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Comparison of Several Dissipation Algorithms for Central Difference Schemes
NASA Contractor Report 201726
ICASE Report No. 97-40
COMPARISON OF SEVERAL DISSIPATION
ALGORITHMS FOR CENTRAL DIFFERENCE
SCHEMES
R. C. Swanson
R. Radespiel
E. Turkel
NASA Contract No. NAS1-19480
August 1997
Institute for Computer Applications in Science and Engineering
NASA Langley Research Center
Hampton, VA 23681-0001
Operated by Universities Space Research Association
National Aeronautics and
Space Administration
Langley Research Center
Hampton, Virginia 23681-0001
COMPARISON OF SEVERAL DISSIPATION
ALGORITHMS FOR CENTRAL DIFFERENCE
SCHEMES
R. C. Swanson
Aerodynamic and Acoustic Mcthods Branch
NASA Langley Research Center
Hampton, VA
R. Radespiel, E. Turkel
DLR, Institute of Design Aerodynamics ICASE, NASA Langley
Braunschweig, Germany and Department of Mathematics
Tel-Aviv University, Tel-Aviv, Israel *
Abstract
Several algorithms for introducing artificial dissipation into a central difference approx-
imation to the Euler and Navier Stokes equations are considered. The focus of the paper is
on the convective upwind and split pressure (CUSP) scheme, which is designed to support
single interior point discrete shock waves. This scheme is analyzed and compared in detail
with scalar and matrix dissipation (MATD) schemes. Resolution capability is determined
by solving subsonic, transonic, and hypersonic flow problems. A finite-volume discretiza-
tion and a multistage time-stepping scheme with multigrid are used to compute solutions
to the flow equations. Numerical results are also compared with either theoretical solutions
or experimental data. For transonic airfoil flows the best accuracy on coarse meshes for
aerodynamic coefficients is obtained with a simple MATD scheme.
*This research was supported in part by the National Aeronautics and Space Administration under NASA
Contract No. NAS1-19480 while the first author was in residence at the Institute for Computer Applications in
Science and Engineering (ICASE), NASA Langley Research Center, Hampton, VA 23681-0001.
In
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