Abstract
A classification of approaches to the simulation of turbulent flows according to the kind of averaging employed was given by Kline et al. (1978). This paper, concerns three types of methods: ones based on time or ensemble-averaged equations, large eddy simulation, and full simulation. Other methods are important but will not be dealt with.
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References
Berger, M., “Adaptive Mesh Refinement for Hyperbolic Partial Differential Equations,” Report STAN-CS-82–924, Computer Science Dept., Stanford Univ., 1982.
Cain, A. B., Reynolds, W. C., and Ferziger, J. H. H., “Simulation of the Transition and Early Turbulent Regions of a Free Shear Flow,” Report TF-14, Dept. of Mech. Engr., Stanford Univ., 1981.
Caretto, L. S., Gosman, A. D., Patankar, S. V., and Spalding, D. B., “Two Calculation Procedures for Steady, Three-Dimensional Flows with Recirculation,” Proc. Third Intl. Conf. Num. Meth. Fluid Dyn., Paris, 1972.
Cebeci, T., and Bradshaw, P., Momentum Transfer in Boundary Layers McGraw-Hill, New York, 1981.
Chang, J. L. C., and Kwak, D., “On the Method of Pseudo-Compressibility for Numerically Solving Incompressible Flows,” AIAA paper 84–0252, 1984.
Chorin, A. J., “A Numerical Method for Solving Incompressible Viscous Flow Problems,” J. Comp. Phys., Vol. 2, 12, 1967.
Ferziger, J. H., “Higher Level Simulations of Turbulent Flow,” in Computational Methods for Turbulent, Transonic, and Viscous Flows (J.-A. Essers, ed. ), Hemisphere, 1983.
Kays, W. M., and Crawford, M. E., Convective Heat and Mass Transfer ( second ed. ), McGraw-Hill, New York, 1978.
Kim, J., and Moin, P., “On the Numerical Solution of Time-Dependent Fluid Flows Involving Solid Boundaries,” J. Comp. Phys., Vol. 35, 301, 1980.
Kline, S. J, Ferziger, J. H., and Johnston, J. P., “Calculation of Turbulent Shear Flows: Status and Ten-Year Outlook,” ASME J. Fluids Engrg., Vol. 100, 3, 1978.
Kline, S. J, Lilley, G. M., and Cantwell, B. J., Proceedings of the 1980–81 AFOSR-HTTM-Stanford Conference on Complex Turbulent Flows Dept. of Mech. Engr., Stanford Univ., Stanford, CA, 1981.
Leonard, B. P., “Upstream Parabolic Interpolation,” Proc. Secon GAMM Conf. on Num. Meth. In Fluid Mech., Cologne, 1977.
Lowery, P. S., private communication.
Moser, R. D., and Moin, P., “Direct Simulation of Turbulent Flow in a Curved Channel,” Rept. TF-20, Dept. of Mech. Engr., Stanford Univ., 1984.
Raithby, G. D., “Skew Upstream Differencing Schemes for Problems Involving Fluid Flow,” Comp. Meth. Appl. Mech. Engrg., Vol. 9, 75, 1976.
Rodi, W., “A New Algebraic Relation for Calculating the Reynolds Stress,” ZAMM, T219, 1976.
Rogallo, R. S., and Moin, P., “Numerical Simulation of Turbulent Flows,” Ann. Revs. Fluid Mechanics, Vol. 16, 99, 1984.
Schumann, U, U., “Ein Untersuchung über der Berechnung der.Turbulent Stromungen im Platten-und Rinspalt-Kanelen,” dissertation, Karlsruhe, 1973.
Steger, J. L., and Kutler, P., “Implicit Finite Difference Procedures for the Computation of Vortex Wakes, ” AIAA J., Vol. 15, 581, 1977.
Tennekes, H., and Lumley, J. L., A First Course in Turbulence MIT Press, 1972.
Vanka, S. P., and Leaf, G. K. K., “Fully Coupled Solution of Pressure-Linked Fluid Flow Equations,” Rept. ANL-83–73, Argonne Natl. Lab., 1983.
Vanka, S. P., “Fully Coupled Calculation of Fluid Flows with Limited Use of Computer Storage,” Rept. ANL-83–87, Argonne Nat’l. Lab., 1983.
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© 1985 Birkhäuser Boston, Inc.
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Ferziger, J.H. (1985). Turbulent Flow Simulation: Future Needs. In: Murman, E.M., Abarbanel, S.S. (eds) Progress and Supercomputing in Computational Fluid Dynamics. Progress in Scientific Computing, vol 6. Birkhäuser Boston. https://doi.org/10.1007/978-1-4612-5162-0_14
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DOI: https://doi.org/10.1007/978-1-4612-5162-0_14
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