Numerical simulation of flows caused by shock-body interaction

1996 Fluid Dynamics Conference

Volumn , Issue , 1996, Pages 1-15

  Wang, Xiao Yen ^a   Chow, Chuen Yen ^a   Chang, Sin Chung ^b  

^a UCB 450   (United States)

^b NASA GLENN RESEARCH CENTER   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

FLUID DYNAMICS; SHOCK WAVES;

CONTACT SURFACE; FLOW PHENOMENA; MACH REFLECTION; NUMERICAL RESULTS; NUMERICAL SOLUTION; SHOCK REFLECTION; SOLUTION ELEMENT; SPACE-TIME CONSERVATION ELEMENT;

NUMERICAL METHODS;

EID: 84959246776     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: None     Document Type: Conference Paper

References (10)

1. C. Chang, "The Method of Space-Time Conservation Element and Solution Element — A New Approach for Solving the Navier-Stokes and Euler Equations," Journal of Computational Physics, Vol. 191, 1995, pp.295-324.
2. S.C. Chang, X.Y. Wang and C.Y. Chow, "New Developments in the Method of Space-Time Conservation Element and Solution Element — Applications to Two-Dimensional Time-Marching Problems," NASA TM 106758, December, 1994.
3. S.C. Chang, X.Y. Wang and C.Y. Chow, "The Method of Space-Time Conservation Element and Solution Element — Applications to One- Dimensional and Two-Dimensional Time-Marching Flow Problems," AIAA Paper 95-1754, June, 1995.
4. X.Y. Wang, C.Y. Chow and S.C. Chang, "High Resolution Euler Solvers Based on the Space- Time Conservation Element and Solution Element Method," AIAA Paper 96-0764, Jan. 1996.
5. X.Y. Wang, S.C. Chang and C.Y. Chow, "Application of the Method of Space-Time Conservation Element and Solution Element to Axisymmetric Euler Time-Marching Problems," Proceedings of the 6th International Symposium of CFD, Lake Tahoe, Nevada, September, 1995.
6. X.Y. Wang, "Computational Fluid Dynamics Based on the Method of Space-Time Conservation Element and Solution Element," Ph.D. Thesis, University of Colorado at Boulder, 1995.
7. R.L. Deschambault and I.I. Glass, "An Update on Non-Stationary Oblique Shock-Wave Reflections: Actual Isopycnics and Numerical Experiments," Journal of Fluid Mechanics, Vol. 131, 1983, pp. 27-57.
8. J.J. Quirk, "A Contribution to the Great Riemann Solver Debate," ICASE Report No. 92-64.
9. H. Oertel, Sr. 1966 Stossrohre, Vienna: Springer- Verlag.
10. R. Watanabe, K. Fujii and F. Higashino, "Numerical Simulation of the Flow around a Projectile Passing through a Shock Wave," AIAA Paper 95- 1790-CP, June, 1995.