TY - JOUR
T1 - From creeping to inertial flow in porous media : a lattice Boltzmann-finite element study
AU - Narváez Salazar, A.E.
AU - Yazdchi, K.
AU - Luding, S.
AU - Harting, J.D.R.
PY - 2013
Y1 - 2013
N2 - The lattice Boltzmann method has been successfully applied for the simulation of
ow through porous media in the creeping regime. Its technical properties, namely discretization, straightforward implementation and parallelization, are responsible for its popularity. However,
ow through porous
media is not restricted to near zero Reynolds numbers since inertial effects play a role in numerous natural and industrial processes. In this paper we investigate the capability of the lattice Boltzmann method to correctly describe
ow in porous media at moderate Reynolds numbers. The selection of the lattice resolution, the collision kernel and the boundary conditions becomes increasingly important and the challenge is to keep artifacts due to compressibility effects at a minimum. The
lattice Boltzmann results show an accurate quantitative agreement with finite element method results and evidence the capability of the method to reproduce Darcy's law at low Reynolds numbers and Forchheimer's law at high Reynolds numbers.
AB - The lattice Boltzmann method has been successfully applied for the simulation of
ow through porous media in the creeping regime. Its technical properties, namely discretization, straightforward implementation and parallelization, are responsible for its popularity. However,
ow through porous
media is not restricted to near zero Reynolds numbers since inertial effects play a role in numerous natural and industrial processes. In this paper we investigate the capability of the lattice Boltzmann method to correctly describe
ow in porous media at moderate Reynolds numbers. The selection of the lattice resolution, the collision kernel and the boundary conditions becomes increasingly important and the challenge is to keep artifacts due to compressibility effects at a minimum. The
lattice Boltzmann results show an accurate quantitative agreement with finite element method results and evidence the capability of the method to reproduce Darcy's law at low Reynolds numbers and Forchheimer's law at high Reynolds numbers.
U2 - 10.1088/1742-5468/2013/02/P02038
DO - 10.1088/1742-5468/2013/02/P02038
M3 - Article
SN - 1742-5468
SP - 1
EP - 16
JO - Journal of Statistical Mechanics : Theory and Experiment
JF - Journal of Statistical Mechanics : Theory and Experiment
M1 - P02038
ER -