2010
DOI: 10.1016/j.advengsoft.2008.12.004
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Parallel discrete element simulation of poly-dispersed granular material

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Cited by 62 publications
(31 citation statements)
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“…Two main ideas have been exploited to achieve this parallelism [32]. The first method is called atom decomposition of the workload, since the processor computes forces on its particles no matter where they move in the simulation domain because the assignment remains fixed for the duration of the simulation.…”
Section: Domain Decompositionmentioning
confidence: 99%
“…Two main ideas have been exploited to achieve this parallelism [32]. The first method is called atom decomposition of the workload, since the processor computes forces on its particles no matter where they move in the simulation domain because the assignment remains fixed for the duration of the simulation.…”
Section: Domain Decompositionmentioning
confidence: 99%
“…If a classical MD approach is used, we have no solver and the main effort has to be done on the contact detection phase, see [27,31] for instance. In this case the partitioning phase has to be parallelized to optimize the load balance of the processors only if a domain decomposition strategy is performed [23]. Since we use large time steps with the NSCD approach for simulating granular systems involving moreover a stable connectivity, we focus on the parallelization of a solver which combines the generic NSCD solver identified to a non linear Gauss Seidel algorithm [22,33] (NLGS) and a domain decomposition method (DDM).…”
Section: Motivationsmentioning
confidence: 99%
“…VizLitG is very useful for LitGrid users performing large distributed computations of significant problems such as sediment transport, dam break, nano-powders, compacting, mixing and hopper discharge [34,35]. Particle systems are considered as a pilot application for visualization due to a large number of particles that are employed modelling actual industrial applications.…”
Section: A Description Of a Benchmark Problemmentioning
confidence: 99%
“…Particle systems have no permanent connections or a usual grid that can be applied for visualization purposes because Discrete Element computations are based on particle positions, the forces acting between the particles and Newton's laws. Visualization of the tri-axial compaction problem [35] of poly-dispersed particle systems (Fig. 5) is considered for performance analysis of VizLitG.…”
Section: A Description Of a Benchmark Problemmentioning
confidence: 99%