Convection Heat Transfer in Micropolar Nanofluids with Oxide Nanoparticles in Water, Kerosene and Engine Oil

The basic idea of nanofluid was to enhance the thermal conductivity of base fluid. However, the classical nanofluid models have some drastic limitations, i.e. they cannot describe a class of fluids that have certain microscopic characters arising from the microrotation and local structure of the fluid elements. Therefore, the present work is one of the infrequent contributions that describes the microrotation and microinertia characteristics of nanofluids. More exactly, in this work, the unsteady free convection flow of micropolar nanofluids is investigated over a vertical plate. Five types of oxide nanoparticles namely copper oxide, titanium oxide, alumina oxide, iron oxide and graphene oxide are suspended in three different types of fluids such as water, kerosene and engine oil. Exact solutions of the governing problem are obtained by the Laplace transform method. Solutions for conventional or regular nanofluid is also recovered as a special case. Temperature of graphene oxide suspended micropolar nanofluid is higher than other oxide nanoparticles based nanofluids.

[1]  S. Mohyud-Din,et al.  Effects of viscous dissipation and slip velocity on two-dimensional and axisymmetric squeezing flow of Cu-water and Cu-kerosene nanofluids , 2015 .

[2]  Ilyas Khan,et al.  Heat Transfer in a Micropolar Fluid over a Stretching Sheet with Newtonian Heating , 2013, PloS one.

[3]  Mohammad Mehdi Rashidi,et al.  Heat and Mass Transfer of a Micropolar Fluid in a Porous Channel , 2014 .

[4]  T. Hayat,et al.  MHD free convection of Al2O3–water nanofluid considering thermal radiation: A numerical study , 2016 .

[5]  Mustafa Turkyilmazoglu,et al.  Heat and mass transfer of unsteady natural convection flow of some nanofluids past a vertical infinite flat plate with radiation effect , 2013 .

[6]  Ilyas Khan,et al.  An Exact Analysis of Heat and Mass Transfer Past a Vertical Plate with Newtonian Heating , 2013, J. Appl. Math..

[7]  Ö. Türk,et al.  FEM solution to natural convection flow of a micropolar nanofluid in the presence of a magnetic field , 2017 .

[8]  Önder Türk Chebyshev Spectral Collocation Method for Natural Convection Flow of a Micropolar Nanofluid in the Presence of a Magnetic Field , 2015, ENUMATH.

[9]  Puneet Rana,et al.  Lattice Boltzmann simulation of nanofluid heat transfer enhancement and entropy generation , 2016 .

[10]  M. A. A. Hamad,et al.  Analytical solution of natural convection flow of a nanofluid over a linearly stretching sheet in the presence of magnetic field , 2011 .

[11]  M. S. Faltas,et al.  Exact solution for the unsteady flow of a semi-infinite micropolar fluid , 2011 .

[12]  R. Damseh Unsteady Natural Convection Heat Transfer of Micropolar Fluid over a Vertical Surface with Constant Heat Flux , 2007 .

[13]  I. A. Hassanien,et al.  Heat transfer to a micropolar fluid from a non-isothermal stretching sheet with suction and blowing , 1990 .

[14]  I. Khan,et al.  Unsteady boundary layer MHD free convection flow in a porous medium with constant mass diffusion and Newtonian heating , 2014 .

[15]  Ioan Pop,et al.  Forced convection heat and mass transfer flow of a nanofluid through a porous channel with a first order chemical reaction on the wall , 2013 .

[16]  Rizwan Ul Haq,et al.  Numerical simulation of water based magnetite nanoparticles between two parallel disks , 2016 .

[17]  V. C. Loukopoulos,et al.  MHD natural-convection flow in an inclined square enclosure filled with a micropolar-nanofluid , 2014 .

[18]  Mohsen Sheikholeslami Kandelousi KKL correlation for simulation of nanofluid flow and heat transfer in a permeable channel , 2014 .

[19]  Rizwan Ul Haq,et al.  Thermophysical effects of water driven copper nanoparticles on MHD axisymmetric permeable shrinking sheet: Dual-nature study , 2016, The European physical journal. E, Soft matter.

[20]  Zafar Hayat Khan,et al.  Flow and heat transfer analysis of water and ethylene glycol based Cu nanoparticles between two parallel disks with suction/injection effects , 2016 .

