TY  - JOUR
A1  - Lenarda, Pietro
A1  - Paggi, Marco
A1  - Ruiz Baier, R.
PB  - Elsevier
SP  - 281
Y1  - 2017///
JF  - Journal of Computational Physics
VL  - 344
SN  - 0021-9991
N2  - We present a partitioned algorithm aimed at extending the capabilities of existing solvers for the simulation of coupled advection?diffusion?reaction systems and incompressible, viscous flow. The space discretisation of the governing equations is based on mixed finite element methods defined on unstructured meshes, whereas the time integration hinges on an operator splitting strategy that exploits the differences in scales between the reaction, advection, and diffusion processes, considering the global system as a number of sequentially linked sets of partial differential, and algebraic equations. The flow solver presents the advantage that all unknowns in the system (here vorticity, velocity, and pressure) can be fully decoupled and thus turn the overall scheme very attractive from the computational perspective. The robustness of the proposed method is illustrated with a series of numerical tests in 2D and 3D, relevant in the modelling of bacterial bioconvection and Boussinesq systems.
TI  - Partitioned coupling of advection?diffusion?reaction systems and Brinkman flows
AV  - none
KW  - Advection?reaction?diffusion; Viscous flow in porous media; Primal-mixed finite element methods; Coupling algorithms; Operator splitting
UR  - https://www.sciencedirect.com/science/article/pii/S0021999117303807
N1  - Articolo in rivista
ID  - eprints4065
EP  - 302
ER  -