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@INBOOK{Gadeschi:866742,
author = {Gadeschi, Gonzalo Brito and Siewert, Christoph and
Lintermann, Andreas and Meinke, Matthias and Schröder,
Wolfgang},
title = {{T}owards {L}arge {M}ulti-scale {P}article {S}imulations
with {C}onjugate {H}eat {T}ransfer on {H}eterogeneous
{S}uper {C}omputers},
address = {Cham},
publisher = {Springer International Publishing},
reportid = {FZJ-2019-05811},
isbn = {978-3-642-15747-9},
pages = {307-319},
year = {2015},
comment = {High Performance Computing in Science and Engineering ‘14
/ Nagel, Wolfgang E. (Editor) ; Cham : Springer
International Publishing, 2015, Chapter 21 ; ISBN:
978-3-319-10809-4 ; doi:10.1007/978-3-319-10810-0},
booktitle = {High Performance Computing in Science
and Engineering ‘14 / Nagel, Wolfgang
E. (Editor) ; Cham : Springer
International Publishing, 2015, Chapter
21 ; ISBN: 978-3-319-10809-4 ;
doi:10.1007/978-3-319-10810-0},
abstract = {We present numerical methods based on hierarchical
Cartesian grids for the simulation of particle flows of
different length scales. These include Eulerian-Lagrangian
approaches for fully resolved moving particles with
conjugate heat-transfer as well as one-way coupled
Lagrangian particle models for large-scale particle
simulations. The domain decomposition of all phases involved
is performed on a joint hierarchical Cartesian grid where
the individual cells can belong to one or more sub-grids
discretizing different physics, such that numerical methods
can operate independently on these sub-sets of the joint
mesh to solve, e.g., the Navier-Stokes equations, the heat
equation, or the particle motion. Due to the wide range of
length scales involved, we first demonstrate the scalability
of our automatic mesh generation approach. We then proceed
to detail the method for fully-resolved particle simulation
and the first steps towards its porting to heterogeneous
supercomputers. Finally, we detail the parallelization
strategy for the particle motion used by large scale one-way
Lagrangian particle simulations.},
pnm = {511 - Computational Science and Mathematical Methods
(POF3-511)},
pid = {G:(DE-HGF)POF3-511},
typ = {PUB:(DE-HGF)7},
doi = {10.1007/978-3-319-10810-0_21},
url = {https://juser.fz-juelich.de/record/866742},
}