Optimal linear growth in magnetohydrodynamic duct flow
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Publication:3586955
DOI10.1017/S0022112010000273zbMath1193.76160MaRDI QIDQ3586955
Dmitry Krasnov, Maurice Rossi, Thomas Boeck, O. Yu. Zikanov
Publication date: 1 September 2010
Published in: Journal of Fluid Mechanics (Search for Journal in Brave)
Related Items (7)
Instabilities and turbulence in magnetohydrodynamic flow in a toroidal duct prior to transition in Hartmann layers ⋮ Numerical study of magnetohydrodynamic duct flow at high Reynolds and Hartmann numbers ⋮ Secondary optimal energy growth and magnetic damping of turbulence in Hartmann channel flow ⋮ Effect of curvature and magnetic field on MHD flow of a liquid metal in a curved annular duct ⋮ Turbulent duct flows in a liquid metal magnetohydrodynamic power generator ⋮ Natural convection in horizontal pipe flow with a strong transverse magnetic field ⋮ From three-dimensional to quasi-two-dimensional: transient growth in magnetohydrodynamic duct flows
Uses Software
Cites Work
- Linear stability analysis for high-velocity boundary layers in liquid- metal magnetohydrodynamic flows
- Stability and transition in shear flows
- Stability of the laminar flow in a rectangular duct
- On the stability of the Hartmann layer
- On the amplification of small disturbances in a channel flow with a normal magnetic field
- Amplification of small perturbations in a Hartmann layer
- A note on an algebraic instability of inviscid parallel shear flows
- On stability of streamwise streaks and transition thresholds in plane channel flows
- On the instability of pipe Poiseuille flow
- Experimental study of the instability of the Hartmann layer
- Numerical study of the instability of the Hartmann layer
- Large-scale secondary structures in duct flow
- Quasi-two-dimensional perturbations in duct flows under transverse magnetic field
- Large eddy simulation of magnetohydrodynamic turbulent duct flows
- Optimal growth and transition to turbulence in channel flow with spanwise magnetic field
- Transition to turbulence in duct flow
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