MHD flow of Jeffrey liquid due to a nonlinear radially stretched sheet in presence of Newtonian heating

Abstract This communication describes the magnetohydrodynamic (MHD) flow of Jeffrey liquid persuaded by a nonlinear radially stretched sheet. Heat transfer is characterized by Newtonian heating and Joule heating effects. The transformed nonlinear governing ordinary differential equations are solved employing homotopic approach. The obtained results of the velocity and temperature are analyzed graphically for various pertinent parameters. Skin friction coefficient and Nusselt number are tabulated and addressed for the various embedded parameters. Furthermore the temperature decays for increasing nonlinear parameter of axisymmetric stretching surface. The nonlinear parameter has reverse effect for temperature and skin friction coefficient.

[1]  Tasawar Hayat,et al.  Application of the HAM-based Mathematica package BVPh 2.0 on MHD Falkner–Skan flow of nano-fluid , 2015 .

[2]  Ahmed Alsaedi,et al.  Effects of homogeneous and heterogeneous reactions in flow of nanofluids over a nonlinear stretching surface with variable surface thickness , 2016 .

[3]  Ahmed Alsaedi,et al.  Magnetohydrodynamic (MHD) mixed convection flow of micropolar liquid due to nonlinear stretched sheet with convective condition , 2016 .

[4]  M. Awais,et al.  NEWTONIAN HEATING, THERMAL-DIFFUSION AND DIFFUSION-THERMO EFFECTS IN AN AXISYMMETRIC FLOW OF A JEFFERY FLUID OVER A STRETCHING SURFACE , 2015 .

[5]  Tasawar Hayat,et al.  MHD 2D flow of Williamson nanofluid over a nonlinear variable thicked surface with melting heat transfer , 2016 .

[6]  Habibolla Latifizadeh.  Micropolar fluid flow and heat transfer in a permeable channel using analytical method , 2014 .

[7]  O. Makinde.  Computational modelling of MHD unsteady flow and heat transfer toward a flat plate with Navier slip and Newtonian heating , 2012 .

[8]  Azeem Shahzad,et al.  On the Exact Solution for Axisymmetric Flow and Heat Transfer over a Nonlinear Radially Stretching Sheet , 2012 .

[9]  Fuad E. Alsaadi,et al.  Soret and Dufour effects on the stagnation point flow of Jeffery fluid with convective boundary condition , 2013 .

[10]  Masood Khan,et al.  A note on convective heat transfer of an MHD Jeffrey fluid over a stretching sheet , 2015 .

[11]  Ahmed Alsaedi,et al.  MHD stagnation point flow of viscoelastic nanofluid with non-linear radiation effects , 2016 .

[12]  Sohail Nadeem,et al.  Convective heat transfer and MHD effects on Casson nanofluid flow over a shrinking sheet , 2014 .

[13]  G. C. Layek,et al.  SLIP EFFECT ON DIFFUSION OF CHEMICALLY REACTIVE SPECIES IN BOUNDARY LAYER FLOW OVER A VERTICAL STRETCHING SHEET WITH SUCTION OR BLOWING , 2011 .

[14]  M. K. Chaube,et al.  Peristaltic flow of MHD Jeffrey fluid through finite length cylindrical tube , 2011 .

[15]  S. Liao,et al.  Beyond Perturbation: Introduction to the Homotopy Analysis Method , 2003 .

[16]  Tasawar Hayat,et al.  Effects of Heat Transfer in Flow of Nanofluids Over a Permeable Stretching Wall in a Porous Medium , 2014 .

[17]  Xinxin Zhang,et al.  Coupled flow and heat transfer in viscoelastic fluid with Cattaneo-Christov heat flux model , 2014, Appl. Math. Lett..

[18]  G. Layek,et al.  CHEMICALLY REACTIVE SOLUTE DISTRIBUTION IN MHD BOUNDARY LAYER FLOW OVER A PERMEABLE STRETCHING SHEET WITH SUCTION OR BLOWING , 2010 .

[19]  Tasawar Hayat,et al.  MHD Flow of a Jeffrey Fluid with Newtonian Heating , 2015 .

