Impact of induced magnetic field on free convective flow of kerosene/water based single and multiwalled carbon nanotubes

Mathematical analysis of single and multi-walled carbon nanotubes along with two different base fluids, water and kerosene oil, subjected to a strong magnetic field with induced magnetic field effects, has been carried out. The dimensionless equations describing the fluid motion, energy, angular momentum and the induced magnetic field of nanofluid have been solved numerically by the Keller box method. Heat transfer analysis reveals that a greater volume fraction of single-walled carbon nanotubes (SWCNT) and multi-walled carbon nanotubes (MWCNT) is responsible in enhancing the heat transfer rate as compared to the convectional fluid either its water or kerosene oil. In all the cases discussed through the graphs, it is seen that the heat transfer rate is greater in kerosene oil based nanofluid as compared with the water based nanofluid. It is found the greatest in the case of SWCNT-kerosene oil nanofluid and the least in the case of MWCNT-water.

[1]  K. Khanafer,et al.  A review on the applications of nanofluids in solar energy field , 2018, Renewable Energy.

[2]  Ali J. Chamkha,et al.  On the nanofluids applications in microchannels: A comprehensive review , 2018 .

[3]  S. Hussain,et al.  Numerical study focusing on the entropy analysis of MHD squeezing flow of a nanofluid model using Cattaneo–Christov theory , 2018 .

[4]  I. Pop,et al.  Convective heat transfer of micropolar fluid in a horizontal wavy channel under the local heating , 2017 .

[5]  M. Bilal,et al.  MHD Stagnation Point Flow of Williamson Fluid over a Stretching Cylinder with Variable Thermal Conductivity and Homogeneous/Heterogeneous Reaction , 2017 .

[6]  M. Sagheer,et al.  Mixed convection in alumina-water nanofluid filled lid-driven square cavity with an isothermally heated square blockage inside with magnetic field effect: Introduction , 2017 .

[7]  N. Amanifard,et al.  Numerical investigation of using micropolar fluid model for EHD flow through a smooth channel , 2017 .

[8]  Mohsen Sheikholeslami,et al.  Nanofluid two phase model analysis in existence of induced magnetic field , 2017 .

[9]  M. Bilal,et al.  MHD stagnation point flow and heat transfer in viscoelastic fluid with Cattaneo–Christov heat flux model , 2017, Neural Computing and Applications.

[10]  Sadia Siddiqa,et al.  Periodic magnetohydrodynamic natural convection flow of a micropolar fluid with radiation , 2017 .

[11]  S. Hussain,et al.  A numerical study of magnetohydrodynamics flow in Casson nanofluid combined with Joule heating and slip boundary conditions , 2017 .

[12]  M. S. Faltas,et al.  Creeping motion of a micropolar fluid between two sinusoidal corrugated plates , 2016 .

[13]  Vanita,et al.  Numerical study of effect of induced magnetic field on transient natural convection over a vertical cone , 2016 .

[14]  A. K. Singh,et al.  Magnetohydrodynamic free convection between vertical parallel porous plates in the presence of induced magnetic field , 2015, SpringerPlus.

[15]  Waqar A. Khan,et al.  Fluid flow and heat transfer of carbon nanotubes along a flat plate with Navier slip boundary , 2014, Applied Nanoscience.

[16]  A. K. Singh,et al.  Unsteady MHD free convective flow past a semi-infinite vertical wall with induced magnetic field , 2013, Appl. Math. Comput..

[17]  I. Hashim,et al.  Fully Developed Free Convection Heat and Mass Transfer of a Micropolar Fluid Between Porous Vertical Plates , 2009 .

[18]  R. Tiwari,et al.  HEAT TRANSFER AUGMENTATION IN A TWO-SIDED LID-DRIVEN DIFFERENTIALLY HEATED SQUARE CAVITY UTILIZING NANOFLUIDS , 2007 .

[19]  P. Deka,et al.  Skin-friction for unsteady free convection MHD flow between two heated vertical parallel plates , 2006 .

[20]  N. Nanousis The unsteady hydromagnetic thermal boundary layer with suction , 1996 .

[21]  R. Viskanta,et al.  Natural convection: Fundamentals and applications , 1985 .

[22]  A. Fouad,et al.  Effects of the induced magnetic field on the magnetohydrodynamic channel flow , 1972 .

[23]  Vijay K. Stokes,et al.  Couple Stresses in Fluids , 1966 .