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Nanofluid Heat Transfer in Irregular 3D Surfaces under Magnetohydrodynamics and Multi-Slip Effects
被引:0
|作者:
Khan, Mumtaz
[1
]
Anwar, Muhammad Shoaib
[2
]
Imran, Mudassar
[3
]
Rasheed, Amer
[4
]
机构:
[1] Jiangsu Univ, Fac Sci, Zhenjiang 212013, Peoples R China
[2] Univ Jhang, Dept Math, Jhang 35200, Pakistan
[3] Ajman Univ, Coll Humanities & Sci, Ajman 346, U Arab Emirates
[4] Lahore Univ Management Sci, Sch Sci & Engn, Dept Math, Lahore Cantt 54792, Pakistan
来源:
关键词:
Buongiorno model;
velocity-slip effects;
Joule heating;
convective boundary conditions;
Runge-Kutta-Fehlberg method (RK4);
FLOW;
D O I:
10.32604/fhmt.2024.056597
中图分类号:
O414.1 [热力学];
学科分类号:
摘要:
This study employs the Buongiorno model to explore nanoparticle migration in a mixed convection second-grade fluid over a slendering (variable thickness) stretching sheet. The convective boundary conditions are applied to the surface. In addition, the analysis has been carried out in the presence of Joule heating, slips effects, thermal radiation, heat generation and magnetohydrodynamic. This study aimed to understand the complex dynamics of these nanofluids under various external influences. The governing model has been developed using the flow assumptions such as boundary layer approximations in terms of partial differential equations. Governing partial differential equations are first reduced into ordinary differential equations and then numerically solved using the Runge-Kutta-Fehlberg method (RK4) in conjunction with a shooting scheme. Our results indicate significant increases in Nusselt and Sherwood numbers by up to 14.6% and 23.2%, respectively, primarily due to increases in the Brownian motion parameter and thermophoresis parameter. Additionally, increases in the magnetic field parameter led to a decrease in skin friction coefficients by 37.5%. These results provide critical insights into optimizing industrial processes such as chemical production, automotive cooling systems, and energy generation, where efficient heat and mass transfer are crucial. Buongiorno model; velocity-slip effects; Joule heating; convective boundary conditions; Runge-Kutta-Fehlberg method (RK4).
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页码:1399 / 1419
页数:21
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