Incompressible SPH flow model for wave interactions with porous media

Coastal Engineering

Volumn 57, Issue 3, 2010, Pages 304-316

  Shao, Songdong ^a  

^a UNIVERSITY OF BRADFORD   (United Kingdom)

Author keywords

Breakwater; ISPH; Porous flow; Wave damping

Indexed keywords

ADDITIONAL FRICTION; BREAKING WAVES; COMPUTATIONAL RESULTS; FLOW MODEL; FLUID PRESSURES; LARGE DEFORMATIONS; MESHFREE PARTICLES; MODEL EQUATIONS; MODEL PARAMETERS; NUMERICAL SOLUTION; POROUS BED; POROUS BREAKWATER; POROUS FLOW; POROUS MEDIA; POROUS MEDIUM; REGULAR WAVES; SEMI-IMPLICIT SCHEME; SIMULATION TOOL; SMOOTHED PARTICLE HYDRODYNAMICS; SOLITARY WAVE; SPH METHODS; WAVE DAMPING; WAVE INTERACTIONS;

BREAKWATERS; CRYSTALLOGRAPHY; DAMPING; FLUID DYNAMICS; HYDRODYNAMICS; NAVIER STOKES EQUATIONS; NUMERICAL ANALYSIS; POROUS MATERIALS; SOLITONS; TWO DIMENSIONAL;

COASTAL ENGINEERING;

BREAKWATER; DAMPING; FLOW MODELING; HYDRODYNAMICS; INCOMPRESSIBLE FLOW; NAVIER-STOKES EQUATIONS; NUMERICAL METHOD; POROUS MEDIUM; SOLITARY WAVE; WATER WAVE;

EID: 74449092343     PISSN: 03783839     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.coastaleng.2009.10.012     Document Type: Article

References (33)

