zbMATH — the first resource for mathematics

A coupled phasic exchange algorithm for three-dimensional multi-field analysis of heated flows with mass transfer. (English) Zbl 0973.76577

76M12 Finite volume methods applied to problems in fluid mechanics
76T10 Liquid-gas two-phase flows, bubbly flows
80A20 Heat and mass transfer, heat flow (MSC2010)
Full Text: DOI
[1] Ishii, M., Thermo-Fluid Dynamic Theory of Two-Phase Flow, Eyrolles, 1975 · Zbl 0325.76135
[2] Carver, M.B.; Salcudean, M., Three-dimensional numerical modelling of phase distribution of two-fluid flow in elbows and return bends, Numerical heat transfer, 10, 229-251, (1986) · Zbl 0618.76110
[3] Lahey, R. T., A CFD analysis of multidimensional two-phase flow and heat transfer phenomena. In Process, Enhanced and Multiphase Heat Transfer, ed. Manglik and Kraus. Begell House, 1996, pp. 431-441
[4] Kelly, J. M., A four-field approach towards developing a mechanistic model for multiphase flow, Battelle, Pacific Northwest National Laboratories Report PNL-SA-18878, 1993
[5] Siebert, B. W., Maneri, C. C., Kunz, R. F. and Edwards, D. P., A four-field model and CFD implementation for multi-dimensional, heated two-phase flows. In Proceedings of the Second International Conference on Multiphase Flows. Kyoto, 1995
[6] Stewart, H.B.; Wendroff, B., Two-phase flow: models and methods, Journal of computational physics, 56, 363-409, (1984) · Zbl 0596.76103
[7] Kunz, R. F., Cope, W. K. and Venkateswaran, S., Stability analysis of implicit multi-fluid schemes, AIAA Paper 97-2080, 1997
[8] Clift, S.S.; Forsyth, P.A., Linear and non-linear iterative methods for the incompressible navier – stokes equations, International journal for numerical methods in fluids, 18, 229-256, (1994) · Zbl 0791.76061
[9] Van Doormal, J.P.; Raithby, G.D., Enhancements of the SIMPLE method for predicting incompressible fluid flows, Numerical heat transfer, 7, 147-163, (1984) · Zbl 0553.76005
[10] Rhie, C.M.; Chow, W.L., Numerical study of the turbulent flow past an airfoil with trailing edge separation, AIAA journal, 21, 1527-1532, (1983) · Zbl 0528.76044
[11] Spalding, D. B., Mathematical methods in nuclear-reactor thermal hydraulics. In Keynote Paper, ANS Meeting on Nuclear-Reactor Thermal Hydraulics. Saratoga, NY, 1980
[12] Lo, S. M., Mathematical basis of a multi-phase flow model, ARER Report 13432, Harwell Laboratory, UK, 1990
[13] Siebert, B. W. and Antal, S. P., An IPSA-based two-fluid algorithm for boiling multi-phase flows. In Proceedings of CFDS User’s Meeting, 1993
[14] Issa, R.I.; Oliviera, P.J., Numerical prediction of phase separation in two-phase flow through T-junctions, Computers and fluids, 23, 2, 347-372, (1994) · Zbl 0800.76329
[15] Gosman, A.D.; Issa, R.I.; Lekakou, C.; Looney, M.K.; Politis, S., Multidimensional modelling of turbulent two-phase flows in stirred vessels, Aiche journal, 38, 1853-1859, (1992)
[16] DeBertadano, M.L.; Lahey, R.T.; Jones, O.T., Phase distribution in bubbly two-phase flow in vertical ducts, International journal of multiphase flow, 20, 5, 805-818, (1994) · Zbl 1134.76524
[17] Miller, T.F.; Schmidt, F.W., Use of a pressure-weighted interpolation method for the solution of the incompressible navier – stokes equations on a non-staggered grid system, Numerical heat transfer, 14, 213-233, (1988) · Zbl 0663.76018
[18] Serizawa, A., Kataoka, I. and Michiyoshi, I., Phase distribution in bubbly flow, data set no. 24. In Proceedings of the Second International Workshop on Two-Phase Flow Fundamentals. 1986
[19] Gu, C. Y., Computation of flows with large body forces. In Proceedings of Conference on Laminar and Turbulent Flows. Stanford University. pp. 1568-1578, 1991
[20] Patankar, S. V., Numerical Heat Transfer and Fluid Flow, Hemisphere, 1980 · Zbl 0521.76003
[21] Venkateswaran, S., Tamamidis, P. and Merkle, C. L., Interpretation of pressure-based methods as time marching schemes. In Proceedings of 15th International Conference on Numerical Methods in Fluid Dynamics. Springer Lecture Series in Physics, 1997
[22] Settari, A.; Aziz, K., A generalization of the additive correction methods for the iterative solution of matrix equations, SIAM journal of numerical analysis, 10, 3, 506-521, (1973) · Zbl 0256.65020
[23] Hutchinson, B.R.; Raithby, G.D., A multigrid method based on the additive correction strategy, Numerical heat transfer, 9, 511-537, (1986)
[24] Van Doormal, J. P., Turan, A. and Raithby, G. D., Evaluation of new techniques for the calculation of internal recirculating flows, AIAA Paper 87-0059, 1987
[25] Briggs, W. L., A Multigrid Tutorial, SIAM, 1987
[26] Drew, D. A., Analytical modeling of multiphase flows. In Boiling Heat Transfer, ed. Lahey. Elsevier, 1992, pp. 31-84
[27] Huang, P. G. and Leschziner, M. A., Stabilization of recirculating flow computations performed with second moment closure and third order discretization. In Proceedings of the 5th Symposium on Turbulent Shear Flows. Paper 20.7, 1985
[28] Carver, M.B., Numerical computation of phase separation in two fluid flow, ASME journal of fluids engineering, 106, 147-153, (1984)
[29] Shyy, W. and Braaten, M. E., Adaptive grid computation for inviscid compressible flows using a pressure correction method. In Proceedings of the First National Fluid Dynamics Conference. Cincinatti, 1988
This reference list is based on information provided by the publisher or from digital mathematics libraries. Its items are heuristically matched to zbMATH identifiers and may contain data conversion errors. It attempts to reflect the references listed in the original paper as accurately as possible without claiming the completeness or perfect precision of the matching.