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Numerical study on influence of titling position and density extremum on convection in a porous cavity with sinusoidal heating
Author(s) -
S. Sivasankaran,
M Bhuvaneswari,
Alzahrani A.K.
Publication year - 2022
Publication title -
maǧallaẗ al-abḥāṯ al-handasiyyaẗ
Language(s) - English
Resource type - Journals
eISSN - 2307-1885
pISSN - 2307-1877
DOI - 10.36909/jer.14247
Subject(s) - buoyancy , mechanics , adiabatic process , streamlines, streaklines, and pathlines , porosity , finite volume method , convection , porous medium , materials science , position (finance) , darcy number , natural convection , inclined plane , constant (computer programming) , combined forced and natural convection , darcy's law , fluid dynamics , physics , thermodynamics , rayleigh number , finance , computer science , economics , composite material , programming language , quantum mechanics
The aspiration of the present problem is to investigate numerically the 2D unsteady buoyancy convection of cold water near its highest density value in an inclined square porous enclosed space. Left sidewall temperature varies in sinusoidal manner whereas the opposing right sidewall is sustained with constant lower temperature. The walls along x axis and parallel to x axis are kept in adiabatic condition. The range of angle of inclination is considered from 0 degree to 90 degree. The finite volume method (FVM) was applied to portray all mathematical equations. The special outcome of inclination angle, Darcy number, maximum density parameter and porosity are obtained in the present study with the use of Brinkmann–Forchheimer extended Darcy model. The change in the angle of inclination is noteworthy in the structure and direction of the flow of the fluid. The bicellular structure of the fluid is identified because of the higher density effect.

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