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Tobi September 30, 2013 16:44

numeric schemes
 
Dear all,

what whould you use for U/k/epsilon etc. . . .

Code:


BICCG
GAMG
PBiCG
smoothSolver

Thanks in advance,
Tobi

akidess October 1, 2013 03:49

The first three solvers should always outperform smoothSolver. GAMG should outperform CG methods when not limited by communication (this is especially true for the pressure equation). If you're in doubt, just run a couple fixed timesteps with each of the solvers and you will very quickly find out where you can save time.

Quote:

Originally Posted by Tobi (Post 454339)
Dear all,

what whould you use for U/k/epsilon etc. . . .

Code:


BICCG
GAMG
PBiCG
smoothSolver

Thanks in advance,
Tobi


AndreasG October 1, 2013 04:19

As akidess already said, for p a good choice should be GAMG, for other fields I usually use PBiCG.

BICCG shouldn't be used any more:
Quote:

Diagonal incomplete LU preconditioned BiCG solver derived from the general preconditioned BiCG solver PBiCG but with the choice of preconditioner pre-selected. Deprecated:This solver is present for backward-compatibility and the PBiCG solver should be used instead. (deprecated Apr 2008)
source: http://foam.sourceforge.net/docs/cpp/a00098.html

cfdonline2mohsen October 7, 2013 08:47

Dear Foamers
Have a look at the following references for more details:

P. K. Khosla, and S. G. Rubin, “A diagonally dominant second-order accurate implicit scheme”, Computers and Fluids, 2:207-209, 1974.

M. R. Hestens, and E. L. Steifel, “Method of conjugate gradients for solving
linear systems”, Journal of Research, 29:409-436, 1952.

D. A. H. Jacobs, “Preconditioned Conjugate Gradient methods for solving
systems of algebraic equations”, Central Electricity Research Laboratories
Report, RD/L/N193/80, 1980.

H. A. Van Der Vorst, “Bi-CGSTAB: A fast and smoothly converging variant of Bi-CG for the solution of nonsymmetric linear systems”, SIAM J. Scientific Computing, 13(2):631-644, 1992.

skyinventorbt October 8, 2013 23:52

PBiCG is good.
--
KANNAN


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