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Numerical Investigation of Forced Convective Heat Transfer Characteristics of a Porous Channel Filled With Al2O3-Water Nanofluid in the Presence of Heaters and Coolers
Published in Taylor and Francis Ltd.
2018
Volume: 39
   
Issue: 11
Pages: 985 - 997
Abstract
In this analysis, forced convective heat transfer characteristics of Al2O3-water nanofluid through a porous channel with several combinations of heaters and coolers is investigated numerically. The two-dimensional equations governing nanofluid flow and heat transfer through porous media are discretized using in-house code with Streamline Upwind Petrov Galerkin-based Finite Element Method. Darcy–Brinkman–Forchheimer’s generalized porous media model is used in this study. The average Nusselt number of basefluid without porous media, nanofluid with and without porous media cases are compared for different Peclet numbers and the effect of Peclet number on stream lines and isotherms are studied for nanofluid with and without porous media cases. In addition to this the effect of Darcy number, porosity, and nanoparticle volume fraction on the performance of average Nusselt number is investigated. From these results, it is observed that the average Nusselt number increases with decrease in Darcy number. From this analysis, it can be concluded that addition of porous media results in enhancement of heat transfer and can be used as a potential technique for electronic cooling applications. © 2018 Taylor & Francis Group, LLC.
About the journal
JournalData powered by TypesetHeat Transfer Engineering
PublisherData powered by TypesetTaylor and Francis Ltd.
ISSN01457632
Open AccessNo
Concepts (19)
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    Cooling systems
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    Electronic cooling
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    Finite element method
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    Flow of fluids
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    Heat convection
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    Heat transfer
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    Heating
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    Nusselt number
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    Peclet number
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    Porous materials
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    COOLING APPLICATIONS
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    ENHANCEMENT OF HEAT TRANSFER
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    FORCED CONVECTIVE HEAT TRANSFER
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    NANOPARTICLE VOLUME FRACTIONS
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    Numerical investigations
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    POTENTIAL TECHNIQUES
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    STREAMLINE-UPWIND PETROV-GALERKIN
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    TWO-DIMENSIONAL EQUATIONS
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    Nanofluidics