Perspective: Future research directions in computational fluid dynamics

Journal of Fluids Engineering, Transactions of the ASME

Volumn 116, Issue 2, 1994, Pages 212-215

  Douglass, R W ^a   Ramshaw, J D ^a  

^a EG&G   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

COMPUTATIONAL FLUID DYNAMICS; RESEARCH AND DEVELOPMENT;

CODES (SYMBOLS); CONVERGENCE OF NUMERICAL METHODS; ERRORS; FLOW OF FLUIDS; LARGE SCALE SYSTEMS; MATHEMATICAL MODELS; ROBUSTNESS (CONTROL SYSTEMS); TURBULENCE;

BLACK BOXES; CODE ROBUSTNESS; COMPLEX FLOWS; COMPUTATIONAL FLUID DYNAMICS; NUMERICAL ERRORS;

FLUID DYNAMICS;

EID: 0028445593     PISSN: 00982202     EISSN: 1528901X     Source Type: Journal    
DOI: 10.1115/1.2910256     Document Type: Article

References (13)

1. Jones, O. C, Kreith, F., and White, F. M., 1981, “Basic Research Needs in Fluid Mechanics,” ASME JOURNAL OF FLUIDS ENGINEERING, Vol. 103, No. 4, Dec, pp. 509-519.
2. Kee, R. J., Petzold, L. R., Smooke, M. D., and Grcar, J. F., 1985, “Implicit Methods in Combustion and Chemical Kinetics Modeling,” Multiple Time Scales, J. H. Brackbill and B. I. Cohen, eds., Academic Press, New York, pp. 113-144.
3. Keyes, D. E., 1989, “Domain Decomposition Methods for the Parallel Computation of Reacting Flows,” Computer Physics Communications, Vol. 53, pp. 181-200.
4. Knoll, D. A., and McHugh, P. R., 1992, “NEWEDGE: A 2-D Fully Implicit Edge Plasma Fluid Code for Advanced Physics and Complex Geometry,” Journal of Nuclear Materials, Vol. 196-198, pp. 352-356.
5. Knoll, D. A., Prinja, A. K., and Campbell, R. B., 1993, “A Direct Newton Solver for the Two-Dimensional Tokamak Edge Plasma Fluid Equations,” Journal of Computational Physics, Vol. 104, pp. 418-426.
6. MacArthur, J. W., and Patankar, S. V., 1989, “Robust Semidirect Finite Difference Methods for Solving the Navier-Stokes and Energy Equations,” International Journal of Numerical Methods in Fluids, Vol. 9, pp. 325-340.
7. O’Connor, L., 1992, “Computational Fluid Dynamics: Giving a Boost to Engine Design,” Mechanical Engineering, Vol. 114, No. 5, May, pp. 44-50.
8. Ottino, J. M., 1989, The Kinematics of Mixing: Stretching, Chaos, and Transport, Cambridge Texts in Applied Mathematics, Cambridge University Press, New York.
9. Patankar, S. V., 1980, Numerical Heal Transfer and Fluid Flow, Hemisphere Publishing Co., New York.
10. Patankar, S. V., and Spalding, D. B., 1972, “A Calculation Procedure for Heat, Mass and Momentum Transfer in Three-Dimensional Parabolic Flows,” International Journal of Heat and Mass Transfer, Vol. 15, p. 1787.
11. Swean, T., Sandberg, W., Löhner, R., Stewart, M., Ramamurti, R., Fung, T., Fyfe, D., and Patnaik, G., 1990, “Unsteady CFD Simulations of Submarine Flows,” Final Report to the Naval Research Laboratory under ARPA Order No. 6604, Submarine Technology Program, DARPA, 1400 Wilson Blvd, Arlington, VA 2209-2308.
12. Unverdi, S., and Tryggvason, G., 1992, “A Front-Tracking Method for Viscous, Incompressible, Multi-fluid Flows,” Journal of Computational Physics, Vol. 100, pp. 25-37.
13. Xu, Y., and Smooke, M. D., 1993, “Application of a Primitive Variable Newton’s Method for the Calculation of an Axisymmetric Laminar Diffusion Flame,” Journal of Computational Physics, Vol. 104, pp. 99-109.