A 3D parallel overlapping scheme for viscous incompressible flow problems is presented that combines the finite element method, which is best suited for analysing flow in any arbitrarily shaped flow geometry, with the finite difference method, which is advantageous in terms of both computing time an
A semi-explicit parallel solver for viscous incompressible flows
β Scribed by H.U. Akay; A. Ecer; K. Fekete
- Publisher
- Elsevier Science
- Year
- 1998
- Tongue
- English
- Weight
- 792 KB
- Volume
- 151
- Category
- Article
- ISSN
- 0045-7825
No coin nor oath required. For personal study only.
β¦ Synopsis
An incompressible
viscous flow solver is parallelized using a database management program GPAR developed for parallel/domain decomposition. The approach presented involves subdivision of the flow domain into sub-domains called solution blocks and distribution of the solution blocks to network of computers. The equations for each block are solved in block solvers, while the information exchange between neighboring blocks is achieved via interface solvers. The data structure for communication between block and interface solvers are provided by GPAR. The incompressible flow solver is based on the fractional step method in which the momentum equations are solved explicitly while the pressure equation is solved implicitly. Results are presented illustrating the performance of the algorithms with increasing number of blocks and processors.
π SIMILAR VOLUMES
This paper presents an efficient parallel multigrid solver for speeding up the computation of a 3-D model that treats the flow of a viscous fluid over a flat plate. The main interest of this simulation lies in exhibiting some basic difficulties that prevent optimal multigrid efficiencies from being
portable parallel flow solver package for multiple applications. In terms of efficiency, we want the solver to have The development and applications of a parallel, time-dependent incompressible Navier-Stokes flow solver and a parallel multigrid high numerical efficiency, as well as parallel computi
## Abstract A Cartesian cut cell solver with solutionβbased adaptive mesh refinement is developed for simulating viscous, incompressible flows with arbitrary complex geometries. The cut cells are automatically generated using Volume CAD (VCAD), a framework for storing geometric and material attribu