Computational Modeling of Hybrid Sisko Nanofluid Flow over a Porous Radially Heated Shrinking/Stretching Disc
Source abstract
Abstract
The present study reveals the behavior of shear-thickening and shear-thinning fluids in magnetohydrodynamic flow comprising the significant impact of a hybrid nanofluid over a porous radially shrinking/stretching disc. The features of physical properties of water-based Ag/TiO2 hybrid nanofluid are examined. The leading flow problem is formulated initially in the requisite form of PDEs (partial differential equations) and then altered into a system of dimensionless ODEs (ordinary differential equations) by employing suitable variables. The renovated dimensionless ODEs are numerically resolved using the package of boundary value problem of fourth-order (bvp4c) available in the MATLAB software. The non-uniqueness of the results for the various pertaining parameters is discussed. There is a significant enhancement in the rate of heat transfer, approximately 13.2%, when the impact of suction governs about 10% in the boundary layer. Therefore, the heat transport rate and the thermal conductivity are greater for the new type of hybrid nanofluid compared with ordinary fluid. The bifurcation of the solutions takes place in the problem only for the shrinking case. Moreover, the sketches show that the nanoparticle volume fractions and the magnetic field delay the separation of the boundarylayer.
Source: crossref · Quality: baseline
Research context
OpenAlex topics: Nanofluid Flow and Heat Transfer · Heat Transfer Mechanisms · Fluid Dynamics and Turbulent Flows
SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.
Affiliations
Department of Mathematical Sciences, Faculty of Science and Technology, Universiti Kebangsaan Malaysia (UKM), Bangi 43600, Malaysia
Department of Mathematics and Social Sciences, Sukkur IBA University, Sukkur 65200, Pakistan
Department of Mathematical Sciences, Federal Urdu University of Arts, Science & Technology, Gulshan-e-Iqbal Karachi 75300, Pakistan
Department of Chemical Engineering, College of Engineering, King Saud University, P.O. Box 800, Riyadh 11421, Saudi Arabia
King Abdullah City for Renewable and Atomic Energy (KA-CARE), Energy Research and Innovation Center, (ERIC), Riyadh 11451, Saudi Arabia
Department of Mathematics and Statistics, College of Science, Taif University, P.O. Box 11099, Taif 21944, Saudi Arabia
Funding
Pusat Penyelidikan Automotif, Universiti Kebangsaan Malaysia
References (46)
Show source-provided references
1. Enhancing thermal conductivity of fluids with nanoparticles
2. Yu, W., and Xie, H.A. (2011). A review on nanofluids: Preparation, stability mechanisms and applications. J. Nanomater., 2012.10.1155/2012/435873 ↗
3. Flow and heat transfer characteristics of magnetic nano fluids: A review10.1016/j.jmmm.2014.08.004 ↗
4. A review on the applications of nanofluids in solar energy systems10.1016/j.rser.2014.11.020 ↗
5. A review on preparation, characterization, properties and applications of nanofluids10.1016/j.rser.2016.01.055 ↗
6. Forced convection heat transfer in a semi annulus under the influence of a variable magnetic field10.1016/j.ijheatmasstransfer.2015.08.066 ↗
7. Flow of water based alumina and copper nanoparticles along a moving surface with variable temperature10.1016/j.molliq.2017.09.089 ↗
8. Mohyud-Din, S.T., Khan, S.I., and Bin-Mohsin, B. (2017). Velocity and temperature slip effects on squeezing flow of nanofluid between parallel disks in the presence of mixed convection. Neural Comput. Appl., 28.10.1007/s00521-016-2329-1 ↗
9. Dual nature solution of water functionalized copper nanoparticles along a permeable shrinking cylinder: FDM approach10.1016/j.ijheatmasstransfer.2018.10.051 ↗
10. Roy, N.C. (2020). Magnetohydrodynamic natural convection flow of a nanofluid due to sinusoidal surface temperature variations. Phys. Fluids, 32.10.1063/1.5143516 ↗
11. Hamid, A., Chu, Y.-M., Khan, M.I., Kumar, R.N., Gowd, R.J.P., and Prasannakumara, B.C. (2021). Critical values in axisymmetric flow of magneto-Cross nanomaterial towards a radially shrinking disk. Int. J. Mod. Phys. B, 35.10.1142/S0217979221501058 ↗
12. Unsteady flow and heat transfer past a stretching/shrinking sheet in a hybrid nanofluid10.1016/j.ijheatmasstransfer.2019.02.101 ↗
13. Nisar, K.S., Khan, U., Zaib, A., Khan, I., and Baleanu, D. (2020). Exploration of aluminum and titanium alloys in the stream-wise and secondary flow directions comprising the significant impacts of magnetohydrodynamic and hybrid nanofluid. Crystals, 10.10.3390/cryst10080679 ↗
14. Flow and heat transfer of hybrid nanofluid over a permeable shrinking cylinder with Joule heating: A comparative analysis10.1016/j.aej.2020.04.048 ↗
15. Esfe, M.H., and Eshfandeh, S. (2020). A new generation of hybrid nanofuid: Thermal properties enriched lubricant fluids with controlled viscosity amount. SN Appl. Sci., 2.10.1007/s42452-020-2875-0 ↗
