Wave-induced boundary layer flows above and in a permeable bed

Journal of Fluid Mechanics

Volumn 325, Issue , 1996, Pages 195-218

  Liu, Philip L F ^a   Davis, Matthew H ^a   Downing, Sean ^a  

^a Cornell University   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

DAMPING; EQUATIONS OF MOTION; LAMINAR FLOW; LASER DOPPLER VELOCIMETERS; MATHEMATICAL MODELS; MECHANICAL PERMEABILITY; PERTURBATION TECHNIQUES; PHASE TRANSITIONS; VELOCITY MEASUREMENT; WATER WAVE EFFECTS;

OSCILLATORY FLOW VELOCITY; PERMEABLE BEDS; STEADY FLOW VELOCITY; STOKES BOUNDARY LAYER;

BOUNDARY LAYER FLOW;

EID: 0030262129     PISSN: 00221120     EISSN: None     Source Type: Journal    
DOI: 10.1017/S0022112096008087     Document Type: Article

References (26)

1. BATCHELOR, G. K. 1967 An Introduction to Fluid Dynamics. Cambridge University Press.
2. BATCHELOR, G. K. 1974 Transport properties of two-phase materials with random structure. Ann. Rev. Fluid Mech. 6, 227-255.
3. BEAVERS, G. S. & JOSEPH, D. D. 1967 Boundary conditions at a naturally permeable wall. J. Fluid Mech. 30, 197-207.
4. BEECH, N. W. 1978 Laser Doppler measurements in the oscillatory boundary layer beneath water waves. DSIA Elektronik No. 23, September.
5. BRINKMAN, H. C. 1947 On the permeability of media consisting of closely packed porous particles. Appl. Sci. Res. A1, 81-86.
6. CARTER, T. G., LIU, P. L.-F. & MEI, C. C. 1973 Mass transport by waves and offshore sand bedforms. J. Waterways, Harbor, Coastal Engineering Div., ASCE 99, 165-184.
7. DAGAN, G. 1979 The generalization of Darcy's law for nonuniform flows. Water Resources Res. 15, 1-7.
8. DAVIS, M. H. 1995 Water wave-induced streaming in the bottom boundary layer over a permeable bed. MS thesis, School of Civil and Environmental Engineering, Cornell University.
9. DOWNING, S. L. 1993 Measurements of the velocity structure in the bottom boundary layer under ocean waves. MS thesis, Department of Physics, Cornell University.
10. HAPPEL, J. & BRENNER, H. 1985 Low Reynolds Number Hydrodynamics. Prentice-Hall.
11. HOWELLS, I. D. 1974 Drag due to the motion of Newtonian fluid through a sparse random array of small fixed rigid objects. J. Fluid Mech. 64, 449-475.
12. HWUNG, H. H. & LIN, C. 1990 The mass transport of wave propagating on a slopping bottom. 22nd Conf. Coastal Engng, pp. 544-556.
13. LIU, P. L.-F. 1973 Damping of water waves over a porous bed. J. Hydraulic Engng, ASCE 99, 2263-2271.
14. LIU, P. L.-F. 1977 Mass transport in water waves propagated over a permeable bed. Coastal Engng 1, 79-96.
15. LIU, P. L.-F. & DALRYMPLE, R. A. 1984 The damping of gravity waves due to percolation. Coastal Engng 8, 33-49.
16. LONGUET-HIGGINS, M. S. 1953 Mass transport in water waves. Phil. Trans. R. Soc. Lond. A 245, 535-581.
17. LUNDGREN, T. S. 1972 Slow flow through stationary random beds and suspensions of spheres. J. Fluid Mech. 51, 273-299.
18. PUTNAM, J. A. 1949 Loss of water wave energy due to percolation in a permeable sea bottom. Trans. Am. Geophys. Union 30, 349-356.
19. REID, R. O. & KAJIURA, K. 1957 On the damping of gravity waves over a permeable sea bed. Trans. Am. Geophys. Union 38, 362-666.
20. RUSSELL, R. C. H. & OSORIO, J. D. C. 1957 An experiment investigation of drift profiles in a closed channel. Proc. 6th Conf. Coastal Engng, ASCE, pp. 171-193.
21. SKJELBREIA, J. E. 1987 Observations of breaking waves on slopping bottoms by use of laser doppler velocimetry. W. M. Keck Laboratory of Hydraulics and Water Resources, Caltech., Rep. KH-R-48.
22. SLEATH, J. F. A. 1972 A second approximation to mass transport by water waves. J. Marine Res. 30, 295-304.
23. SLEATH, J. F. A. 1978 Discussion of "Mass transport in water waves propagated over a permeable bed" (by P.L.-F. Liu). Coastal Engng 2, 169-171.
24. SLEATH, J. F. A. 1984 Measurements of mass transport over a rough bed. 19th Conf. Coastal Engng, pp. 1149-1160.
25. STOKES, G. G. 1847 On the theory of oscillatory waves. Trans. Camb. Phil. Soc. 8, 441-455.
26. TAM, C. K. W. 1969 The drag on a cloud of spherical particles in low Reynolds number flow. J. Fluid Mech. 38, 537-546.