Optimization of weighted ENO schemes for DNS of compressible turbulence

13th Computational Fluid Dynamics Conference

Volumn , Issue , 1997, Pages 528-538

  Weirs, V Gregory ^a   Candler, Graham V ^a  

^a University of Minnesota   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

BANDWIDTH; FLUID DYNAMICS; INCOMPRESSIBLE FLOW; TURBULENCE;

BANDWIDTH OPTIMIZATION; COMPRESSIBLE TURBULENCE; COMPUTATIONAL EXPERIMENT; FOURTH ORDER; NUMERICAL DISSIPATION; NUMERICAL EXPERIMENTS; NUMERICAL TESTING; THIRD ORDER;

COMPUTATIONAL FLUID DYNAMICS;

EID: 84982318261     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: None     Document Type: Conference Paper

References (11)

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2. R. P. Fedkiw, B. Merriman, R. Donat, and S. Osher. The penultimate scheme for systems of conservation laws: Finite difference ENO with Marquina’s flux splitting. CAM Report 96-18, UCLA, July 1996.
3. A. Harten, B. Engquist, S. Osher, and S. R. Chakravarthy. Uniformly high order accurate essentially non-oscillatory schemes, III. Journal of Computational Physics, 71: 231-303, 1987.
4. C.-W. Shu and S. Osher. Efficient implementation of essentially non-oscillatory shock-capturing schemes. Journal of Computational Physics, 77: 439-471, 1988.
5. C.-W. Shu and S. Osher. Efficient implementation of essentially non-oscillatory shock-capturing schemes, II. Journal of Computational Physics, 83: 32-78, 1989.
6. C.-W. Shu. Numerical experiments on the accuracy of ENO and modified ENO schemes. Journal of Scientific Computing, 5(2): 127-149, 1990.
7. X.-D. Liu, S. Osher, and T. Chan. Weighted essentially non-oscillatory schemes. Journal of Computational Physics, 115: 200-212, 1994.
8. S. K. Lele. Compact finite difference schemes with spectral-like resolution. Journal of Computational Physics, 103: 16-42, 1992.
9. C. K. W. Tarn and J. C. Webb. Dispersionrelation-preserving finite difference schemes for computational acoustics. Journal of Computational Physics, 107: 262-281, 1993.
10. C. K. W. Tarn and H. Shen. Direct computation of nonlinear acoustic pulses using high order finite difference schemes. AIAA paper 93-4325, 1993.
11. D. P. Lockard, K. S. Brentner, and H. L. Atkins. High-accuracy algorithms for computational aeroacoustics. AIAA Journal, 33(2): 246-251, February 1995.