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  4. Graetz Problem with Non-Linear Viscoelastic Fluids in Non-Circular Tubes
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Graetz Problem with Non-Linear Viscoelastic Fluids in Non-Circular Tubes

Journal
International Journal of Thermal Sciences
ISSN
1290-0729
Date Issued
2012
Author(s)
Siginer, D  
DOI
https://doi.org/10.1016/j.ijthermalsci.2012.06.011
Abstract
A numerical investigation of the Graetz problem in straight pipes of circular and non-circular cross-sections is carried out to analyze the influence of the rheological parameters on the heat transfer enhancement with negligible axial heat conduction and viscous dissipation for a class of non-linear viscoelastic fluids constitutively represented by the simplified Phan-Thien-Tanner (SPPT) model. The analysis considers both constant wall heat flux and constant wall temperature thermal boundary conditions and concludes that the combined elastic and shear-thinning effects represented by the parameter ?We 2 lead to heat transfer enhancement for low values of the parameter of order O(1) whereas values of the parameter ?We 2 > O(10) lead to a decrease in the heat transfer rate in the case of constant wall heat flux. Nusselt number distributions in the entrance region of tubes of equilateral triangular, square and rectangular cross-sections as well as Nusselt numbers Nu = f(?We 2) for the fully developed flow in these non-circular tubes are reported for the first time for non-linear viscoelastic fluids of the SPPT type. It is concluded that for small values of elasticity (We), the computations based on the methods included in the Polyflow software are in full agreement with analytical results when available and that discrepancies exist for high values of We. Such limitations may not exist with pseudo-spectral methods. Highlights: Numerical study, of fully developed Nusselt number in circular, rectangular, square and triangular ducts. Axisymmetric case contrasted against analytical solutions. New values for the Nusselt number for PTT viscoelastic fluids are obtained. A parametric study of the influence of elasticity and shear thinning is conducted. Difficulties in analyzing such flows at high We numbers are discussed. © 2012 Elsevier Masson SAS. All rights reserved.
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