Optimization of Convective Heat Transfer from Two Heating Generators into Horizontal Enclosure Including A Discrete Obstacle: A Lattice Boltzmann Comprehensive Investigation

This paper is intended to address the effect of a discrete obstacle on the behavior of flow and heat transfer of laminar natural convection in horizontal enclosure heated from below and symmetrical cooled from sides. Horizontal walls of the enclosure are considered adiabatic except the obstacle. Hea...

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Main Authors: T. Naffouti, L. Thamri, A. Naffouti, J. Zinoubi
Format: Article
Language:English
Published: Isfahan University of Technology 2018-01-01
Series:Journal of Applied Fluid Mechanics
Subjects:
Online Access:http://jafmonline.net/JournalArchive/download?file_ID=46622&issue_ID=250
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author T. Naffouti
L. Thamri
A. Naffouti
J. Zinoubi
author_facet T. Naffouti
L. Thamri
A. Naffouti
J. Zinoubi
author_sort T. Naffouti
collection DOAJ
description This paper is intended to address the effect of a discrete obstacle on the behavior of flow and heat transfer of laminar natural convection in horizontal enclosure heated from below and symmetrical cooled from sides. Horizontal walls of the enclosure are considered adiabatic except the obstacle. Heating generators of a rectangular form and localized symmetrically are heated at a same uniform temperature. The cold obstacle is placed between active generators that create two thermal plumes. The double population lattice Boltzmann with standard models D2Q9 and D2Q4 for flow and temperature is used to simulate the problem. Prandtl number (Pr), Grashoff number (Gr) and aspect ratio of the enclosure (A) are fixed to 0.71, 105 and 2, respectively. Computational results are performed for pertinent geometric parameters of the obstacle in the following ranges: height 0 ≤ HO ≤ 0.75, position 0 ≤ XCO ≤ 0.5 and length 0.1 ≤ LO ≤ 0.6. It is found that predicted results with LBM are in line with previous investigations. Simulations show that adding the obstacle inside an enclosure conduct to change considerably the thermo-fluid characteristics. Hence, increasing the obstacle height causes a destruction of the interference between thermal plumes. On the other hand, optimum of heat transfer is discovered for a centred obstacle (XCO = 0) and for smaller length and greatest height of this one.
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spelling doaj.art-cd7a4f712b384a69bff6afbf0016b4432022-12-22T03:29:06ZengIsfahan University of TechnologyJournal of Applied Fluid Mechanics1735-35722018-01-0111512771286.Optimization of Convective Heat Transfer from Two Heating Generators into Horizontal Enclosure Including A Discrete Obstacle: A Lattice Boltzmann Comprehensive InvestigationT. Naffouti0L. Thamri1A. Naffouti2J. Zinoubi3University of Tunis El-Manar, Faculty of Sciences of Tunis, Department of Physics, TunisiaUniversity of Tunis El-Manar, Faculty of Sciences of Tunis, Department of Physics, TunisiaUniversity of Tunis El-Manar, Faculty of Sciences of Tunis, Department of Physics, TunisiaLaboratory of Energizing and Thermal and Mass Transfers, El Manar 2092, Tunis, TunisiaThis paper is intended to address the effect of a discrete obstacle on the behavior of flow and heat transfer of laminar natural convection in horizontal enclosure heated from below and symmetrical cooled from sides. Horizontal walls of the enclosure are considered adiabatic except the obstacle. Heating generators of a rectangular form and localized symmetrically are heated at a same uniform temperature. The cold obstacle is placed between active generators that create two thermal plumes. The double population lattice Boltzmann with standard models D2Q9 and D2Q4 for flow and temperature is used to simulate the problem. Prandtl number (Pr), Grashoff number (Gr) and aspect ratio of the enclosure (A) are fixed to 0.71, 105 and 2, respectively. Computational results are performed for pertinent geometric parameters of the obstacle in the following ranges: height 0 ≤ HO ≤ 0.75, position 0 ≤ XCO ≤ 0.5 and length 0.1 ≤ LO ≤ 0.6. It is found that predicted results with LBM are in line with previous investigations. Simulations show that adding the obstacle inside an enclosure conduct to change considerably the thermo-fluid characteristics. Hence, increasing the obstacle height causes a destruction of the interference between thermal plumes. On the other hand, optimum of heat transfer is discovered for a centred obstacle (XCO = 0) and for smaller length and greatest height of this one.http://jafmonline.net/JournalArchive/download?file_ID=46622&issue_ID=250Lattice Boltzmann method; Convective heat transfer; Horizontal enclosure; Discrete obstacle; Optimization of heat transfer.
spellingShingle T. Naffouti
L. Thamri
A. Naffouti
J. Zinoubi
Optimization of Convective Heat Transfer from Two Heating Generators into Horizontal Enclosure Including A Discrete Obstacle: A Lattice Boltzmann Comprehensive Investigation
Journal of Applied Fluid Mechanics
Lattice Boltzmann method; Convective heat transfer; Horizontal enclosure; Discrete obstacle; Optimization of heat transfer.
title Optimization of Convective Heat Transfer from Two Heating Generators into Horizontal Enclosure Including A Discrete Obstacle: A Lattice Boltzmann Comprehensive Investigation
title_full Optimization of Convective Heat Transfer from Two Heating Generators into Horizontal Enclosure Including A Discrete Obstacle: A Lattice Boltzmann Comprehensive Investigation
title_fullStr Optimization of Convective Heat Transfer from Two Heating Generators into Horizontal Enclosure Including A Discrete Obstacle: A Lattice Boltzmann Comprehensive Investigation
title_full_unstemmed Optimization of Convective Heat Transfer from Two Heating Generators into Horizontal Enclosure Including A Discrete Obstacle: A Lattice Boltzmann Comprehensive Investigation
title_short Optimization of Convective Heat Transfer from Two Heating Generators into Horizontal Enclosure Including A Discrete Obstacle: A Lattice Boltzmann Comprehensive Investigation
title_sort optimization of convective heat transfer from two heating generators into horizontal enclosure including a discrete obstacle a lattice boltzmann comprehensive investigation
topic Lattice Boltzmann method; Convective heat transfer; Horizontal enclosure; Discrete obstacle; Optimization of heat transfer.
url http://jafmonline.net/JournalArchive/download?file_ID=46622&issue_ID=250
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