EMHD Flow and Heat Transfer of a Nanofluid Layer and a Hybrid Nanofluid Layer in a Horizontal Channel with Porous Medium
Source abstract
Abstract
In this paper, the electromagnetohydrodynamic (EMHD) flow and heat transfer of a fluid are analytically investigated. The flow and heat transfer occur in a horizontal channel filled with a porous medium, where the permeabilities of the upper and lower halves of the channel are different. The lower half of the channel is saturated with a hybrid nanofluid, while the upper half is saturated with a nanofluid. The base fluids of the nanofluid and the hybrid nanofluid are different. The channel walls are impermeable. The channel is subjected to external magnetic and electric fields. The problem is analyzed under the inductionless approximation. By introducing dimensionless variables and physical parameters that characterize the flow and heat transfer, the governing equations are transformed into their dimensionless forms. These equations are solved analytically, and the velocity and temperature distributions of the fluid in the channel are obtained. The distributions are graphically illustrated for the case in which the upper half of the channel contains the Al2O3/oil nanofluid and the lower half contains the Cu–TiO2/water hybrid nanofluid, considering various values of the Hartmann number, the external electric load factor, the porosity factor, and the nanoparticle volume fractions. The numerical values of the dimensionless shear stresses and Nusselt numbers at the channel walls are presented in a table. The analysis of the results indicates that an increase in the Hartmann number leads to higher temperatures within the channel. The findings also demonstrate that, in this case, the flow velocities are lower and the temperatures decrease, while the shear stresses and Nusselt numbers at the channel walls are higher compared to those observed for pure fluid (oil and water) flow through the channel. This indicates the advantage of employing the model investigated here over the classical model (water and oil) in engineering practice.
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Research context
OpenAlex topics: Nanofluid Flow and Heat Transfer · Fluid Dynamics and Vibration Analysis · Solar Thermal and Photovoltaic Systems
SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.
Affiliations
Faculty of Occupational Safety, University of Niš, 18000 Niš, Serbia
Faculty of Mechanical Engineering, University of Niš, 18000 Niš, Serbia
References (43)
Show source-provided references
1. Maxwell, J.A. (1873). Treatise on Electricity and Magnetism, University of Oxford, at the Clarendon Press.
2. Enhanced thermal conductivity through the development of nanofluids10.1557/PROC-457-3 ↗
3. Rayleigh-Bénard convection instability in the presence of spatial temperature modulation on both plates10.1016/j.ijnonlinmec.2014.11.017 ↗
4. Rayleigh-Benard convection subject to time dependent wall temperature in a porous medium layer saturated by a nanofluid10.1007/s11012-014-0076-x ↗
5. Energy Transfer in Mixed Convection MHD Flow of Nanofluid Contaning Different Shapes of Nanoparticles in a Channel Filled with Saturated Porous Medium10.1186/s11671-015-1144-4 ↗
6. A simple approach to analyze the fully developed two-phase magnetoconvection type flows in inclined parallel-plate channels10.52292/j.laar.2016.333 ↗
7. Nanofluid Flow and Heat Convection in a Channel Filled with Porous Medium
8. Heat transfer enhancement with Ag-CuO/water hybrid nanofluid
9. Two layers of immiscible fluids in a vertical semi-corrugated channel with heat transfer: Impact of nanoparticles10.1016/j.rinp.2018.05.008 ↗
10. Raju, A., and Ojjela, O. (2019). Effects of the induced magnetic field, thermophoresis and Brownian motion on mixed convective Jeffrey nanofluid flow through a porous channel. Eng. Rep., 1.10.1002/eng2.12053 ↗
11. Free convection of copper-water nanofluid in a porous gap between hot rectangular cylinder and cold circular cylinder under the effect of inclined magnetic field10.1007/s10973-018-7396-3 ↗
12. Generalized Hybrid Nanofluid with the Application of Fully Developed Mixed Convection Flow in a Vertical Microchannel10.1088/0253-6102/71/8/903 ↗
13. Natural convection analysis flow of Al2O3-Cu/water hybrid nanofluid in a porous conical enclosure subjected to the magnetic field10.1051/epjap/2020200260 ↗
14. Heat transfer of viscous fluid in a vertical channel sandwiched between nanofluid porous zones10.1007/s10973-020-09664-1 ↗
15. MHD flow and heat transfer of hybrid nanofluid over a permeable moving surface in the presence of thermal radiation10.1108/HFF-03-2020-0126 ↗
