Numerical investigation of Maxwell Hybrid Nanofluid flow with polystyrene oil as base fluid
DOI:
https://doi.org/10.71107/5ecm2g51Keywords:
Activation energy, Hybrid nanofluid, Stagnation point, Heat source, Porous mediumAbstract
This study investigates the thermal enhancement of nanofluids, specifically graphene oxide (GO)/polystyrene and a hybrid nanofluid made of GO + silver (Ag)/polystyrene, over a stretched sheet in porous media under an applied magnetic field. The analysis considers thermal dissipation, convective boundary conditions, heat sources, and wall-to-wall mass transpiration. A non-Newtonain Maxwell fluid is considered. An activation energy impact is also considered for the stagnation point flow over the sheet. Using a Runge-Kutta technique in MATLAB, the shooting method is applied for the flow and heat transfer phenomena to examine the impact of varying key parameters. Results show that higher magnetic field and porosity resistances slow the fluid motion and increase the temperature. Additionally, silver content improves heat transfer efficiency when compared with graphene oxide. This work highlights hybrid nanofluids as effective heat-transport agents with potential industrial applications, especially under natural convection conditions, due to their enhanced thermal properties compared to standard fluids.
Downloads
References
[1] T. Sajid, M. Bilal, and G. C. Altamirano, “Cattaneo-christov model for cross nanofluid with soret and dufour effects under endothermic/exothermic reactions: a modified buongiorno tetrahybrid nanofluid approach,” Z Angew Math Mech (2024)
[2] Y. Mehmood, A. Alsinai, A. U. K. Niazi, M. Bilal, and T. Akhtar, “Numerical study of maxwell nanofluid flow with mwcnt and swcnt considering quartic autocatalytic reactions and thompson troian slip mechanism,” Discover Applied Sciences 6, 534 (2024).
[3] M. Bilal, T. Ishfaq, S. A. Lone, and Y. Mehmood, “A numerical simulation of the unsteady mhd nanofluid flow over a rotating disk in a porous medium with uniform suction and convective effects,” International Journal of Ambient Energy 45, 2410924 (2024).
[4] M. Bilal, S. A. Lone, S. Anwar, S. S. an d S. Fatima, M. Ramzan, and M. Nadeem, “An exact solution for the entropy base flow of electroosmotic magneto-nanofluid through microparallel channel,” International Journal of Modern Physics B (2023).
[5] M. Nadeem, I. Siddique, M. Bilal, and K. Anjum, “Numerical study of mhd prandtl eyring fuzzy hybrid nanofluid flow over a wedge,” Numerical Heat Transfer, Part A: Applications (2023).
[6] M. D. Shamshuddin, A. Saeed, S. R. Mishra, R. Katta, and M. R. Eid, “Homotopic simulation of mhd bioconvective flow of water-based hybrid nanofluid over a thermal convective exponential stretching surface,” International Journal of Numerical Methods for Heat and Fluid Flow 34, 31–53 (2024).
[7] R. R. Kairi, S. Shaw, S. Roy, and S. Raut, “Thermosolutal marangoni impact on bioconvection in suspension of gyrotactic microorganisms over an inclined stretching sheet,” Journal of Heat Transfer 143 (2021).
[8] R. Roy, S. Raut, and R. R. Kairi, “Thermosolutal marangoni bioconvection of a non-newtonian nanofluid in a stratified medium,” Journal of Heat Transfer 144 (2022).
[9] S. Roy and R. R. Kairi, “Bio-marangoni convection of maxwell nanofluid over an inclined plate in
a stratified darcy–forchheimer porous medium,” Journal of Magnetism and Magnetic Materials 572 (2023)
[10] M. B. Rekha, I. E. Sarris, J. K. Madhukesh, K. R. Raghunatha, and B. C. Prasannakumara, “Activation energy impact on flow of aa7072-aa7075/water-based hybrid nanofluid through a cone, wedge and plate,” Micromachines 13, 302 (2022).
[11] I. Ullah, R. Ali, H. Nawab, I. Uddin, T. Muhammad, and I. Khan, “Theoretical analysis of activation energy effect on prandtl-eyring nanoliquid flow subject to melting condition,” J Non-Equilib Thermodyn 47, 1–12 (2022).
[12] M. Dhlamini, P. K. Kameswaran, P. Sibanda, S. Motsa, and H. Mondal, “Activation energy and binary chemical reaction effects in mixed convective nanofluid flow with convective boundary conditions,” J Comput Des Eng. 6, 149–158 (2019).
[13] M. I. Khan and F. Alzahrani, “Activation energy and binary
chemical reaction effect in nonlinear thermal radiative stagnation point flow of walter-b nanofluid: numerical computations,”Int J Mod Phys B 34, 2050132 (2020).
[14] R. S. Gorla and I. Sidawi, “Free convection on a vertical stretching surface with suction and blowing,” Appl. Sci. Res. 52,247–257 (1994).
[15] C. Y. Wang, “Stagnation flow towards a shrinking sheet,” Int J Nonlinear Mech. 43, 377–382 (2008).
[16] W. A. Khan and I. Pop, “Boundary-layer flow of a nanofluid past a stretching sheet,” Int. J. Heat Mass Trans. 53, 2477–2483 (2010).
Downloads
Published
Data Availability Statement
Data will be made available by the corresponding author on request
License
Copyright (c) 2025 Muhammad Bilal, Yasir Mehmood, Tabinda Shaheen (Author)

This work is licensed under a Creative Commons Attribution 4.0 International License.
Similar Articles
- Irfan Haider, Imtiaz Ahmad Khan, Fatima Kainat, Hassan Ali Akhter, Hassaan Khalid, Nawishta Jabeen, Ahmad Hussain, Theoretical analysis of power-law nanofluid across extended sheet with thermal-concentration slip and Soret/Dufour effect , Conclusions in Engineering: Vol. 1 No. 1 (2025): Conclusions in Engineering
- Kamal Bashir, Mohamed Mosadag, A Novel Resampling Technique for Imbalanced Classification in Software Defect Prediction by a re-sampling method with filtering , Conclusions in Engineering: Vol. 1 No. 1 (2025): Conclusions in Engineering
You may also start an advanced similarity search for this article.