The destabilizing effects of wall permeability in channel flows: A linear stability analysis

Physics of Fluids

Volumn 18, Issue 5, 2006, Pages

  Tilton, Nils ^a   Cortelezzi, Luca ^a  

^a MCGILL UNIVERSITY   (Canada)

Author keywords

[No Author keywords available]

Indexed keywords

LAMINAR FLOW; MECHANICAL PERMEABILITY; POROUS MATERIALS; SPECTRUM ANALYSIS; STABILITY;

LINEAR STABILITY ANALYSIS; POISEUILLE FLOW; SPECTRAL COLLOCATION TECHNIQUE; WALL PERMEABILITY;

CHANNEL FLOW;

CHANNEL FLOW; LAMINAR FLOW; MECHANICAL PERMEABILITY; POROUS MATERIALS; SPECTRUM ANALYSIS; STABILITY;

EID: 33744812994     PISSN: 10706631     EISSN: None     Source Type: Journal    
DOI: 10.1063/1.2202649     Document Type: Article

References (10)

1. J. Kim, "Control of turbulent boundary layers," Phys. FluidsPHFLE61070-663110.1063/1.1564095 15, 1093 (2003).
2. G. S. Beavers and D. D. Joseph, "Boundary conditions at a naturally permeable wall," J. Fluid Mech.JFLSA70022-1120 30, 197 (1967).
3. J. L. Lage, in Transport Phenomena in Porous Media, edited by D. B. Ingham and I. Pop (Elsevier Science, Oxford, 1998).
4. E. M. Sparrow, G. S. Beavers, T. S. Chen, and J. R. Lloyd, "Breakdown of the laminar flow regime in permeable-walled ducts," ASME Trans. J. Appl. Mech.JAMCAV0021-8936 40, 337 (1973).
5. S. Whitaker, "The Forchheimer equation: A theoretical development," Transp. Porous MediaTPMEEI0169-3913 25, 27 (1996).
6. J. A. Ochoa-Tapia and S. Whitaker, "Momentum transfer at the boundary between a porous medium and a homogeneous fluid-I. Theoretical development," Int. J. Heat Mass TransferIJHMAK0017-931010.1016/ 0017-9310(94)00346-W 38, 2635 (1995).
7. J. A. Ochoa-Tapia and S. Whitaker, "Momentum transfer at the boundary between a porous medium and a homogeneous fluid-II. Comparison with experiment," Int. J. Heat Mass TransferIJHMAK0017-931010.1016/ 0017-9310(94)00347-X 38, 2647 (1995).
8. J. A. Ochoa-Tapia and S. Whitaker, "Momentum jump condition at a boundary between a porous medium and a homogeneous fluid: Inertial effects," J. Porous MediaJPMEFB1091-028X 1, 201 (1998).
9. C. Deng and D. M. Martinez, "Linear stability of a Berman flow in a channel partially filled with a porous medium," Phys. FluidsPHFLE61070-663110.1063/1.1835968 17, 024102 (2005).
10. L. M. de Socio, L. Marino, and G. Seminara, "Stability and admittance of a channel flow over a permeable interface," Phys. FluidsPHFLE61070-663110.1063/1.2008265 17, 094103 (2005).