1. Chwang A.T., and Chan A.T. Interaction between porous media and wave motion. Annual Review of Fluid Mechanics 30 (1998) 53-84
2. Chorin A.J. Numerical solution of the Navier-Stokes equations. Mathematics of Computation 22 (1968) 745-762
3. Cruz E.C., Isobe M., and Watanabe A. Boussinesq equations for wave transformation on porous beds. Coastal Engineering 30 (1997) 125-156
4. Dean R.G., and Dalrymple R.A. Water wave mechanics for engineers and scientists. Advanced Series on Ocean Engineering, Volume 2 (1991), World Scientific Publication
5. Garcia N., Lara J.L., and Losada I.J. 2-D numerical analysis of near-field flow at low-crested permeable breakwaters. Coastal Engineering 51 (2004) 991-1020
6. Golshani A., Mizutani N., Hur D.S., and Shimizu H. Three-dimensional analysis of nonlinear interaction between water waves and vertical permeable breakwater. Coastal Engineering Journal 45 (2003) 1-28
7. Gotoh H., and Sakai T. Lagrangian simulation of breaking waves using particle method. Coastal Engineering Journal 41 (1999) 303-326
8. Hsu T.J., Sakakiyama T., and Liu P.L.F. A numerical model for wave motions and turbulence flows in front of a composite breakwater. Coastal Engineering 46 (2002) 25-50
9. Huang C.J., Chang H.H., and Hwung H.H. Structural permeability effects on the interaction of a solitary wave and a submerged breakwater. Coastal Engineering 49 (2003) 1-24
10. Huang C.J., and Dong C.M. On the interaction of a solitary wave and a submerged dike. Coastal Engineering 43 (2001) 265-286
11. Huang C.J., Shen M.L., and Chang H.H. Propagation of a solitary wave over rigid porous beds. Ocean Engineering 35 (2008) 1194-1202
12. Jiang F., and Sousa A.C.M. Smoothed particle hydrodynamics modeling of transverse flow in randomly aligned fibrous porous media. Transport in Porous Media 75 (2008) 17-33
13. Karunarathna S.A.S.A., and Lin P.Z. Numerical simulation of wave damping over porous seabeds. Coastal Engineering 53 (2006) 845-855
14. Lara J.L., Garcia N., and Losada I.J. RANS modeling applied to random wave interaction with submerged permeable structures. Coastal Engineering 53 (2006) 395-417
15. Lee E.S., Moulinec C., Xu R., Violeau D., Laurence D., and Stansby P. Comparisons of weakly compressible and truly incompressible algorithms for the SPH mesh free particle method. Journal of Computational Physics 227 (2008) 8417-8436
16. Lee J.J., Skjelbreia J.E., and Raichlen F. Measurement of velocities in solitary waves. Journal of Waterway, Port, Coastal and Ocean Division, ASCE 108 (1982) 200-218
17. Liu P.L.F., Lin P.Z., Chang K.A., and Sakakiyama T. Numerical modeling of wave interaction with porous structures. Journal of Waterway, Port, Coastal and Ocean Engineering, ASCE 125 (1999) 322-330
18. Monaghan J.J. Smoothed particle hydrodynamics. Annual Review of Astronomy and Astrophysics 30 (1992) 543-574
19. Monaghan J.J., and Kos A. Solitary waves on a Cretan beach. Journal of Waterway, Port, Coastal and Ocean Engineering, ASCE 125 (1999) 145-154
20. Packwood A.R., and Peregrine D.H. The propagation of solitary waves and bores over a porous bed. Coastal Engineering 3 (1980) 221-242
21. Quinlan N.J., Basa M., and Lastiwka M. Truncation error in mesh-free particle methods. International Journal for Numerical Methods in Engineering 66 (2006) 2064-2085
22. Rojanakamthorn S., Isobe M., and Watanabe A. A mathematical model of wave transformation over a submerged breakwater. Coastal Engineering Japan 32 (1989) 209-234
23. Sakakiyama T., and Kayama M. Numerical simulation of wave breaking and overtopping on wave absorbing revetment. Proceedings of Coastal Engineering, Japan Society of Civil Engineers, Tokyo 44 (1997) 741-745
24. Savage, R.P., 1953. Laboratory study of wave energy losses by bottom friction and percolation." Technical Memorandum, No. 31, Beach Erosion Board, Corps of Engineers.
25. Shao S.D., and Gotoh H. Turbulence particle models for tracking free surfaces. Journal of Hydraulic Research 43 (2005) 276-289
26. Shao S.D., and Lo E.Y.M. Incompressible SPH method for simulating Newtonian and non-Newtonian flows with a free surface. Advances in Water Resources 26 (2003) 787-800
27. Sollitt C.K., and Cross R.H. Wave transmission through permeable breakwaters. Proceedings of 13th International Conference on Coastal Engineering (1972), ASCE, New York 1827-1846
28. Van Gent M.R.A. The modeling of wave action on and in coastal structure. Coastal Engineering 22 (1994) 311-339
29. Vaughan G.L., Healy T.R., Bryan K.R., Sneyd A.D., and Gorman R.M. Completeness, conservation and error in SPH for fluids. International Journal for Numerical Methods in Fluids 56 (2008) 37-62
30. Violeau D., Buvat C., Abed-Meraim K., and de Nanteuil E. Numerical modelling of boom and oil spill with SPH. Coastal Engineering 54 (2007) 895-913
31. Violeau D., and Issa R. Numerical modelling of complex turbulent free-surface flows with the SPH method: an overview. International Journal for Numerical Methods in Fluids 53 (2007) 277-304
32. Xu R., Stansby P., and Laurence D. Accuracy and stability in incompressible SPH (ISPH) based on the projection method and a new approach. Journal of Computational Physics (2009) 10.1016/j.jcp. 2009.05.032
33. Zhu Y., Fox P.J., and Morris J.P. A pore-scale numerical model for flow through porous media. International Journal for Numerical and Analytical Methods in Geomechanics 23 (1999) 881-904