SPH modeling of solid boundaries through a semi-analytic approach

Engineering Applications of Computational Fluid Mechanics

Volumn 5, Issue 1, 2011, Pages 1-15

  Di Monaco, Antonio ^a   Manenti, Sauro ^a   Gallati, Mario ^a   Sibilla, Stefano ^a   Agate, Giordano ^b   Guandalini, Roberto ^b  

^a UNIVERSITY OF PAVIA   (Italy)

^b Environment and Sustainable Development Dept   (Italy)

Author keywords

3D numerical modeling.; Model validation; Newtonian fluid.; Smoothed particle hydrodynamics.; Solid boundary.

Indexed keywords

EID: 79953823697     PISSN: 19942060     EISSN: 1997003X     Source Type: Journal    
DOI: 10.1080/19942060.2011.11015348     Document Type: Article

References (21)

1. De Leffe M, Le Touzé D, Alessandrini B (2009). Normal flux method at the boundary for SPH. Proceedings of the 4th SPHERIC Workshop. 27-29 May 2009, Nantes, France, pp. 149-156.
2. Gallati M, Braschi G (2002). Numerical description of rapidly varied flows via SPH method. Proceedings of the IASTED International Conference on Applied Simulation and Modelling. 25-28 June 2002, Iraklion, Greece, pp. 530-535.
3. Gingold RA, Monaghan JJ (1977). Smoothed particle hydrodynamics - Theory and application to non-spherical stars. Monthly Notices of the Royal Astronomical Society 181:375-389.
4. Kleefsman KMT, Fekken G, Veldman AEP, Iwanowski B, Buchner B (2005). A volume of-fluid based simulation method for wave impact problems. Journal of Computational Physics 206:363-393.
5. Kulasegaram S, Bonet J, Lewis RW, Profit M (2004). A variational formulation based contact algorithm for rigid boundaries in twodimensions SPH applications. Computational Mechanics 33:316-325.
6. Lee ES, Violeau D, Issa R, Ploix S (2010). Application of weakly compressible and truly incompressible SPH to 3-D water collapse in waterworks. Journal of Hydraulic Research 48 Extra Issue:50-60.
7. Libersky LD, Petschek AG, Carney TC, Hipp JR, Allahady FA (1993). High strain Lagrangian hydrodynamics. Journal of Computational Physics 109:67-75.
8. Liu GR, Liu MB (2003). Smoothed particle hydrodynamics-a meshfree particle method. World Scientific Publishing Co., Singapore.
9. Lucy LB (1977). A numerical approach to the testing of the fission hypothesis. Astronomical Journal 82:1013-1024.
10. Manenti S, Agate G, Di Monaco A, Gallati M, Maffio A, Guandalini R, Sibilla S (2009). SPH Modeling of Rapid Sediment Scour Induced by Water Flow. Proceedings of the 33rd IAHR International Congress. 14-19 August 2009, Vancouver, Canada, pp. 215- 222.
11. Monaghan JJ (1992a). Smoothed particle hydrodynamics. Annual Review of Astronomy and Astrophysics 30:543-574.
12. Monaghan JJ (1992b). Simulating Free Surface Flows with SPH. Journal of Computational Physics 110:399-406.
13. Monaghan JJ, Cas RC, Kos A, Hallworth MA (1999). Gravity currents descending a ramp in a stratified tank. Journal of Fluid Mechanics 139:39-70.
14. Monaghan JJ, Kajtar JB (2009). SPH particle boundary forces for arbitrary boundaries. Computer Physics Communications 180:1811-1820.
15. Monaghan JJ, Kos A (1999). Solitary waves on a Cretan beach. Journal of Waterways Port Coastal and Ocean Engineering 125(3):145-154. (Pubitemid 29348093)
16. Monaghan JJ, Kos A (2000). Scott Russell's wave generator. Physics of Fluids 12(3):622-630.
17. Monaghan JJ, Kos A, Issa N (2003). Fluid motion generated by impact. Journal of Waterways Port Coastal and Ocean Engineering 129(6):250-259. (Pubitemid 37422358)
18. Morris JP, Fox PJ, Zhu Y (1997). Modelling low Reynolds number incompressible flows using SPH. Journal of Computational Physics 136:214-266.
19. Mosqueira G, Cueto-Felgueroso L, Colominas I, Navarrina F, Casteleiro M (2002). SPH approaches for free surface flows in engineering applications. Proceedings of the 5th World Congress on Computational Mechanics. 7-12 July 2002, Vienna, Austria, pp. 1-10.
20. Randles PW, Libersky LD (1996). Smooth particle hydrodynamics: some recent improvements and applications, Computer Methods in Applied Mechanics and Engineering 139:375-408. (Pubitemid 126382704)
21. Vila JP (1999). On particle weighted methods and smooth particle hydrodynamics. Mathematical Models and Methods in Applied Sciences 9:161-209.