Direct simulations of 2D fluid-particle flows in biperiodic domains
Journal of Computational Physics
Journal of Computational Physics
An immersed-boundary finite-volume method for simulations of flow in complex geometries
Journal of Computational Physics
A fictitious domain/finite element method for particulate flows
Journal of Computational Physics
Spectral distributed Lagrange multiplier method: algorithm and benchmark tests
Journal of Computational Physics
Error estimates for an operator-splitting method for incompressible flows
Applied Numerical Mathematics
A fast computation technique for the direct numerical simulation of rigid particulate flows
Journal of Computational Physics
Immersed boundary method for flow around an arbitrarily moving body
Journal of Computational Physics
Fictitious boundary and moving mesh methods for the numerical simulation of rigid particulate flows
Journal of Computational Physics
An efficient multigrid-FEM method for the simulation of solid-liquid two phase flows
Journal of Computational and Applied Mathematics
A fictitious domain formulation for flows with rigid particles: A non-Lagrange multiplier version
Journal of Computational Physics
A direct-forcing fictitious domain method for particulate flows
Journal of Computational Physics
An explicit finite difference scheme with spectral boundary conditions for particulate flows
Journal of Computational Physics
Journal of Computational Physics
Journal of Computational and Applied Mathematics
A fictitious domain approach for the simulation of dense suspensions
Journal of Computational Physics
Finite Element/Fictitious Domain programming for flows with particles made simple
Advances in Engineering Software
Hi-index | 31.45 |
In this paper, we develop a Fictitious Domain, parallel numerical method for the Direct Numerical Simulation of the flow of rigid particles in an incompressible viscous Newtonian fluid. A Simultaneous Directions Implicit algorithm is employed which gives the model a high level of parallelization. The projection of the fluid velocity onto rigid motion on the particles is based on a fast computational technique which relies on the conservation of linear and angular momenta. Numerical results are presented which confirm the ability of the proposed method to simulate the sedimentation of one and many particles; the parallel efficiency of the algorithm is also assessed.