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Parallel finite element simulation of 3D incompressible flows: Fluid-structure interactions
- Source :
- International Journal for Numerical Methods in Fluids. 21:933-953
- Publication Year :
- 1995
- Publisher :
- Wiley, 1995.
-
Abstract
- SUMMARY Massively parallel finite element computations of 3D, unsteady incompressible flows, including those involving fluid-structure interactions, are presented. The computations with time-varying spatial domains are based on the deforming spatial domaidstabilized spacetime (DSD/SST) finite element formulation. The capability to solve 3D problems involving fluid-structure interactions is demonstrated by investigating the dynamics of a flexible cantilevered pipe conveying fluid. Computations of flow past a stationary rectangular wing at Reynolds number 1000, 2500 and lo7 reveal interesting flow patterns. In these computations, at each time step approximately 3 x lo6 non-linear equations are solved to update the flow field. Also, preliminary results are presented for flow past a wing in flapping motion. In this case a specially designed mesh moving scheme is employed to eliminate the need for remeshing. All these computations are canied out on the Amy High Performance Computing Research Center supercomputers CM-200 and CM-5, with major speed-ups compared with traditional supercomputers. The coupled equation systems arising from the finite element discretizations of these large-scale problems are solved iteratively with diagonal preconditioners. In some cases, to reduce the memory requirements even further, these iterations are carried out with a matrix-fiee strategy. The finite element formulations and their parallel implementations assume unstructured meshes.
- Subjects :
- Applied Mathematics
Mechanical Engineering
Computational Mechanics
Reynolds number
Fluid mechanics
Mixed finite element method
Finite element method
Computer Science Applications
Pipe flow
Physics::Fluid Dynamics
symbols.namesake
Classical mechanics
Flow (mathematics)
Mechanics of Materials
symbols
Applied mathematics
Navier–Stokes equations
Massively parallel
Mathematics
Subjects
Details
- ISSN :
- 10970363 and 02712091
- Volume :
- 21
- Database :
- OpenAIRE
- Journal :
- International Journal for Numerical Methods in Fluids
- Accession number :
- edsair.doi...........ff3a9487b1de78eea4f690724e071451
- Full Text :
- https://doi.org/10.1002/fld.1650211011