An effects of mass transpiration and inclined MHD on nanoboundary layer of an ostwald-de waele fluid due to a shrinking boundary
Source abstract
Abstract
This paper examines the power-law nanofluid flows due to a shrinking sheet with mass transpiration under inclined MHD. The governing partial differential equations are similarly transformed into nonlinear ordinary differential equations and solved analytically. The mathematical model through analytical solutions graphically shows that the flow`s dynamics depending on the Chandraselhar number, mass transpiration, nanofluid and inclined angle parameters. The main findings and methods of the present work includes the closed-form exact solutions are examined for some special cases and one of them is an algebraic solution. Specific and quantitative analytical solutions provide important understanding to the boundary layer flow for power-law nanofluid. The present study reveals that the magnetic field significantly increases the magnitude of the skin friction and mass transpiration. Cu-H 2 O nanofluid is used to examine the entaire calculation. Nanofluids are suspensions of nanoparticles in fluids that show significant enhancement of their properties at modest nanoparticle concentration.
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Research context
OpenAlex topics: Nanofluid Flow and Heat Transfer · Rheology and Fluid Dynamics Studies · Lattice Boltzmann Simulation Studies
SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.
References (29)
Show source-provided references
1. Momentum and heat transfer in laminar boundary layer flows of non-Newtonian fluid past external surfaces10.1002/aic.690060227 ↗
2. Flow of a power-law fluid over a stretching sheet
3. Thermal and flow investigation of MHD natural convection in a nanofluid saturated porous enclosure: an asymptotic analysis10.1007/s10973-019-09165-w ↗
4. Convective transport in nanofluids10.1115/1.2150834 ↗
5. Similarity solution for thermal boundary layer on a stretched surface of a non-Newtonian fluid10.1016/S0735-1933(97)00050-X ↗
6. Choi SUS (1995) Enhancing thermal conductivity of fluids with nanoparticles. No. ANL/MSD/CP-84938
7. CONF-951135-29, Argonne National Lab., IL, USA https://www.osti.gov/servlets/purl/196525, 1995 (accessed 13 June 2021).
8. Non-Newtonian power-law fluid over a shrinking sheet10.1088/0256-307X/29/11/114703 ↗
9. Analysis of the Magnetohydrodynamic behaviour of the fully developed flow conducting fluid10.3390/en14092463 ↗
10. Forced convection boundary layer flow past a nonisothermal thin needles in nanofluids10.1115/1.4003059 ↗
11. Non-Newtonian power-law fluid flow past a shrinking sheet with suction10.1080/00986445.2011.578696 ↗
12. An MHD effect on a Newtonian fluid flow due to a superlinear stretching sheet10.1134/S1810232818040112 ↗
13. On the analytical solution of magnetohydrodynamic flows of non-Newtonian fluids over a stretching sheet10.1017/S0022112003004865 ↗
14. Sheremet M (2016) Magnetohydrodynamics flow of a nanofluid driven by a stretching/shrinking sheet witth suction
15. Mahabaleshwar US, Pažanin I, Radulović M, Suarez-Grau FJ (2017) Effects of small boundary perturbation on the MHD duct flow. Theor Appl Mech 44(1):83-101 https://doi.org/10.2298/TAM170511004M.10.2298/TAM170511004M ↗
16. Hydromagnetic slip flow of a water based nanofluids past a wedge with convective surface in the presence of heat generation (or) absorption10.1016/j.ijthermalsci.2012.02.016 ↗
17. Heat transfer in water based nanofluids (TiO2-H2O, Al2O3-H2O and Cu-H2O) over a stretching cylinder10.18280/ijht.300205 ↗
18. Radiative heat transfer in a hydromagnetic nanofluid past a non-linear stretching surface with convective boundary condition10.1007/s11012-012-9618-2 ↗
19. Boundary layer flow of a nanofluid past a permeable exponentially shrinking surface with convective boundary condition using Boungiorno’s model10.1016/j.ijheatmasstransfer.2014.06.013 ↗
20. Boundary layer behaviour on continuous solid surface Boundary-layer behavior on continuous solid surfaces: I. Boundary-layer equations for two-dimensional and axisymmetric flow10.1002/aic.690070108 ↗
21. The application of boundary-layer theory to power-law pseudoplastic fluid: similar solutions10.1002/aic.690060105 ↗
22. Effects of thermal buoyancy and variable thermal conductivity on the MHD flow and heat transfer in a power law fluid past a vertical stretching sheet in the presence of a non-uniform heat source10.1016/j.ijnonlinmec.2008.08.002 ↗
23. Analytic heat and mass transfer of the mixed hydrodynamic/thermal slip MHD viscous flow over astretching sheet10.1016/j.ijmecsci.2011.07.012 ↗
24. Yadav D, Mahabaleshwar US, Wakif A, Chand R (2021) Significance of the inconstant viscosity and internal heat generation on the occurrence of Darcy-Brinkman convective motion in a couple-stress fluid saturated porous medium: An exact analytical solution. Int Commun Heat Mass Transfer 122:105165 http://dx.doi.org/10.1016/j.icheatmasstransfer.2021.105165.10.1016/j.icheatmasstransfer.2021.105165 ↗
25. Combined effects of using multiple porous cylinders and inclined magnetic field on the performance of hybrid nanoliquid forced convection10.1016/j.jmmm.2022.170137 ↗
26. Stability analysis of buoyancy magneto flow of hybrid nanofluid through a stretchable/shrinkable vertical sheet induced by a micropolar fluid subject to nonlinear heat sink/source10.3390/magnetochemistry8120188 ↗
27. Yu, Y., Khan, U., Zaib, A., Ishak, A., Waini, I., Raizah, Z., Galal, A.M. Exploration of 3D stagnation-point flow induced by nanofluid through a horizontal plane surface saturated in a porous medium with generalized slip effects. Ain Shams Eng. Jour. 14, 101873.10.1016/j.asej.2022.101873 ↗
28. Waqas · Radiation effect on MHD three-dimensional stagnation-point flow comprising water-based graphene oxide nanofluid induced by a nonuniform heat source/sink over a horizontal plane surface. · 2023 · 37 · 2350146
29. Hydrodynamic flow of non-Newtonian power-law fluid past a moving wedge or a stretching sheet: a unified computational approach10.1038/s41598-020-66106-6 ↗