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Analysis of turbulent scalar flux models for a discrete hole film cooling flow

Ling, Julia and Ryan, Kevin and Bodart, Julien and Eaton, John K. Analysis of turbulent scalar flux models for a discrete hole film cooling flow. (2016) Journal of Turbomachinery, 138 (1). 1-15. ISSN 0889-504X

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Official URL: http://dx.doi.org/10.1115/1.4031698

Abstract

Algebraic closures for the turbulent scalar fluxes were evaluated for a discrete hole film cooling geometry using the results from a high-fidelity Large Eddy Simulation (LES). Several models for the turbulent scalar fluxes exist, including the widely used Gradient Diffusion Hypothesis, the Generalized Gradient Diffusion Hypothesis, and the Higher Order Generalized Gradient Diffusion Hypothesis. By analyzing the results from the LES, it was possible to isolate the error due to these turbulent mixing models. Distributions of the turbulent diffusivity, turbulent viscosity, and turbulent Prandtl number were extracted from the LES results. It was shown that the turbulent Prandtl number varies significantly spatially, undermining the applicability of the Reynolds analogy for this flow. The LES velocity field and Reynolds stresses were fed into a RANS solver to calculate the fluid temperature distribution. This analysis revealed in which regions of the flow various modeling assumptions were invalid and what effect those assumptions had on the predicted temperature distribution.

Item Type:Article
Additional Information:Thanks to American Society of Mechanical Engineers (ASME) editor. The definitive version is available at http://turbomachinery.asmedigitalcollection.asme.org/journal.aspx.The original PDF of the article can be found at Journal of Turbomachinery website : http://turbomachinery.asmedigitalcollection.asme.org/article.aspx?articleid=2451240&resultClick=3
Audience (journal):International peer-reviewed journal
Uncontrolled Keywords:
Institution:Université de Toulouse > Institut Supérieur de l'Aéronautique et de l'Espace - ISAE-SUPAERO (FRANCE)
Other partners > Stanford University (USA)
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Deposited By: Julien Bodart
Deposited On:14 Oct 2015 14:52

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