R. Lohner, C. Yang, J. Cebral, O. Soto, F. Camelli
A family of low-order finite element solvers for incompressible flows is described. Both the advection and divergence terms are treated using consistent numerical fluxes along edges. Several techniques to accelerate convergence to steady state are explored and compared. The techniques are then used in a fully implicit time-marching scheme that solves a steady problem at every timestep. Several examples demonstrate the usefulness of the developed scehmes.
Published on 01/01/2003
DOI: 10.1142/9789812796837_0003Licence: CC BY-NC-SA license
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