An Numerical Study of Magnetized Mixed Convection Nanofluid Flow Over A Curved Surface
Keywords:
Nanofluid Flow, Magnetized, Numerical Study, Curved Surface, Runge–KuttaAbstract
Motivated by its significance for advanced thermal and commercial applications, this work offers a computational analysis of magnetized mixed convection nanofluid flow across a curved stretched surface. Using the Tiwari–Das single-phase nanofluid model, the study takes into account the effects of a transverse magnetic field, curvature, mixed convection, and important thermophysical factors. Through appropriate similarity transformations, the controlling nonlinear partial differential equations are converted into a system of dimensionless ordinary differential equations, which are then numerically solved using the shooting approach in conjunction with a fourth-order Runge–Kutta scheme. A detailed analysis is conducted of the effects of different factors on the local Nusselt number, skin friction coefficient, and velocity and temperature profiles. The findings provide important new information for the design and optimization of curved surface thermal systems using nanofluids by demonstrating how magnetic and curvature effects dramatically change flow behavior and heat transmission properties.
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1. Zobeiri, H., Wang, R., Wang, T., Lin, H., Deng, C., & Wang, X. (2019). Frequency-domain energy transport state-resolved Raman for measuring the thermal conductivity of suspended nm-thick MoSe2. International Journal of Heat and Mass Transfer, 133, 1074-1085.
2. Waqas M., (2020), A mathematical and computational framework for heat transfer analysis of ferromagnetic non-Newtonian liquid subjected to heterogeneous and homogeneous reactions. J. of Magnetism and Magnetic Materials 493, Article No. 165646.
3. Hamid, A., & Khan, M. (2018). Unsteady mixed convective flow of Williamson nanofluid with heat transfer in the presence of variable thermal conductivity and magnetic field. Journal of Molecular Liquids, 260, 436–446. doi: 10.1016/j.molliq.2018.03.079.
4. Sheikholeslami, M. (2021). Solar Thermal Systems and Applications: New Design Techniques for Improved Thermal Performance. Elsevier.
5. Reddy P.S., Sreedevi, P. and Chamkha A.J., (2017), Heat and Mass Transfer Flow of a Nanofluid over an Inclined Plate under Enhanced Boundary Conditions with Magnetic Field and Thermal Radiation. Heat Transfer—Asian Research, 46 (7), pp.815-839.
6. Acharya N., Bag R. and Kundu P. K., (2020), On the mixed convective carbon nanotube flow over a convectively heated curved surface. Heat Transfer, 49(4), pp.1713–1735.
7. Nayak, M., Hakeem, A. A., Ganga, B., Khan, Waqas, M., & Makinde, O. D. (2020). Entropy optimized MHD 3D nanomaterial of non-newtonian fluid: a combined approach to good absorber of solar energy and intensification of heat transport. Computer methods and programs in biomedicine, 186, 105131.
8. Hussain, A., Arshad, M., Rehman, A., Hassan, A., Elagan, S., Ahmad, H., & Ishan, A. (2021). Three-dimensional water-based magneto-hydrodynamic rotating nanofluid flow over a linear extending sheet and heat transport analysis: A numerical approach. Energies, 14(16), 5133. doi:10.3390/en14165133.
9. Mishra, S. R., Baag, S., Dash, G. C., & Acharya, M. R. (2019). Numerical approach to MHD flow of power-law fluid on a stretching sheet with non-uniform heat source. Nonlinear Engineering, 9(1), 81-93.
10. Kumar K. G., Gireesha B. J., Rudraswamy N. G., and Manjunatha S., (2017), Radiative heat transfers of Carreau fluid flow over a stretching sheet with fluid particle suspension and temperature jump. Results in Physics.7, pp. 3976-3983.
11. Ali, B., Khan, S. A., Hussein, A. K., Thumma, T., & Hussain, S. (2022). Hybrid nanofluids: Significance of gravity modulation, heat source/sink, and magnetohydrodynamic on dynamics of micropolar fluid over an inclined surface via finite element simulation. Applied Mathematics and Computation, 419, 126878. doi: 10.1016/j.amc.2021.126878.
12. Waini, I., Ishak, A., & Pop, I. (2024). Transpiration effects on hybrid nanofluid flow and heat transfer over a stretching/shrinking sheet with uniform shear flow. Alexandria Engineering Journal, 59(1), 91–99. doi: 10.1016/j.aej.2019.12.010.
13. Sajid T., Sagheer M., Hissain S. and Bilal M., (2023), Darcy-Forchheimer flow of Maxwell nanofluid flow with nonlinear thermal radiation and activation energy. AIP Advances, 8(3), p.035102.
14. Tlili I., Bhatti M.M., Hamad S.M., Barzinjy A.A., Sheikholeslami M. and Shafee A., (2019) Macroscopic modeling for convection of Hybrid nanofluid with magnetic effects. Physica A, Stat Mech and its Appl., 534, p.122136.
15. Bovand M., Rashidi S., Esfahani J. A., Saha S.C., Gu Y.T. and Dehesht M., (2016), Control of flow around a circular cylinder wrapped with a porous layer by magneto hydrodynamic. J. Magnetism and Magnetic Materials, 401, pp.1078-1087.