Influences of Hall current and radiation on MHD micropolar non-Newtonian hybrid nanofluid flow between two surfaces
Source abstract
Abstract
In this article, the magnetohydrodynamic flow and heat transmission of a micropolar hybrid nanofluid between two surfaces inside a rotating system are examined. The Hall current and thermal radiations are also considered for the flow system. In this article, a base fluid is taken as water, while graphene oxide (GO) and copper (Cu) are applied as hybrid nanoparticles. The flow is assumed to be in a steady state. The governing partial differential equations along with boundary conditions for the modeled problem are transformed into a system of non-linear ordinary differential equations using similarity transformations. The set of resultant ordinary differential equations is solved by using an optimal approach. The main focus of this study is to examine the magnetohydrodynamic heat transmission and hybrid nanofluid flow in a rotating system between two parallel plates by taking into account the thermal radiations and Hall current impacts. Various physical parameters are discussed in detail graphically in this article. The main outcome of this study indicates that the augmented values of the magnetic parameter increase the velocity profile and decrease the rotational velocity profile.
Source: crossref · Quality: baseline
Research context
OpenAlex topics: Nanofluid Flow and Heat Transfer · Heat Transfer Mechanisms · Heat Transfer and Optimization
SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.
Affiliations
Department of Mathematics, Abdul Wali Khan University 1 , Mardan 23200, Khyber Pakhtunkhwa, Pakistan
Informetrics Research Group, Ton Duc Thang University 2 , Ho Chi Minh City 70000, Vietnam
Faculty of Mathematics and Statistics, Ton Duc Thang University 3 , Ho Chi Minh City 70000, Vietnam
College of Aeronautical Engineering, National University of Sciences and Technology (NUST) 4 , Sector H-12, Islamabad 44000, Pakistan
Department of Mathematics, College of Science & Arts, King Abdulaziz University 5 , P. O. Box 344, Rabigh 21911, Saudi Arabia
Department of Mathematics Education, University of Education Winnebakumasi-(kumasicompus) 6 , Kumasi 00233, Ghana
Department of Mathematics College of Science Northern Border University 7 , Arar 73222, Saudi Arabia
Center of Excellence in Theoretical and Computational Science (TaCS-CoE), SCL 802 Fixed Point Laboratory, Science Laboratory Building, King Mongkut’s University of Technology Thonburi (KMUTT) 8 , Bangkok 10140, Thailand
References (42)
Show source-provided references
1. Enhancing thermal conductivity of fluids with nanoparticles
2. The shape effects of nanoparticles suspended in HFE-7100 over wedge with entropy generation and mixed convection10.1007/s13204-015-0481-z ↗
3. Thermal radiation effect on the nanofluid buoyancy flow and heat transfer over a stretching sheet considering Brownian motion10.1016/j.molliq.2016.08.090 ↗
4. Analytical solution and heat transfer of two-phase nanofluid flow between Non-parallel walls considering Joule heating effect10.1016/j.powtec.2017.06.018 ↗
5. Numerical simulation of natural convection heat transfer of copper–water nanofluid in a vertical cylindrical annulus with heat sources10.1134/s0869864319030028 ↗
6. Numerical study of natural convection between two coaxial inclined cylinders10.18280/ijht.370314 ↗
7. Convective heat transfer of Titaniananofluids of different base fluids in cylindrical annulus with discrete heat source10.1002/htj.21375 ↗
8. Magnetohydrodynamic flow of molybdenum disulfide nanofluid in a channel with shape effects10.1108/mmms-07-2018-0133 ↗
9. Existence of electromagnetic-hydrodynamic waves10.1038/150405d0 ↗
10. Analysis of entropy generation for MHD flow of third grade nanofluid over a nonlinear stretching surface embedded in a porous medium10.1088/1402-4896/ab3308 ↗
11. MHD flow of Maxwell fluid with nanomaterials due to an exponentially stretching surface10.1038/s41598-019-43549-0 ↗
