An illustration of the link between ribs and hyperbolic instability
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Publication:3538930
DOI10.1063/1.869865zbMath1147.76439OpenAlexW2023750399MaRDI QIDQ3538930
Fabien S. Godeferd, Stéphane Leblanc
Publication date: 17 November 2008
Published in: Physics of Fluids (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1063/1.869865
Related Items (12)
Geometric stability of stationary Euler flows ⋮ Stability of two-dimensional Taylor–Green vortices in rotating stratified fluids ⋮ Vortices in rotating systems: Centrifugal, elliptic and hyperbolic type instabilities ⋮ The nonlinear development of three-dimensional disturbances at hyperbolic stagnation points: A model of the braid region in mixing layers ⋮ Modal stability analysis of arrays of stably stratified vortices ⋮ The essential spectrum of advective equations ⋮ Three-dimensionalization of freely-decaying two-dimensional turbulence ⋮ Three-dimensionality in the wake of a rotating cylinder in a uniform flow ⋮ Three-dimensional instability of the flow around a rotating circular cylinder ⋮ Strato-hyperbolic instability: a new mechanism of instability in stably stratified vortices ⋮ A universal three-dimensional instability of the wakes of two-dimensional bluff bodies ⋮ Experimental evidence of new three-dimensional modes in the wake of a rotating cylinder
Cites Work
- Three-dimensional instabilities in wake transition
- On the instability of certain motions of an ideal incompressible fluid
- The stability of two-dimensional linear flows
- Evolution of wavelike disturbances in shear flows : a class of exact solutions of the Navier-Stokes equations
- Local stability conditions in fluid dynamics
- Instability criteria for the flow of an inviscid incompressible fluid
- Stability analysis and large-eddy simulation of rotating turbulence with organized eddies
- Periodic steady vortices in a stagnation-point flow
- Stability of stagnation points in rotating flows
- Elliptic instability in two-dimensional flattened Taylor–Green vortices
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