Numerical simulation of hypersonic inlet flows

8th AIAA International Space Planes and Hypersonic Systems and Technologies Conference

Volumn , Issue , 1998, Pages 148-158

  Van Keuk, J ^a   Ballmann, J ^a   Koschel, W ^a  

^a RWTH AACHEN UNIVERSITY   (Germany)

Author keywords

[No Author keywords available]

Indexed keywords

FINITE VOLUME METHOD; HYPERSONIC INLETS; PROPULSION; RUNGE KUTTA METHODS; SPACECRAFT;

AIR-BREATHING PROPULSION; CONVERGENCE ACCELERATION; FREESTREAM CONDITIONS; LAMINAR AND TURBULENT FLOW; NUMERICAL COMPUTATIONS; SECOND-ORDER ACCURACY; SHOCK/BOUNDARY LAYER INTERACTIONS; STEADY STATE SOLUTION;

NUMERICAL METHODS;

EID: 84982318977     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: None     Document Type: Conference Paper

References (31)

1. van Albada, GD, van Leer, B, Roberts, WW (1982) A Comparative Study of Computational Methods in Cosmic Gas Dynamics. Astron. Astrophys. 108, pp. 76-84
2. Baldwin, B, Lomax, H (1978) Thin Layer Approximation and Algebraic Model for Separated Turbulent Flows. AIAA-Paper 78-0257
3. Brandt, A (1981) Guide to Multigrid Development. Lecture Notes in Mathematics, Proceedings of the Conference "Multigrid Methods", pp. 220-313
4. D'Ambrosio, D, Marsilio, R, (1997) A Numerical Method for Solving the Three-Dimensional Parabolized Navier-Stokes Equations. Computers & Fluids 26, No. 6, pp. 587-611
5. Einfeldt, B, Munz, CD, Roe, PL, Sjogreen, B (1991) On Godunov-Type Methods Near Low Densities. J. Comp. Phys. 92, pp. 273-295
6. Gerlinger, P, Briiggemann, D (1997) Multigrid Convergence Acceleration for Turbulent Supersonic Flows. Int. J. Num. Meth. Fl. 24, pp. 1019-1035
7. Godunov, SK (1959) A Difference Scheme for Numerical Computation of Discontinuous Solutions of Hydrodynamic Equations. Math. Sbornik 47, pp. 271-306
8. Grotowsky IMG (1996) A Numerical Algorithm for Calculating Flows in Hypersonic Inlets, ZFW 20, pp. 95-104
9. Harten, A, Lax, PD, van Leer, B (1983) On Upstream Differencing and Godunov-Type Schemes for Hyperbolic Conservation Laws. SIAM Rev. 25, pp. 35-61
10. Harten, A (1983) High Resolution Schemes for Hyperbolic Conservation Laws. J. Comp. Phys. 49, pp. 357-393
11. Harten, A, Osher, S (1987) Uniformly High-Order Accurate Nonoscillatory Schemes I. SIAM J. Numer. Anal. 24
12. Hirsch, C (1990) Numerical Computation of Internal and External Flows, Vol. 2. Computational Methods for Inviscid and Viscous Flows. J. Wiley & Sons.
13. Jameson A, Schmidt W, Turkel E (1981) Numerical Solutions of the Euler Equations by Finite Volume Methods Using Runge-Kutta Time-Stepping Schemes. AIAA Paper 81-1259
14. Jameson, A (1991) Time Dependent Calculation Using Multigrid, with Applications to Unsteady Flows Past Airfoils and Wings. AIAAPaper 91-1596
15. Kirn KH, Rho OH (1997) An Improvement of AUSM Schemes by Introducing the Pressurebased Weight Functions. Proceedings of the CFD97, Canada
16. Koschel W, Rick W, Riiggeberg T (1992) Study of Flow Phenomena in High Speed Intakes. AIAA Conference, Orlando/FL, AIAA Paper 92-5029
17. Kroll, N, Radespiel, R (1993) An Improved Flux Vector Split Discretization Scheme for Viscous Flows. DLR-F.B 93-53
18. van Leer, B (1974) Towards the Ultimate Conservative Difference Scheme II. Monotonicity and Conservation Combined in a Second Order Scheme. J. Comp. Phys. 14, pp. 361-370
19. van Leer, B (1979) Towards the Ultimate Conservative Difference Scheme V. A Second Order Sequel to Godunov's Method. J. Comp. Phys. 32, pp. 101-136
20. van Leer, B (1982) Flux Vector Splitting for the Euler Equations. Lecture Notes in Physics 170, pp. 507-512
21. Liou MS, Steffen CJ (1993) A New Flux Splitting Scheme. J. Comp. Phys. 107, pp. 23-39
22. Liou MS (1996) A Sequel to AUSM: AUSM+. J. Comp. Phys. 129, pp. 364-382
23. Osher, S, Chakravarthy, S (1983) Upwind Schemes and Boundary Conditions with Application to Euler Equations in General Geometries. J. Comp. Phys. 50, pp. 447-481
24. Pandolfi, M (1998) Private Information
25. Quirk, JJ (1992) A Contribution to the Great Riemann Solver Debate. ICASE Report 92-64
26. Roe, PL (1981) Approximate Riemann Solvers, Parameter Vectors and Difference Schemes. J. Comp. Phys. 43, pp. 357-372
27. Steger JL, Warming RF (1981) Flux Vector Splitting of the Inviscid Gas-Dynamic Equations with Applications to Finite Difference Methods. J. Comp. Phys. 40, pp. 263-293
28. Sweby, PK (1984) High Resolution Schemes Using Flux Limiters for Hyperbolic Conservation Laws. SIAM J. Num. Anal. 21
29. Toro, EF, Spruce, M, Speares, W (1994) Restoration of the Contact Surface in the HLLRiemann Solver. Shock Waves 4, pp. 25-34
30. Yee, HC (1987) Upwind and Symmetric Shock-Capturing Schemes. NASA TM 89464
31. Yee, HC, Klopfer, GH, Montagne, JL (1990) High Resolution Shock-Capturing Schemes for Inviscid and Viscous Hypersonic Flows. J. Comp. Phys. 88, pp. 31-61