Mathematical Physics - Volume II - Numerical Methods
158
BIBLIOGRAPHY
[44] Steger, J.L., Warming, R.F., Flux Vector Splitting of the Inviscid Gasdynamics Equations with Application to Finite Difference Methods , Journal of Computational Physics, 40(2), April 1981. [45] Swanson, R.C., Turkel, E., Artificial Dissipation and Central Difference Schemes for the Euler and Navier–Stokes Equations , NASA, (CR-178296), April 1987. [46] Turkel, E., Accuracy Versus Convergence Rates for a Three Dimensional Multistage Euler Code , NASA, (CR-181665), May 1988. [47] Van Leer, B., Flux Splitting for the Euler Equations , Eight International Conference on Numerical Methods in Fluid Dynamics, 1982. [48] Yee, H.C., Numerical Approximations of Boundary Conditions with Applications to Inviscid Gas Dynamics , NASA, (TM-81265), 1981. [49] Wendt, J.F., editor. Computational Fluid Dynamics ,Springer-Verlag, Berlin, 1996. [50] Whitfield, D., Janus, M., Three Dimensional Unsteady Euler Equations Solution Using Flux Vector Splitting , AIAA Paper, (84-1552), June 1984. [51] Whitfield, D.L., Janus, J.M., Simpson, B.L., Implicit Finite Volume High Resolution Wave-Split Scheme for Solving the Unsteady Three-Dimensional Euler and Navier Stokes Equations on Stationary or Dynamic Grids , NASA Lewis Research Center, (MSSU-EIRS-ASE-88-2): 1020-50, 1988. [52] Whitman, G.B., Linear and Nonlinear Waves , John Wiley & Sons, New York, 1074. [53] Wolfram, S., Mathematica – A system for Doing Mathematics by Computer , Addi son Wesley Publishing Company, New York, 1988.
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