Crossflow of viscoplastic materials through tube bundles

Journal of Non-Newtonian Fluid Mechanics

Volumn 75, Issue 1, 1998, Pages 43-54

  Nieckele, Angela O ^a   Naccache, Mônica F ^a   Souza Mendes, Paulo R ^a  

^a PONTIFICAL CATHOLIC UNIVERSITY OF RIO DE JANEIRO   (Brazil)

Author keywords

Finite volume method; Generalized Newtonian liquid; Geometric parameters; Viscoplastic materials

Indexed keywords

FINITE VOLUME METHOD; FUNCTIONS; MATHEMATICAL MODELS; NEWTONIAN LIQUIDS; PIPE FLOW; RHEOLOGY; VISCOPLASTICITY;

CROSSFLOW; GENERALIZED NEWTONIAN LIQUID (GNL) MODEL; VISCOPLASTIC MATERIALS;

NON NEWTONIAN FLOW;

CROSSFLOW; FINITE VOLUME TECHNIQUE; FLUID; NEWTONIAN FLUID; PIPE;

FINITE VOLUME METHOD; FLUID FLOW; FLUIDS; TUBING; VISCOPLASTIC;

EID: 0032006491     PISSN: 03770257     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0377-0257(97)00079-7     Document Type: Article

References (22)

1. C. Chmielewski, K. Jayaraman, The effect of polymer extensibility on crossflow of polymer solutions through cylinder arrays, J. Rheol. 36 (1992) 1105-1126.
2. A. Žukauskas, Heat transfer from tubes in crossflow, in: Advances in Heat Transfer, Vol. 8, Academic Press, New York, 1972, pp. 93-160.
3. T. Mizushina, H. Usui, Approximate solution of the boundary layer equations for the flow of a non-Newtonian fluid around a circular cylinder, Heat Trans. Jpn. Res. 7 (1978) 83-92.
4. T. Mizushina, H. Usui, K. Veno, T. Kato, Experiments of pseudoplastic fluid cross flow around a circular cylinder, Heat Trans. Jpn. Res. 7 (1978) 92-101.
5. C. Chmielewski, C.A. Petty, K. Jayaraman, Crossflow of elastic liquids through arrays of cylinders, J. Non-Newtonian Fluid Mech. 35 (1990) 309-325.
6. R.B. Bird, G.C. Dai, B.J. Yarusso, The rheology of flows of viscoplastic materials, Rev. Chem. Eng. 1 (1983) 1-70.
7. G.G. Lipscomb, M.M. Denn, Flow of Bingham fluids in complex geometries, J. Non-Newtonian. Fluid Mech. 14 (1984) 337-346.
8. D.K. Gartling, N. Phan-Thien, A numerical simulation of a plastic fluid in s parallel-plate plastometer, J. Non-Newtonian Fluid Mech. 14 (1984) 347-360.
9. E.J. O'Donovan, R.I. Tanner, Numerical study of the Bingham squeeze film problem, J. Non-Newtonian Fluid Mech. 15 (1984) 75-83.
10. T.C. Papanastasiou, Flows of materials with yield, J. Rheol. 31 (1987) 385-404.
11. K.R.J. Ellwood, G.C. Georgiou, T.C. Papanastasious, J.O. Wilkes, Laminar jets of Bingham-plastic liquids, J. Rheol. 34 (1990) 787-812.
12. S.S. Abdali, E. Mitsoulis, N.C. Markatos, Entry and exit flows of Bingham fluids, J. Rheol. 36 (1992) 389.
13. C.R. Beverly, R.I. Tanner, Numerical analysis of three-dimensional Bingham plastic flow, J. Non-Newtonian Fluid Mech. 42 (1992) 85-115.
14. S.D.R. Wilson, Squeezing flow of a yield-stress fluid in a wedge of slowly-varying angle, J. Non-Newtonian Fluid Mech. 50 (1993) 45-63.
15. S.D.R. Wilson, A.j. Taylor, the channel entry problem for a yield stress fluid, J. Non-Newtonian Fluid Mech. 65 (1996) 165-176.
16. J.M. Piau, Flow of a yield stress fluid in a long domain. Application to flow on an inclined plane, J. Rheol. 40 (1996) 711-723.
17. S.V. Patankar, C.H. Liu, E.M. Sparrow, Fully developed flow and heat transfer in ducts having streamwise periodic variations of cross-sectional area, ASME J. Heat Trans. 99 (1977) 180-186.
18. S.V. Patankar, Numerical Heat Transfer and Fluid Flow, Hemisphere, New York, 1980.
19. L.F.G. Pires, A numerical method for the solution of flows using contravariant components in non-orthogonal coordinates, PhD Thesis (in Portuguese), Pontifícia Universidade Católica-RJ, 1995.
20. L.F.G. Pires, A.O. Nieckele, A numerical method for the solution of flows using contravariant components in non-orthogonal coordinates, Proc. V Brazillian Meet, on Thermal Sciences, SP (in Portuguese), 1994, pp. 343-346.
21. J.P. Van Doormaal, G.D. Raithby, Enhancements of the SIMPLE method for prediction incompressible fluid flows, Num. Heat Trans. 7 (1984) 147-163.
22. A. Settari, K. Aziz, A generalization of the additive correction methods for the iterative solution of matrix equations, SIAM J. Num. Anal. 10 (1973) 506-521.