Some internal flow applications of a unified-grid CFD methodology

32nd Joint Propulsion Conference and Exhibit

Volumn , Issue , 1996, Pages

  Chakravarthy, Sukumar ^a   Peroomian, Oshin ^a   Sekar, Balu ^b  

^a Metacomp Technologies   (India)

^b AIR FORCE RESEARCH LABORATORY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

MIXTURES; NAVIER STOKES EQUATIONS; PROPULSION;

CFD METHODOLOGIES; COMPACT STORAGES; COMPRESSIBLE NAVIER-STOKES EQUATIONS; FINITE-VOLUME FORMULATION; MULTI-BLOCK GRID; SPATIAL DISCRETIZATIONS; THREE DIMENSIONS; TRIANGULAR PRISM;

COMPUTATIONAL FLUID DYNAMICS;

EID: 84961900243     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: None     Document Type: Conference Paper

References (16)

1. Osher S and Chakravarthy, S. (1984) “Very High Order Accurate TVD Schemes Approximating Hyperbolic Conservation Laws”, ICASE Report No. 84-44.
2. Chakravarthy, S. and Osher S. (1985) “A New Class of High Accuracy TVD Schemes for Hyperbolic Conservation Laws”, AIAA Paper No. 85-0363.
3. Chakravarthy, S. (1986) “The Versatility and Reliability of Euler Solvers Based on High-Accuracy TVD Formulations”, AIAA Paper No. 86-0243.
4. Harten, A. (1983) “High Resolution Schemes for Hyperbolic Conservation Laws”, J. Comp. Phys., 49, pp. 357-393.
5. Harten, A. and Chakravarthy, S. (1991) “Multi - Dimensional ENO Schemes for General Geometries”, 1CASE Report No. 9176.
6. Chakravarthy, S. (1994) Rockwell Science Center Report No. SC71039TR.
7. Casper, J. (1991) “Finite-Volume Application of High Order ENO Schemes to Two-Dimensional Boundary-Value Problems,” AIAA Paper No. 91-0631.
8. Shu, C.W. and Osher, S. (1989) “Efficient Implementation of Essentially Non-Oscillatory Shock Capturing Schemes II”, J. Comp. Phys., 83, pp. 32-78.
9. Atkins, H. L., (1991) “High-Order ENO Methods for the Unsteady Compressible Navier-Stokes Equations", AIAA Paper No. 91-1557.
10. Suresh, A. “Centered Nonoscillatroy Schemes of Third Order”, (1995), submitted to publication in J. Comp. Phys.
11. Chakravarthy, S. (1990) “Some Aspects of Essentially Nonoscillatory (ENO) Formulations for the Euler Equations”, NASA Contractor Report 4285.
12. Shu, C.W., Erlebacher, G., Zang, T.A., Whitaker, D., and Osher, S. (1991) “High-Order ENO Schemes Applied to Two- and Three-Dimensional Compressible Flow”, ICASE Report No. 91-38.
13. Peroomian, O., Kelly, R. E. and Chakravarthy S. (1996) “Spatial Simulations of a Confined Supersonic Shear Layer at Two Density Ratios”, AIAA Paper No. 96-0783.
14. Goldberg, U.C. and Ramakrishnan, S.V. (1994) “A Pointwise Version of Bladwin-Barth Turbulence Model”, Computation Fluid Dynamics, Vol. 1, pp 321-338.
15. Settles, G. S., Fitzpatrick, T. J., and Bogdonoff, S. M. (1979) “Detailed Study of Attached and Separated Compression Comer Flowfields in High Reynolds Number Supersonic Flow”, AIAA Journal, Vol. 17, No. 6, pp 862-869.
16. Samimy, M., Petrie, H. L., and Addy A. L. (1986) “A Study of Compressible Turbulent Reattaching Free Shear Layers”, AIAA Journal, Vol. 24, No. 2, pp 261-267.