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Hybrid Nanofluid Flow Over a Porous Stretching/Shrinking Plate with Heat Transfer
被引:0
|作者:
Mahabaleshwar U.S.
[1
]
vanitha G.P.
[1
,2
]
souayeh B.
[3
,4
]
机构:
[1] Department of Mathematics, Shivagangotri, Davangere University, Davangere
[2] Department of Mathematics, Siddaganga Institute of Technology, Tumkur
[3] Department of Physics, College of Science, King Faisal University, Al-Ahsa
[4] Laboratory of Fluid Mechanics, Department of Physics, Faculty of Sciences of Tunis, University of Tunis El Manar, Tunis
关键词:
Hybrid nanofluid;
Laplace transform;
Mass transpiration;
Navier’s slip;
Radiation;
Stretching/shrinking sheet;
D O I:
10.1007/s40819-024-01695-8
中图分类号:
学科分类号:
摘要:
The investigation of the present work is carried out to analyze the hybrid nanofluid flow heat transfer across a permeable stretched/shrinked plate with thermal radiation effect and slip due to its superior thermal conductivity. It plays a vital role in industries like in manufacturing of polymer sheets, metallic wires, thin sheets/papers, cooling metal plates, etc. The study of thermophysical properties of hybrid nanofluids has become prominent since from last two decades. The HNF comprises of base fluid (H2O) and nanoparticles (Al2O3–Cu) works as two different fluids. In this study, we obtained the series of PDEs. These equations are then converted to ODEs using the appropriate similarity transformation equations. Here, the governing parameters are Prandtl number, radiation number, Reynolds number, slip parameter and viscoelastic parameter. The effect of these variables of the problem’s fluid temperature and velocity distribution is discussed. The analytical result is obtained using Laplace transform method in terms of incomplete Gamma function. From this study, we observe that the enhancement of thermal conductivity is significant in the convective heat transfer. Hence, the fluid containing nanoparticles show better performance when compared to the base fluid. © The Author(s), under exclusive licence to Springer Nature India Private Limited 2024.
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