Author
Listed:
- Fakher Oueslati
(Laboratory of Mechanic of Fluids, Physics Department, Faculty of Sciences of Tunis, University of Tunis El-Manar, 2092 El-Manar II, Tunis, Tunisia)
- Brahim Ben-Beya
(Laboratory of Mechanic of Fluids, Physics Department, Faculty of Sciences of Tunis, University of Tunis El-Manar, 2092 El-Manar II, Tunis, Tunisia)
- Taieb Lili
(Laboratory of Mechanic of Fluids, Physics Department, Faculty of Sciences of Tunis, University of Tunis El-Manar, 2092 El-Manar II, Tunis, Tunisia)
Abstract
Unsteady three-dimensional (3D) double diffusive convection in tilted enclosure having a parallelepipedic shape has been analyzed numerically. The governing unsteady, 3D flow, energy and concentration transport equations, have been solved using an accelerated multigrid implicit volume method. Main attention was paid to the effects of the Rayleigh numberRa, buoyancy ratioNand the inclination angle γ of the cavity on the flow structure and heat and mass transfer rates. Typical distributions of velocity contours, temperature and concentration fields in wide range of defining parameters103≤Ra≤ 2 × 104,-5 ≤ N ≤ 5have been obtained. It is found, that the optimal heat and mass transfer rates for the aiding situation have been observed at two particular inclination angles namely 30° and 75° about the horizontal direction. It should be noted that the flow undergoes a periodic behavior for particular parametersRa= 104and γ = 75° according to the aiding flow case. The results also suggest that whenNis in range-2 ≤ N ≤ -0.6, the flow continues to be three-dimensional keeping different heat and mass rates. Furthermore, it has been argued that the 2D assumption can be adopted for the 3D flows when the buoyancy ratioNis in range (-0.5–0).
Suggested Citation
Fakher Oueslati & Brahim Ben-Beya & Taieb Lili, 2014.
"Numerical simulation of unsteady double-diffusive natural convection within an inclined parallelepipedic enclosure,"
International Journal of Modern Physics C (IJMPC), World Scientific Publishing Co. Pte. Ltd., vol. 25(11), pages 1-23.
Handle:
RePEc:wsi:ijmpcx:v:25:y:2014:i:11:n:s0129183114500582
DOI: 10.1142/S0129183114500582
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