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Journal ArticleDOI

Laminar Natural Convection Heat Transfer in a Differentially Heated Square Cavity Due to a Thin Fin on the Hot Wall

Xundan Shi, +1 more
- 01 Aug 2003 - 
- Vol. 125, Iss: 4, pp 624-634
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TLDR
In this paper, a finite volume-based computational study of steady laminar natural convection (using Boussinesq approximation) within a differentially heated square cavity due to the presence of a single thin fin is presented.
Abstract
A finite-volume-based computational study of steady laminar natural convection (using Boussinesq approximation) within a differentially heated square cavity due to the presence of a single thin fin is presented. Attachment of highly conductive thin fins with lengths equal to 20, 35 and 50 percent of the side, positioned at 7 locations on the hot left wall were examined for Ra=10 4 , 10 5 , 10 6 , and 10 7 and Pr=0.707 (total of 84 cases). Placing a fin on the hot left wall generally alters the clockwise rotating vortex that is established due to buoyancy-induced convection. Two competing mechanisms that are responsible for flow and thermal modifications are identified. One is due to the blockage effect of the fin, whereas the other is due to extra heating of the fluid that is accommodated by the fin. The degree of flow modification due to blockage is enhanced by increasing the length of the fin. Under certain conditions, smaller vortices are formed between the fin and the top insulated wall

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Citations
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Journal ArticleDOI

Natural convection in cavities with a thin fin on the hot wall

TL;DR: In this paper, a numerical study has been carried out in differentially heated square cavities, which are formed by horizontal adiabatic walls and vertical isothermal walls, where a thin fin is attached on the active wall.
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Effect of magnetic field on convection heat transfer inside a tilted square enclosure

TL;DR: In this paper, it was shown that for a given inclination angle (φ), as the value of Hartmann number (Ha) increases, the convection heat transfer reduces.
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Conjugate natural convection in a square enclosure with inclined thin fin of arbitrary length

TL;DR: In this article, the authors focused on the numerical study of steady, laminar, conjugate natural convection in a square enclosure with an inclined thin fin of arbitrary length.
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Numerical investigation of water-alumina nanofluid natural convection heat transfer and entropy generation in a baffled L-shaped cavity

TL;DR: In this article, the authors presented a numerical study of natural convection heat transfer and entropy generation of water-alumina nanofluid in baffled L-shaped cavity, where the left vertical and bottom walls were placed in hot and constant Th temperature and the middle horizontal and right vertical walls were in cold and constant Tc temperature.
References
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Journal ArticleDOI

Natural convection of air in a square cavity: A bench mark numerical solution

TL;DR: In this paper, the authors used mesh refnement and extrapolation to obtain an accurate solution of the equations describing two-dimensional natural convection in a square cavity with differentially heated side walls.
Journal ArticleDOI

Natural convection in enclosures

TL;DR: In this paper, the complex nature of the natural convection phenomena in enclosures is discussed and the boundary value problem is formulated, assuming that the motion is 2D and steady, the fluid is incompressible and frictional heating is negligible, and the difference between the hot wall and cold wall temperatures is small relative to the absolute temperatures of the cold wall.
Journal ArticleDOI

Natural convection in a square cavity: A comparison exercise

TL;DR: In this article, a number of contributed solutions to the problem of laminar natural convection in a square cavity have been compared with what is regarded as a solution of high accuracy, and the purposes of this exercise have been to confirm the accuracy of the bench mark solution and to provide a basis for the assessment of the various methods and computer codes used to obtain the contributed solutions.
Journal ArticleDOI

A consistently formulated QUICK scheme for fast and stable convergence using finite-volume iterative calculation procedures

TL;DR: In this article, a new formulation for QUICK is presented by requiring that it satisfy four rules that guarantee physically realistic numerical solutions having overall balance, which is more stable and converges faster than any of the formulations previously employed.
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