12. On a new action of the magnet on electric currents10.2307/2369245 ↗
13. Effects of Hall currents on hydrodynamic flow near a porous plate10.1007/bf01175933 ↗
14. Modeling of heat and mass transfer in a rotating vertical porous channel with hall current10.1080/00986445.2011.552030 ↗
15. Effects of hall current on the flow and heat transfer of a nanofluid over a stretching sheet with partial slip10.1142/s0129183113500447 ↗
16. Mixed convection three dimensional flow with hall and ion-slip effects10.1515/ijnsns-2011-0140 ↗
17. Theory of micropolar fluids10.1512/iumj.1967.16.16001 ↗
18. Theory of thermo micro fluids10.1016/0022-247x(72)90106-0 ↗
19. Application of differential transformation method in micro polarfluid flow and heat transfer through permeable walls10.1016/j.aej.2016.06.011 ↗
20. A non-Fourier heat flux model for magnetohydrodynamicmicropolar liquid flow across a coagulated sheet10.1002/htj.21518 ↗
21. Magnetohydrodynamic mixed convective flow of micropolar fluid past a stretching surface using modified Fourier’s heat flux model10.1007/s10973-019-08477-1 ↗
22. Simultaneous solutions for first order and second order slips on micropolar fluid flow across a convective surface in the presence of Lorentz force and variable heat source/sink10.1038/s41598-019-51242-5 ↗
23. Numerical investigation of Micropolar Casson fluid over a stretching sheet with internal heating10.1088/0253-6102/67/4/443 ↗
24. Periodic magnetohydrodynamic natural convection flow of a micropolar fluid with radiation10.1016/j.ijthermalsci.2016.09.002 ↗
25. Entropy generation in a porous annulus due to micropolarfluid flow with slip and convective boundary conditions10.1016/j.energy.2016.05.101 ↗
26. Physical aspects on unsteady MHD-free convective stagnation point flow of micropolar fluid over a stretching surface10.1002/htj.21577 ↗
27. Non-uniform heat source/sink and Soret effects on MHD non-Darcian convective flow past a stretching sheet in a micropolar fluid with radiation10.1016/j.ijheatmasstransfer.2015.10.014 ↗
28. On heat and mass transfer in the unsteady squeezing flow between parallel plates10.1007/s11012-012-9536-3 ↗
29. Micropolarnanofluid flow and heat transfer between penetrable walls in the presence of thermal radiation and magnetic field10.1016/j.csite.2018.05.002 ↗
30. Analytic solution of three-dimensional viscous flow and heat transfer over a stretching flat surface by homotopy analysis method10.1115/1.2969753 ↗
31. 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 heating10.1063/1.5086247 ↗
32. Investigation of MHD Go water nanofluid flow and heat transfer in a porous channel in the presence of thermal radiation effect10.1016/j.apt.2017.04.022 ↗
33. A review on hybrid nanofluids: Recent research, development and applications10.1016/j.rser.2014.11.023 ↗
34. Synthesis of Al2O3–Cu/water hybrid nanofluids using two step method and its thermo-physical properties10.1016/j.colsurfa.2011.08.005 ↗
35. Numerical analysis of unsteady conjugate natural convection of hybrid water-based nanofluid in a semicircular cavity10.1115/1.4036203 ↗
36. Heat source/sink effects on a hybrid nanofluid-filled porous cavity10.2514/1.t5085 ↗
37. Recent progress on hybrid nanofluids in heat transfer applications: A comprehensive review10.1016/j.icheatmasstransfer.2016.08.019 ↗
38. Impact of thermal radiation on electrical MHD rotating flow of carbon nanotubes over a stretching sheet10.1063/1.5048078 ↗
39. Explicit totally analytic approximate solution for blasius viscous flow problems10.1016/s0020-7462(98)00056-0 ↗
40. An optimal homotopyanalysis approach for strongly nonlinear differential equations10.1016/j.cnsns.2009.09.002 ↗
41. Slip flow of Eyring–Powell nanoliquid film containing graphene nanoparticles10.1063/1.5055690 ↗
42. Darcy–Forchheimer flow of MHD CNTs nanofluid radiative thermal behaviourandconvective non uniform heat source/sink in the rotating frame with microstructureand inertial characteristics10.1063/1.5066223 ↗