Numerical prediction of one-dimensional ablation using a finite control volume procedure with exponential differencing

Numerical Heat Transfer

Volumn 14, Issue 1, 1988, Pages 17-34

  Blackwell, B F ^a  

^a SANDIA NATIONAL LABORATORIES   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

HEAT TRANSFER; MATHEMATICAL TECHNIQUES - DIFFERENTIAL EQUATIONS;

EXPONENTIAL DIFFERENCING; FINITE CONTROL VOLUME; NUMERICAL PREDICTION; ONE-DIMENSIONAL ABLATION;

ABLATION;

EID: 0024050491     PISSN: 01495720     EISSN: None     Source Type: Journal    
DOI: 10.1080/10407788808913631     Document Type: Article

References (6)

1. J. J. Brogan, A Numerical Method of Solution for Heat Conduction in Composite Slabs with a Receding Surface, LMSD 288204, Lockheed Missiles and Space Division, Lockheed Aircraft Corp., Sunnyvale, Calif., January 1960.
2. C. B. Moyer and R. A. Rindal, Finite Difference Solution for the In-Depth Response of Charring Materials Considering Surface Chemical and Energy Balances, Final Report № 66-7, Part II, Aerotherm Corp., Mt. View, Calif., March 1967.
3. D. B. Spalding, A Novel Finite-Difference Formulation for Differential Expressions Involving Both First and Second Derivatives, Int. J. Num. Methods Eng., vol. 4, p. 551, 1972.
4. S. V. Patankar, Numerical Heat Transfer and Fluid Flow, Hemisphere, Washington, D.C., 1980.
5. D. U. von Rosenberg, Methods for the Numerical Solution of Partial Differential Equations, American Elsevier, New York, 1969.
6. B. F. Blackwell, R. W. Douglass, and H. Wolf, A User’s Manual for the Sandia OneDimensional Direct and Inverse Thermal (SODDIT) Code, SAND85-2478, Sandia National Laboratories, Albuquerque, N.M., April 1987.