16. Transportation of magnetite nanofluid flow and heat transfer over a rotating porous disk with Arrhenius activation energy: Fourth order Noumerov’s metod10.1016/j.cjph.2020.11.018 ↗
17. Unsteady Fluid Flow and Heat Transfer Through a Porous Medium in a Horizontal Channel with an Inclined Channel with an Inclined Magnetic Field10.21278/TOF.444014420 ↗
18. MHD fow and heat convection in a channel filled with two immiscible newtonian and nanofluid fluids10.17654/HM021010001 ↗
19. Thermo-Solutal convection of a Nanofluid Utilizing Fourier’s-Type Compass Conditions10.1166/jon.2020.1759 ↗
20. Shape effect of nanoparticles and entropy generation analysis for magnetohydrodynamic flow of (Al2O3-Cu/H2O) hybrid nanomaterial under the influence of Hall current10.1007/s12648-022-02300-8 ↗
21. Unsteady mixed convection of a radiating and reacting nanofluid with variable properties in a porous medium microchannel10.1007/s00419-021-02043-8 ↗
22. Hall Current’s Impact on Ionized Ethylene Glycol Containing Metal Nanoparticles Flowing Through Vertical Permeable Channel10.1166/jon.2022.1842 ↗
23. Electro/magnetohzdrodznamic hybrid nanofluid flow with gold and magnesium oxide nanoparticles through vertical parallel plates10.1016/j.jmmm.2022.170136 ↗
24. Electro-Magnetoconvection of Conductive Immiscible Pure fluid and Nanofluid10.21278/TOF.463036021 ↗
25. MHD flow and mixed convection of a viscous fluid and a nanofluid through a porous medium in a vertical channel10.2298/TSCI220903188P ↗
26. Analysis of Entropy Production of Immiscible Microploar and Newtonian Fluids Flow through a Channel: Effect of Thermal Radiation and Magnetic Field10.1134/S1061933X22600300 ↗
27. Kummar Singh, J., Seth, G.S., and Hussain, S.M. (2023). Thermal performance of hydromagnetic nanofluid flow within an asymmetric channel with arbitrarily conductive walls filled with Darcy-Brinkman porous medium. J. Magn. Magn. Mater., 582.10.1016/j.jmmm.2023.171034 ↗
28. Slip regime MHD 2-liquid plasma heat transfer flow with Hall curcents between parallel plates10.59441/ijame/172898 ↗
29. Devi, M.P., and Srinivas, S. (Nonlinear Anal. Model. Control, 2023). Heat transfer effects on the oscillatory MHD flow in a porous channel with two immiscible fluids, Nonlinear Anal. Model. Control, Online First.
30. Radiation and heat generation effects in magnetohydrodynamic mixed convection flow of nanofluids10.2298/TSCI150730049G ↗
31. Electromagnetic hydrodynamic flow and heat transfer of a Casson nanofluid Fe3O4-blood in a porous medium10.2298/TSCI230516169P ↗
32. Effects of different nanoparticles on the two immiscible liquids flow in an inclined channel with Joule heating and viscous dissipation10.56947/gjom.v16i2.1815 ↗
33. Numerical Analysiis od MHD Hybrid Nanofluid Flow a Porous Stretching Sheet with Thermal Radiation10.1007/s40819-024-01734-4 ↗
34. Khamlil, S., Zasmin, H., Abbas, T., and Muhammad, T. (2024). Analaysis of thermal conductivity variation in magneto-hybrid nanofluids flow through porous medium with variable viscosity and slip boundary. Case Stud. Therm. Eng., 57.10.1016/j.csite.2024.104314 ↗
35. Ouaf, M.E., and Abouzeid, M.Y. (2024). Chemically reacted lood CuO nanofluid flow through a non-Darcy porous media with radially varying viscosity. Sci. Rep., 14.10.1038/s41598-023-48692-3 ↗
36. Entropy generation and porosity effects on MHD hybrid nanofluid mixed convective flow over an inclined plate in the presence of thermophoresis and heat flux10.1007/s40430-025-05422-2 ↗
37. Magnetohydrodynamics (MHD) flow of ternary nanofluid and heat transfer past a permeable cylinder with velocity slip10.1016/j.cjph.2024.12.002 ↗
38. Othman, M.N., Jedi, A., and Bakar, N.A.A. (2021). MHD Flow and Heat Transfer of Hybrid Nanofluid over an Exponentially Shrinking Surface with Heat Source/Sink. Appl. Sci., 11.10.3390/app11178199 ↗
39. Wu, J., Lin, J., Yan, Y., You, Z., Su, Z., and Long, J. (2024). Grooved-porous composite wick structures for highly efficient capillary-fed boiling heat transfer. Appl. Therm. Eng., 256.10.1016/j.applthermaleng.2024.124029 ↗
40. Javed, M.Z., Awan, M.U., Bin-Mohsin, B., and Treanta, S. (2024). Upper Bounds for the Remainder Term in Boole’s Quadrature Rule and Applications to Numerical Analysis. Mathematic, 12.10.3390/math12182920 ↗
41. Thermal and velocity slip impacts on MHD tetra-hybrid nanofluids flow over a porous stretching surface10.1007/s42452-025-07359-6 ↗
42. Nonlinear radiative MHD flow of ternary nanofluid with Darcy-Forchheimer porous media: Entropy generation analysis10.1007/s10973-024-13785-2 ↗
43. Two-fluid Magnetoconvection Flow in an Inclined Channel