PeliGRIFF, a parallel DEM-DLM/FD direct numerical simulation tool for 3D particulate flows

Journal of Engineering Mathematics

Volumn 71, Issue 1, 2011, Pages 131-155

  Wachs, Anthony ^a  

^a IFP ENERGIES NOUVELLES   (France)

Author keywords

Discrete Element Method; Distributed Lagrange Multiplier Fictitious Domain method; Parallel computing; Particulate flow; Polygonal polyhedral shape; Sedimentation

Indexed keywords

DISTRIBUTED LAGRANGE MULTIPLIER; DISTRIBUTED LAGRANGE MULTIPLIER/FICTITIOUS DOMAIN METHOD; DOMAIN DECOMPOSITIONS; EFFICIENT STRATEGY; FINITE REYNOLDS NUMBER; HIGH CONCENTRATION; NEWTONIAN FLUIDS; OPEN-SOURCE; OPERATOR-SPLITTING; PARALLELIZATIONS; PARTICLE COLLISION; PARTICULATE FLOWS; POLYGONAL/POLYHEDRAL SHAPE; SERIAL CODES; SHAPED PARTICLES; VALIDATION TEST;

DIRECT NUMERICAL SIMULATION; FLUIDS; LAGRANGE MULTIPLIERS; NUMERICAL METHODS; PARALLEL ARCHITECTURES; PARTICLES (PARTICULATE MATTER); REYNOLDS NUMBER; SPHERES; THREE DIMENSIONAL COMPUTER GRAPHICS;

FLOW OF FLUIDS;

EID: 79961001034     PISSN: 00220833     EISSN: 15732703     Source Type: Journal    
DOI: 10.1007/s10665-010-9436-2     Document Type: Article

References (23)

1. Glowinski R, Pan TW, Hesla TI, Joseph DD (1999) A distributed Lagrange multiplier/fictitious domain method for particulate flow. Int J Multiph Flow 25: 755-794.
2. Glowinski R (2003) Finite element methods for incompressible viscous flow. In: Ciarlet PG, Lions JL (eds) Handbook of numerical analysis, vol IX. North-Holland, Amsterdam, pp 3-1176.
3. Wachs A (2009) A DEM-DLM/FD method for direct numerical simulation of particulate flows: sedimentation of polygonal isometric particles in a Newtonian fluid with collisions. Comput Fluids 38(8): 1608-1628.
4. Singh P, Hesla TI, Joseph DD (2003) Distributed Lagrange multiplier method for particulate flows with collisions. Int J Multiph Flow 29: 495-509.
5. Glowinski R, Pan TW, Hesla TI, Joseph DD, Periaux J (2001) A fictitious domain approach to the direct numerical simulation of incompressible viscous flow past moving rigid bodies: application to particulate flow. J Comput Phys 169: 363-426.
6. Pan TW, Joseph DD, Glowinski R (2001) Modelling Rayleigh-Taylor instability of a sedimenting suspension of several thousand circular particles in a direct numerical simulation. J Fluid Mech 434: 23-37.
7. Feng ZG, Michaelides EE (2005) Proteus: a direct forcing method in the simulations of particulate flows. J Comput Phys 202: 20-51.
8. Uhlmann M (2005) An immersed boundary method with direct forcing for the simulation of particulate flows. J Comput Phys 209: 448-476.
9. Tsuji T, Yabumoto K, Tanaka T (2008) Spontaneous structures in three-dimensional bubbling gas-fluidized bed by parallel DEM-CFD coupling simulation. Powder Technol 184(2): 132-140.
10. Tsuji T, Ito A, Tanaka T (2008) Multi-scale structure of clustering particles. Powder Technol 179(3): 115-125.
11. Jin S, Minev PD, Nandakumar K (2009) A scalable parallel algorithm for the direct numerical simulation of three-dimensional incompressible particulate flow. Int J Comput Fluid Dyn 23(5): 427-437.
12. Veeramani C, Minev PD, Nandakumar K (2007) A fictitious domain formulation for flows with rigid particles: a non-Lagrange multiplier version. J Comput Phys 224: 867-879.
13. Yu Z, Shao X, Wachs A (2006) A fictitious domain method for particulate flows with heat transfer. J Comput Phys 217(2): 424-452.
14. Yu Z, Wachs A (2007) A fictitious domain method for dynamic simulation of particle sedimentation in Bingham fluids. J Non-Newton Fluid Mech 145(2-3): 78-91.
15. Crowe C, Sommerfeld M, Tsuji Y (1998) Multiphase flows with droplets and particles. CRC Press, New York.
16. Cundall PA, Strack ODL (1979) A discrete numerical model for granular assemblies. Geotechnique 29: 47-65.
17. Wu CY, Cocks ACF (2006) Numerical and experimental investigations of the flow of powder into a confined space. Mech Mater 38: 304-324.
18. Komiwes V, Mege P, Meimon Y, Herrmann H (2006) Simulation of granular flow in a fluid applied to sedimentation. Granul Matter 8: 41-54.
19. Yu Z, Wachs A, Peysson Y (2006) Numerical simulation of particle sedimentation in shear-thinning fluids with a fictitious domain method. J Non-Newton Fluid Mech 136: 126-139.
20. Haider A, Levenspiel O (1989) Drag coefficient and terminal velocity of spherical and non-spherical particles. Powder Technol 58: 63-70.
21. Yu Z, Phan-Thien N, Fan Y, Tanner RI (2002) Viscoelastic mobility problem of a system of particles. J Non-Newton Fluid Mech 104: 87-124.
22. ten Cate A, Nieuwstad CH, Derksen JJ, van den Akker HEA (2002) Particle image velocimetry and lattice-Boltzmann simulations on a single sphere settling under gravity. Phys Fluids 14(11): 4012-4025.
23. Feng ZG, Michaelides EE (2009) Robust treatment of no-slip boundary condition and velocity updating for the lattice-Boltzmann simulation of particulate flows. Comput Fluids 38(2): 370-381.