[21]  T. Ariman,et al.  Microcontinuum fluid mechanics—A review , 1973 .

[22]  A. Eringen,et al.  THEORY OF MICROPOLAR FLUIDS , 1966 .

[23]  Sohail Nadeem,et al.  Convective heat transfer in MHD slip flow over a stretching surface in the presence of carbon nanotubes , 2015 .

[24]  M. Turkyilmazoglu,et al.  Flow of a micropolar fluid due to a porous stretching sheet and heat transfer , 2016 .

[25]  E. Ozturk,et al.  Nonlinear intersubband absorption and refractive index change in n-type δ-doped GaAs for different donor distributions , 2015 .

[26]  Vassilios C. Loukopoulos,et al.  Modeling the natural convective flow of micropolar nanofluids , 2014 .

[27]  Rama Subba Reddy Gorla,et al.  Heat transfer in a micropolar fluid over a stretching sheet with viscous dissipation and internal heat generation , 2001 .

[28]  Mohammad Mehdi Rashidi,et al.  Forced convection heat transfer in a semi annulus under the influence of a variable magnetic field , 2016 .

[29]  Sohail Nadeem,et al.  Water driven flow of carbon nanotubes in a rotating channel , 2016 .

[30]  Mohammad Mehdi Rashidi,et al.  Magnetic field effect on unsteady nanofluid flow and heat transfer using Buongiorno model , 2016 .

[31]  Sohail Nadeem,et al.  MHD squeezed flow of water functionalized metallic nanoparticles over a sensor surface , 2015 .

[32]  Abdelhalim Ebaid,et al.  Application of Laplace Transform for the Exact Effect of a Magnetic Field on Heat Transfer of Carbon Nanotubes-Suspended Nanofluids , 2015 .

[33]  Tasawar Hayat,et al.  Numerical study for external magnetic source influence on water based nanofluid convective heat transfer , 2017 .

[34]  Saiied M. Aminossadati,et al.  Natural convection cooling of a localised heat source at the bottom of a nanofluid-filled enclosure , 2009 .

[35]  Mohsen Sheikholeslami Kandelousi Effect of spatially variable magnetic field on ferrofluid flow and heat transfer considering constant heat flux boundary condition , 2014 .

[36]  Ilyas Khan,et al.  UNSTEADY MHD FLOW OF SOME NANOFLUIDS PAST AN ACCELERATED VERTICAL PLATE EMBEDDED IN A POROUS MEDIUM , 2016 .

[37]  K. Khanafer,et al.  BUOYANCY-DRIVEN HEAT TRANSFER ENHANCEMENT IN A TWO-DIMENSIONAL ENCLOSURE UTILIZING NANOFLUIDS , 2003 .

[38]  Razman Mat Tahar,et al.  Heat and mass transfer in a micropolar fluid with Newtonian heating: an exact analysis , 2016, Neural Computing and Applications.

[39]  Ioan Pop,et al.  Mixed convection boundary layer flow from a vertical flat plate embedded in a porous medium filled with nanofluids , 2010 .

[40]  T. Ariman,et al.  Applications of microcontinuum fluid mechanics , 1974 .

[41]  Jong-Ping Hsu,et al.  Thim’s experiment and exact rotational space-time transformations , 2014, 1401.8282.

[42]  Norfifah Bachok,et al.  Flow and heat transfer over an unsteady stretching sheet in a micropolar fluid , 2011 .

[43]  Saiied M. Aminossadati,et al.  Natural Convection Heat Transfer in an Inclined Enclosure Filled with a Water-Cuo Nanofluid , 2009 .

[44]  H. Brinkman The Viscosity of Concentrated Suspensions and Solutions , 1952 .

[45]  Pietro Marco Congedo,et al.  Modeling And Analysis of Natural Convection Heat Transfer In Nanofluids , 2008 .

[46]  Naveed Ahmed,et al.  Heat transfer effects on carbon nanotubes suspended nanofluid flow in a channel with non-parallel walls under the effect of velocity slip boundary condition: a numerical study , 2015, Neural Computing and Applications.

[47]  Mustafa Turkyilmazoglu,et al.  Unsteady Convection Flow of Some Nanofluids Past a Moving Vertical Flat Plate With Heat Transfer , 2014 .

[48]  Zafar Hayat Khan,et al.  Flow and heat transfer of ferrofluids over a flat plate with uniform heat flux , 2015 .