial flows
• Hydromagnetic stability of dissipative flow between rotating permeable cylinders
• Stability of Plane Couette-Poiseuille Flow with Uniform Crossflow
• Convective instability boundary of Couette flow between rotating porous cylinders with axial and radial flows

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