11th Computational Fluid Dynamics Conference 1993
DOI: 10.2514/6.1993-3375
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Pseudospectral simulation of compressible turbulence using logarithmic variables

Abstract: The direct numerical simulation of dissipative, highly compressible turbulent flow is performed using a pseudospectral Fourier technique. The governing equations are cast in a form where the important physical variables are the fluid velocity and the natural logarithms of the fluid density and temperature. Bulk viscosity is utilized to model polyatomic gases more accurately and to ensure numerical stability in the presence of strong shocks. Numerical examples include three-dimensional supersonic homogeneous tu… Show more

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Cited by 7 publications
(4 citation statements)
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“…To stabilize calculations of compressible isotropic turbulence, Shebalin [38] added a bulk viscosity that was constant in space. Cook and Cabot [7,8] improved on this idea by introducing Laplacian operators that attempt to localize the artificial bulk viscosity to shocks only, and by also introducing an artificial shear viscosity (intended to mimic a subgrid model) to damp near grid-scale vortical motions:…”
Section: Appendix a Initial Conditions For The Compressible Isotropimentioning
confidence: 99%
“…To stabilize calculations of compressible isotropic turbulence, Shebalin [38] added a bulk viscosity that was constant in space. Cook and Cabot [7,8] improved on this idea by introducing Laplacian operators that attempt to localize the artificial bulk viscosity to shocks only, and by also introducing an artificial shear viscosity (intended to mimic a subgrid model) to damp near grid-scale vortical motions:…”
Section: Appendix a Initial Conditions For The Compressible Isotropimentioning
confidence: 99%
“…One interesting approach for shock treatment was used by Shebalin [3] and then improved to an adaptive form by Cook and Cabot [4]. The key idea in these studies was to provide dissipation to the dilatational velocity field without directly affecting (dissipating) the vortical velocity field.…”
Section: Introductionmentioning
confidence: 99%
“…Limiters, in the form of flux limiters 4,5,23 or solution limiters, 6,22,24,25,37,40,42 are not well suited for implicit time integration schemes, and also pose challenges for high-order methods on complex geometries. As for artificial viscosity methods, Laplacian-based 15,26,28,29,35,36 and physics-based 1,9,19,20,32,35,38 approaches have been proposed. An assessment of artificial viscosity methods for unsteady flows is presented in.…”
Section: Introductionmentioning
confidence: 99%