Study on a tangent hyperbolic thermal fluid flow over a porous stretching sheet with a magnetic field and the effect of suction/injection

被引:0
作者
Prajapati, Vishalkumar J. [1 ]
Meher, Ramakanta [1 ]
机构
[1] Department of Mathematics, S. V. National Institute of Technology, Surat
关键词
HAM approach; magnetic field; porous medium; stretching sheet; suction/injection effect; Tangent hyperbolic fluid flow; thermal radiation;
D O I
10.1080/01430750.2024.2406909
中图分类号
学科分类号
摘要
This work examines a steady and incompressible flow of 2-dimensional MHD tangent hyperbolic fluid over a linearly stretchable surface with an injection/suction effect. It also investigates the impact of thermal radiation, heat source/sink, a porous medium and variable thermal conductivity. The slippery boundary conditions are employed to consider the presence of velocity slip near the surface. The Lie symmetric analysis with a novel homotopy approach is used to study the influence of non-dimensional characteristics, including the Weissenberg number, the Hartmann number, the power-law index, the Prandtl number, the porosity parameter and the heat absorption/generation parameter, on the fluid flow and temperature. Moreover, the numerical data include an examination of the influence of various parameters on both the surface drag force and the heat transmission rate, presented through graphs and tables. Ultimately, the acquired outcomes have been numerically verified with the pre-existing results. Finally, the heat transmission rate escalates with the augmentation of the Prandtl number and the variable thermal conductivity parameter. © 2024 Informa UK Limited, trading as Taylor & Francis Group.
引用
收藏
相关论文
共 37 条
[1]  
Akbar N., Nadeem S., Haq R.U., Khan Z., Numerical Solutions of Magnetohydrodynamic Boundary Layer Flow of Tangent Hyperbolic Fluid Towards a Stretching Sheet, Indian Journal of Physics, 87, 11, pp. 1121-1124, (2013)
[2]  
Akram S., Athar M., Saeed K., Umair M.Y., Muhammad T., Mechanism of Double Diffusive Convection Due to Magnetized Williamson Nanofluid Flow in Tapered Asymmetric Channel Under the Influence of Peristaltic Propulsion and Radiative Heat Transfer, International Journal of Numerical Methods for Heat & Fluid Flow, 34, 2, pp. 451-472, (2024)
[3]  
Ali F., Nazar R., Arifin N., Pop I., MHD Boundary Layer Flow and Heat Transfer Over a Stretching Sheet with Induced Magnetic Field, Heat and Mass Transfer, 47, 2, pp. 155-162, (2011)
[4]  
Amjad M., Khan M., Ahmed K., Ahmed I., Akbar T., Eldin S.M., Magnetohydrodynamics Tangent Hyperbolic Nanofluid Flow Over an Exponentially Stretching Sheet: Numerical Investigation, Case Studies in Thermal Engineering, 45, (2023)
[5]  
Arakeri J., Shankar P., Ludwig Prandtl and Boundary Layers in Fluid Flow, Resonance, 5, 12, pp. 48-63, (2000)
[6]  
Avramenko A., Kobzar S., Shevchuk I., Kuznetsov A., Iwanisov L., Symmetry of Turbulent Boundary-Layer Flows: Investigation of Different Eddy Viscosity Models, Acta Mechanica, 151, 1, pp. 1-14, (2001)
[7]  
Awais M., Kumam P., Ali A., Shah Z., Alrabaiah H., Et al., Impact of Activation Energy on Hyperbolic Tangent Nanofluid with Mixed Convection Rheology and Entropy Optimization, Alexandria Engineering Journal, 60, 1, pp. 1123-1135, (2021)
[8]  
Bluman G., Anco S., Symmetry and Integration Methods for Differential Equations, 154, (2008)
[9]  
Crane L., Flow Past a Stretching Plate, Zeitschrift für angewandte Mathematik und Physik ZAMP, 21, 4, pp. 645-647, (1970)
[10]  
Friedman A., Dyke S., Phillips B., Over-Driven Control for Large-Scale MR Dampers, Smart Materials and Structures, 22, 4, (2013)