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Ghia, U.; Ghia, K. N.; Shin, C. T.

High-Re solutions for incompressible flow using the Navier-Stokes equations and a multigrid method. (English) Zbl 0511.76031

J. Comput. Phys. 48, 387-411 (1982).
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Cited in 3 Reviews
Cited in 1081 Documents

MSC:

76D05 Navier-Stokes equations for incompressible viscous fluids

Keywords:

multigrid method; vorticity-stream function formulation; Reynolds numbers up to 10000; square cavity; vortex pattern for steady flow conditions
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\textit{U. Ghia} et al., J. Comput. Phys. 48, 387--411 (1982; Zbl 0511.76031)
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References:

[1] Agarwal, R.K., A third-order-accurate upwind scheme for Navier-Stokes solutions at high Reynolds numbers, AIAA paper no. 81-0112, (1981)
[2] Babuska, I., ()
[3] Bakhvalov, N.S., USSR comput. math. phys., 6, 5, 101, (1966)
[4] Benjamin, A.S.; Denny, V.E., J. comput. phys., 33, 340, (1979)
[5] Brandt, A., Math. comput., 31, 333, (1977)
[6] Brandt, A., Multi-level adaptive computations in fluid dynamics, AIAA paper no. 79-1455, (1979)
[7] Brandt, A.; Dinar, N., ()
[8] Fedorenko, R.P., USSR comput. math. phys., 1, 1092, (1962)
[9] Ghia, K.N.; Hankey, W.L.; Hodge, J.K.; Ghia, K.N.; Hankey, W.L.; Hodge, J.K., Study of incompressible Navier-Stokes equations in primitive variables using implicit numerical technique, AIAA paper no. 77-648, Aiaa j., 17, 3, 298, (1979) · Zbl 0403.76038
[10] Ghia, K.N.; Shin, C.T.; Ghia, U., Use of spline approximations for higher-order accurate solutions of Navier-Stokes equations in primitive variables, AIAA paper no. 79-1467, (1979)
[11] Ghia, K.N.; Ghia, U.; Shin, C.T.; Reddy, D.R., ()
[12] Ghia, U.; Ghia, K.N.; Rubin, S.G.; Khosla, P.K., Comput. fluids, 9, 123, (1981)
[13] Hackbusch, W., Computing, 20, 291, (1978)
[14] Khosla, P.K.; Rubin, S.G., Comput. fluids, 2, 207, (1974)
[15] Merriam, M.L., Formal analysis of multi-grid techniques applied to Poisson’s equations in three dimensions, AIAA paper no. 81-1028, (1981)
[16] Nallasamy, M.; Prasad, K.K., J. fluid mech., 79, 2, 391, (1977)
[17] Rubin, S.G.; Khosla, P.K., J. comput. phys., 24, 3, 217, (1977)
[18] Rubin, S.G.; Khosla, P.K., Comput. fluids, 9, 163, (1981)
[19] Smith, R.E.; Kidd, A., Comparative study of two numerical techniques for the solution of viscous flow in a driven cavity, Nasa sp-378, 61-82, (1975)
[20] Stone, H.L., SIAM J. numer. anal., 5, 3, 530, (1968)
[21] Thunell, T.; Fuchs, L., (), 141-152, Venice, Italy
[22] Wesseling, P., Theoretical and practical aspects of a multi-grid method, () · Zbl 0494.65062
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