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Tytuł artykułu

Boundary layer flow of magneto-micropolar nanofluid flow with Hall and ion-slip effects using variable thermal diffusivity

Treść / Zawartość
Identyfikatory
Warianty tytułu
Języki publikacji
EN
Abstrakty
EN
In the present article, magneto-micropolar nanofluid flow with suction or injection in a porous medium over a stretching sheet for the heat and mass transfer is analyzed numerically. Both Hall and ion-slip effects are considered along with variable thermal diffusivity. The governing partial differential equations are transformed to ordinary differential equations using usual similarity transformations. These coupled non-linear differential equations are solved using the shooting method. Effects of prominent parameter on velocities, temperature and concentration are discussed graphically. Numerical values of skin-friction coefficient, local Nusselt number and local Sherwood number are also tabulated and discussed.
Rocznik
Strony
383--390
Opis fizyczny
Bibliogr. 44 poz., rys., wykr., tab.
Twórcy
autor
  • Department of Mathematics, Capital University of Science and Technology, Islamabad, Pakistan
autor
  • Department of Mathematics, Capital University of Science and Technology, Islamabad, Pakistan
autor
  • Department of Mathematics, Capital University of Science and Technology, Islamabad, Pakistan
Bibliografia
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  • [7] S. Das, S. Chakraborty, R.N. Jana, and O.D. Makinde, “Entropy analysis of unsteady magneto-nanofluid flow past accelerating stretching sheet with convective boundary condition”, J. Appl. Math. Mech. 36 (12), 1593–1610 (2015).
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  • [13] M. Sheikholeslami, H.R. Ashorynejad, and P. Rana, “Lattice Boltzmann simulation of nanofluid heat transfer enhancement and entropy generation”, J. Mol. Liq. 214, 86‒95 (2016).
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  • [21] N.N. Anika, M. Hoque, S.I. Hossain, and M. Alam, “Thermal diffusion effect on unsteady viscous MHD micropolar fluid flow through an infinite vertical plate with Hall and ion-slip current”, Proc. Engr. 105, 160–166 (2015).
  • [22] Z. Uddin and M. Kumar, “Hall and ion-slip effect on MHD boundary layer flow of a micro polar fluid past a wedge”, Scientia Iranica B 20 (3), 467–476 (2013).
  • [23] S.S. Motsa and S. Shatery, “The effects of chemical reaction, Hall and ion-slip currents on MHD micropolar fluid flow with thermal diffusivity using a noval numerical technique”, J. Appl. Math. 2012, Art. ID 689015 (2012).
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  • [29] S.E. Ahmed, M.A. Mansour, A.K. Hussein, and S. Sivasankaran, “Mixed convection from a discrete heat source in enclosures with two adjacent moving walls and filled with micropolar nanofluids”, Engr. Sci. Tech., Int. J. 19 (1), 364–376(2016).
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  • [31] R.U. Haq, S. Nadeem, N.S. Akbar and Z.H. Khan, “Buoyancy and radiation effect on stagnation point flow of micropolar nanofluid along a vertically convective stretching surface”, IEEE Trans. Nanotech. 14 (1), 42–50 (2015).
  • [32] N.S. Elgazery, “The effects of chemical reaction, Hall and ion slip currents on MHD flow with temperature dependent viscosity and thermal diffusivity”, Comm. Nonlinear Sci. Num. Sim. 14 (4), 1267–1283 (2009).
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  • [34] M. Awais, T. Hayat, S. Irum and A. Alsaedi, “Heat generation/absorption effects in a boundary layer stretched flow of Maxwell nanofluid: Analytic and numeric solutions”, PLOS ONE 10 (6), e0129814 (2015).
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  • [36] M. Mustafa, A. Mushtaq, T. Hayat and B. Ahmad, “Nonlinear radiation heat transfer effects in the natural convective boundary layer flow of nanofluid past a vertical plate: A numerical study”, PLOS ONE 9 (9), e103946 (2014).
  • [37] A. Mushtaq, M. Mustafa, T. Hayat and A. Alsaedi, “Numerical study of the non-linear radiation heat transfer problem for the flow of a second-grade fluid”, Bulg. Chem. Comm. 47 (2), 725‒732 (2015).
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  • [40] S. Mansur, A. Ishak and I. Pop, “The magnetohydrodynamic stagnation point flow of a nanofluid over a stretching/shrinking sheet with suction”, PLOS ONE 10 (3), e0117733 (2015).
  • [41] L. Cao, X. Si and L. Zheng, “Convection of Maxwell fluid over stretching porous surface with heat source/sink in presence of nanoparticles: Lie group analysis”, Appl. Math. Mech. 37 (4), 433–442 (2016).
  • [42] J. Li, L. Zheng and L. Liu, “MHD viscoelastic flow and heat transfer over a vertical stretching sheet with Cattaneo-Christov heat flux effects”, J. Mol. Liq. 221, 19‒25 (2016).
  • [43] F.M. Abbasi and S.A. Shehzad, “Heat transfer analysis for three-dimensional flow of Maxwell fluid with temperature dependent thermal conductivity: Application of Cattaneo-Christov heat flux model”, J. Mol. Liq. 220, 848–854(2016).
  • [44] Z. Abbas and M. Sheikh, “Numerical study of homogeneous-heterogeneous reactions on stagnation point flow of ferrofluid with non-linear slip condition”, Chinese J. Chem. Engr. 25 (1), 11–17 (2017).
Uwagi
PL
Opracowanie ze środków MNiSW w ramach umowy 812/P-DUN/2016 na działalność upowszechniającą naukę (zadania 2017).
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-abdff0b6-fe92-4d35-8e7e-670eac2c7b3d
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