Fluid Flow Bibliography

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[153]

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[154]

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[155]

Bird, R.B., Armstrong, R.C, Hassager, Ole. 1987. Dynamics of Polymeric Liquids, I-II. John Wiley & Sons, New York.

[156]

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[159]

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[160]

Chung, D.H., Kwon, T.H. 2002. "Invariant-based optimal fitting closure approximation for the numerical prediction of flow-induced fiber orientation", J. Rheology, 46, p. 169.

[161]

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[162]

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[163]

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[164]

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[165]

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[166]

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[167]

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[168]

Ferry, John D., 1980. Viscoelastic Properties of Polymers, 3rd edition, Wiley.

[169]

Giles, M.B. 1988. “Non-reflecting boundary conditions for the Euler equations”, CFDL Report 88-1, MIT Dept. of Aero. and Astro.

[170]

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[171]

Giles, M.B. 1991 “UNSFLO: A numerical method for unsteady flow in turbomachinery”, Gas Turbine Laboratory Report GTL 205, MIT Dept. of Aero. and Astro.

[172]

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[173]

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[174]

Graboski, M. S. and Daubert, T. E. 1978. “A Modified Soave Equation of State for Phase Equilibrium Calculations: Systems Containing CO2, H2S, N2, and CO”, Ind. Eng. Chem. Process Des. Dev., 17(4), pp. 448-454.

[175]

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[176]

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[178]

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[179]

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[180]

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[181]

Huang, H., and Ayoub, J. 2006. “Applicability of the Forchheimer Equation for Non-Darcy Flow in Porous Media”. SPE Journal, March 2008, pp. 112-122.

[182]

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[183]

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[184]

Jameson, A., Schmidt, W. and Turkel, E. 1981. “Numerical solution of the Euler equations by finite volume methods using Runge-Kutta time stepping schemes”, AIAA Paper 81-1259.

[185]

Lau, H. C., Schowalter, W. R. 1986. "A Model for Adhesive Failure of Viscoelastic Fluids During Flow", J. of Rheology, 30(1).

[186]

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[187]

Legat, V., Marchal, J.M. 1992. "Predictions of threedimensional general shape extrudates by an implicit iterative scheme," Int. J. for Numerical Methods in Fluids, 14, 609-625.

[188]

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[189]

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[190]

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[191]

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[192]

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[193]

Loehmer, R. 2009. “On Limiters for Minimal Vorticity Dissipation”, AIAA 2009-135.

[194]

Lynn, N. and Steinhoff, J. 2007. “Large Reynolds Number Turbulence Modeling with Vorticity Confinement”, AIAA 2007-3965.

[195]

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[196]

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[197]

Mathur, S.R. and Murthy, J.Y. 1997. “Pressure-based method for unstructured meshes”, Numerical Heat Transfer, Part B: Fundamentals, 31(2), pp. 195-214.

[198]

Mathur, S.R. and Murthy, J.Y. 1997. “Pressure boundary conditions for incompressible flow using unstructured meshes”, Numerical Heat Transfer, Part B: Fundamentals, 32(3), pp. 283-298.

[199]

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[200]

Pasquali, M., and Scriven, L.E. 2002. "Free surface flows of polymer solutions with models based on the conformation tensor", J. Non-Newtonian Fluid Mechanics, 108,1-3, pp. 363-409.

[201]

Peric, M., Kressler, R., and Scheuerer, G. 1988. “Comparison of finite-volume numerical methods with staggered and colocated grids”, Computers & Fluids, 16(4), pp. 389-403.

[202]

Phan-Thien, N., Fan, X.-J., Tanner, R.I., Zheng, R. 2002. "Folgar–Tucker constant for a fibre suspension in a Newtonian fluid", J. of Non-Newtonian Fluid Mechanics, 103(2-3), pp. 251-260.

[203]

Phan-Thien, N., Graham, A.L. 1991. "A new constitutive model for fibre suspensions: flow past a sphere", Rheologica Acta, 30(1), pp.44-57.

[204]

Poinsot, T. J. and Lele, S.K., 1992. “Boundary Conditions for Direct Simulations of Compressible Viscous Flows,” J. of Comp. Physics, 101, pp. 104-129.

[205]

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[206]

Rajagopalan, D., Armstrong, R.C., Brown, R.A. 1990. "Finite element methods for calculation of steady viscoelastic flow using constitutive equations with a Newtonian viscosity", J. Non-Newtonian Fluid Mech., 36, pp 159-192.

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[208]

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[210]

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[212]

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[213]

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[214]

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[215]

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[216]

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[217]

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[218]

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[219]

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