16. Ahmadi, M.H., Ghazvini, M., Sadeghzadeh, M., Nazari, M.A., and Ghalandari, M. (2019). Utilization of hybrid nanofluids in solar energy applications: A review. Nano-Struct. Nano-Objects, 20.10.1016/j.nanoso.2019.100386 ↗
17. Experimental Analysis of Hybrid Nanofluid as a Coolant10.1016/j.proeng.2014.12.317 ↗
18. Numerical Investigation of Hydromagnetic hybrid Cu–Al2O3/Water nanofluid flow over a permeable stretching sheet with suction10.1515/ijnsns-2016-0037 ↗
19. Heat transfer enhancement of Cu-Al2O3/water hybrid nanofluid flow over a stretching sheet
20. Second law analysis of three dimensional dissipative flow of hybrid nanofluid10.1166/jon.2018.1532 ↗
21. Chamkha, A.J., Dogonchi, A.S., and Ganji, D.D. (2019). Magneto-hydrodynamic flow and heat transfer of a hybrid nanofluid in a rotating system among two surfaces in the presence of thermal radiation and Joule heating. AIP Adv., 9.10.1063/1.5086247 ↗
22. Variable magnetic forces impact on magnetizable hybrid nanofluid heat transfer through a circular cavity10.1016/j.molliq.2018.12.104 ↗
23. Comparative investigation on MHD nonlinear radiative flow through a moving thin needle comprising two hybridized AA7075 and AA7072 alloys nanomaterials through binary chemical reaction with activation energy10.1016/j.jmrt.2020.02.008 ↗
24. MHD flow and heat transfer of a hybrid nanofluid past a permeable stretching/shrinking wedge10.1007/s10483-020-2584-7 ↗
25. Viscous dissipation and MHD hybrid nanofluid flow towards an exponentially stretching/shrinking surface10.1007/s00521-020-05645-5 ↗
26. Non-similarity solutions of radiative stagnation point flow of a hybrid nanofluid through a yawed cylinder with mixed convection10.1016/j.aej.2021.04.057 ↗
27. Flow of a generalized second grade non-newtonian fluid with variable viscosity10.1007/s00161-004-0178-0 ↗
28. Chen, C.-K., Lai, H.-Y., and Chen, W.-F. (2010). Unsteady unidirectional flow of second-grade fluid through a microtube with wall slip and different given volume flow rate. Math. Probl. Eng., 2010.10.1155/2010/416837 ↗
29. Mixed convection heat transfer to modified second grade fluid in the presence of thermal radiation10.1016/j.molliq.2016.06.082 ↗
30. The Flow of Lubricating Greases10.1021/ie50588a042 ↗
31. On the Rayleigh problem for a sisko fluid in a rotating frame
32. Stokes’ first problem for sisko fluid over a porous wall
33. Sarı, G., Pakdemirli, M., Hayat, T., and Aksoy, Y. (2012). Boundary layer equations and lie group analysis of a sisko fluid. J. Appl. Math., 2012.10.1155/2012/259608 ↗
34. Malik, M.Y., Hussain, A., Salahuddin, T., Awais, M., Bilal, S., and Khan, F. (2016). Flow of sisko fluid over a stretching cylinder and heat transfer with viscous dissipation and variable thermal conductivity: A numerical study. AIP Adv., 6.10.1063/1.4948458 ↗
35. Unsteady sisko magneto-nanofluid flow with heat absorption and temperature dependent thermal conductivity: A 3D numerical study10.1016/j.rinp.2018.01.034 ↗
36. Non-similar solution of sisko nanofluid flow with variable thermal conductivity: A finite difference approach10.1108/HFF-04-2020-0203 ↗
37. Impact of magnetic field on boundary-layer flow of Sisko liquid comprising nanomaterials migration through radially shrinking/stretching surface with zero mass flux10.1016/j.jmrt.2020.01.107 ↗
38. Rafiq, T., and Mustafa, M. (2021). Steadily revolving flow of sisko fluid along a stretchable boundary with non-linear radiation effects. Pramana, 95.10.1007/s12043-021-02149-2 ↗
39. Khan, U., Zaib, A., and Ishak, A. (2021). Magnetic field effect on sisko fluid flow containing gold nanoparticles through a porous curved surface in the presence of radiation and partial slip. Mathematics, 9.10.3390/math9090921 ↗
40. Takabi, B., and Salehi, S. (2014). Augmentation of the heat transfer performance of a sinusoidal corrugated enclosure by employing hybrid nanofluid. Adv. Mech. Eng., 6.10.1155/2014/147059 ↗
41. Synthesis, characterisation of Al2O3-Cu nanocomposite powder and water-based nanofluids10.4028/www.scientific.net/AMR.328-330.1560 ↗
42. Similarity solutions for flow and heat transfer over a permeable surface with convective boundary condition
43. Yacob, N.A., Ishak, A., Pop, I., and Vajravelu, K. (2011). Boundary layer flow past a stretching/shrinking surface beneath an external uniform shear flow with a convective surface boundary condition in a nanofluid. Nanoscale Res. Lett., 6.10.1186/1556-276X-6-314 ↗
44. Stagnation point flow toward a stretching/shrinking sheet with a convective surface boundary condition10.1016/j.jfranklin.2013.07.002 ↗
45. Shampine, L.F., Gladwell, I., and Thompson, S. (2003). Solving ODEs with MATLAB, Cambridge University Press.10.1017/CBO9780511615542 ↗
46. MHD flow and heat transfer of sisko fluid over a radially stretching sheet with convective boundary conditions10.1007/s40430-015-0437-y ↗