TY - GEN
T1 - Parallelisation of DEM-LBM using domain decomposition
AU - Li, Jun
AU - Cui, Xilin
AU - Chan, Andrew
AU - Bridgeman, John
PY - 2014
Y1 - 2014
N2 - The coupled Discrete Element (DEM) - Lattice Boltzmann Method (LBM) often suffers from the high computational cost due to the fine meshes used. The intrinsic parallel nature of DEM-LBM makes it possible to be applied to the analysis of realistic engineering problems using parallel computer. In this paper the domain decomposition is implemented in the validated coupled DEM-LBM code FPS-BHAM and its performance is tested. A parallel efficiency of 0.72 has been achieved by using 32 processors, which shows a very good parallel behaviour of the DEM-LBM. Besides, the feature of 'pseudo-vector processing capacity' boosts the parallel behaviour of LBM with domain decomposition.
AB - The coupled Discrete Element (DEM) - Lattice Boltzmann Method (LBM) often suffers from the high computational cost due to the fine meshes used. The intrinsic parallel nature of DEM-LBM makes it possible to be applied to the analysis of realistic engineering problems using parallel computer. In this paper the domain decomposition is implemented in the validated coupled DEM-LBM code FPS-BHAM and its performance is tested. A parallel efficiency of 0.72 has been achieved by using 32 processors, which shows a very good parallel behaviour of the DEM-LBM. Besides, the feature of 'pseudo-vector processing capacity' boosts the parallel behaviour of LBM with domain decomposition.
KW - Discrete element method
KW - Domain decomposition
KW - Lattice boltazmann method
KW - Parallelisation
UR - http://www.scopus.com/inward/record.url?scp=84902074111&partnerID=8YFLogxK
U2 - 10.4028/www.scientific.net/AMM.553.531
DO - 10.4028/www.scientific.net/AMM.553.531
M3 - Conference contribution
AN - SCOPUS:84902074111
SN - 9783038350682
VL - 553
T3 - Applied Mechanics and Materials
SP - 531
EP - 536
BT - Advances in Computational Mechanics
PB - Trans Tech Publications Inc
T2 - 1st Australasian Conference on Computational Mechanics, ACCM 2013
Y2 - 3 October 2013 through 4 October 2013
ER -