High Performance Computing on Vector Systems 2011 2011
DOI: 10.1007/978-3-642-22244-3_7
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An Adaptable Simulation Framework Based on a Linearized Octree

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Cited by 24 publications
(15 citation statements)
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“…The models were discretized with cubical cells of δ x = 32 μm side using the mesh generator Seeder —a part of the end‐to‐end parallel simulation framework adaptable poly engineering simulator (APES) . The resulting number of cells for each model are as follows: Control: 863 531 743 Patient1: 709 482 055 Patient2: 772 152 392 …”
Section: Methodsmentioning
confidence: 99%
See 1 more Smart Citation
“…The models were discretized with cubical cells of δ x = 32 μm side using the mesh generator Seeder —a part of the end‐to‐end parallel simulation framework adaptable poly engineering simulator (APES) . The resulting number of cells for each model are as follows: Control: 863 531 743 Patient1: 709 482 055 Patient2: 772 152 392 …”
Section: Methodsmentioning
confidence: 99%
“…The models were discretized with cubical cells of x = 32 m side using the mesh generator Seeder 32 -a part of the end-to-end parallel simulation framework adaptable poly engineering simulator (APES). 33,34 The resulting number of cells for each model are as follows: The employed spatial resolution resulted in approximately 86 fluid cells along the diameter of the narrowest conduit among all the geometries, namely the CVJ of Patient2. This ensured the stability and accuracy of the bulk flow 17 and minimized the effects of boundary conditions.…”
Section: Computational Detailsmentioning
confidence: 99%
“…The employed simulation tool-chain is contained in the end-to-end parallel framework APES (adaptable poly engineering simulator) [17,24]. 2 Meshes are created using the mesh generator Seeder [9] and computations are carried out using the LBM solver Musubi [10].…”
Section: The Simulation Frameworkmentioning
confidence: 99%
“…The total number of cells with highest resolution of 8 µm was nearly one billion for Model B and 400 million for Model A due to the respective difference in the volumes of the two. The Lattice Boltzmann flow solver Musubi 17 was used for simulations which is a part of the end-to-end parallel simulation tool chain -Adaptable Poly Engineering Simulator, APES 43 The simulations were performed on the SuperMUC 1 petascale system, which is a tier-0 PRACE 2 supercomputer installed at the Leibniz Supercomputing Center, Munich. The SuperMUC is one of the main federal compute resources in Germany and it is ranked among the top 20 supercomputers of the world 3 .…”
Section: High Performance Computationsmentioning
confidence: 99%