[20]  Liancun Zheng,et al.  MHD pseudo-plastic nanofluid unsteady flow and heat transfer in a finite thin film over stretching surface with internal heat generation , 2015 .

[21]  Xinxin Zhang,et al.  Flow and radiation heat transfer of a nanofluid over a stretching sheet with velocity slip and temperature jump in porous medium , 2013, J. Frankl. Inst..

[22]  Ahmed Alsaedi,et al.  Mixed Convection Stagnation-Point Flow of Powell-Eyring Fluid with Newtonian Heating, Thermal Radiation, and Heat Generation/Absorption , 2017 .

[23]  Waqar A. Khan,et al.  MHD stagnation point flow and heat transfer impinging on stretching sheet with chemical reaction and transpiration , 2015 .

[24]  I. Pop,et al.  Boundary layer flow and heat transfer over a stretching sheet with Newtonian heating , 2010 .

[25]  Masood Khan,et al.  Three-dimensional flow and heat transfer to burgers fluid using Cattaneo-Christov heat flux model , 2016 .

[26]  Mustafa Turkyilmazoglu,et al.  An effective approach for evaluation of the optimal convergence control parameter in the homotopy analysis method , 2016 .

[27]  Davood Domiri Ganji,et al.  Micropolar fluid flow and heat transfer in a permeable channel using analytical method , 2014 .

[28]  T. Hayat,et al.  Flow and Heat Transfer over an Unsteady Stretching Sheet in a Micropolar Fluid with Convective Boundary Condition , 2016 .

[29]  Tasawar Hayat,et al.  Diffusion of chemically reactive species in third grade fluid flow over an exponentially stretching sheet considering magnetic field effects , 2017 .

[30]  Azeem Shahzad,et al.  Axisymmetric flow and heat transfer over an unsteady stretching sheet in power law fluid , 2016 .

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

[32]  Mustafa Ali Obid,et al.  Influence of heat and mass flux conditions in hydromagnetic flow of Jeffrey nanofluid , 2015 .

[33]  F. M. Abbasi,et al.  Thermally radiative three-dimensional flow of Jeffrey nanofluid with internal heat generation and magnetic field , 2016 .

[34]  Rahmat Ellahi,et al.  Simulation of MHD CuO–water nanofluid flow and convective heat transfer considering Lorentz forces , 2014 .

[35]  Ahmed Alsaedi,et al.  Flow of Power-Law Nanofluid over a Stretching Surface with Newtonian Heating , 2015 .

[36]  Z. Abbas,et al.  Effects of thermophoresis and heat generation/absorption on MHD flow due to an oscillatory stretching sheet with chemically reactive species , 2015 .

[37]  Tasawar Hayat,et al.  A model of solar radiation and Joule heating in magnetohydrodynamic (MHD) convective flow of thixotropic nanofluid , 2016 .

[38]  Azeem Shahzad,et al.  Analytic and numerical solutions for axisymmetric flow with partial slip , 2015, Engineering with Computers.

[39]  Tasawar Hayat,et al.  Analytical and numerical solutions for axisymmetric flow of nanofluid due to non-linearly stretching sheet , 2015 .

[40]  J. Merkin.  Natural-convection boundary-layer flow on a vertical surface with Newtonian heating , 1994 .

[41]  Ali Saleh Alshomrani,et al.  Impact of chemical processes on 3D Burgers fluid utilizing Cattaneo-Christov double-diffusion: Applications of non-Fourier's heat and non-Fick's mass flux models , 2016 .

[42]  Tasawar Hayat,et al.  Cattaneo-Christov heat flux model for flow of variable thermal conductivity generalized Burgers fluid , 2016 .

[43]  T. Hayat,et al.  Homogeneous-heterogeneous reactions and heat source/sink effects in MHD peristaltic flow of micropolar fluid with Newtonian heating in a curved channel , 2016 .

[44]  T. Hayat,et al.  MHD stagnation point flow of Jeffrey fluid by a radially stretching surface with viscous dissipation and Joule heating , 2015 .

[45]  T. Hayat,et al.  Flow of a Second Grade Fluid over a Stretching Surface with Newtonian Heating , 2012 .

[46]  T. Hayat,et al.  Note on characteristics of homogeneous-heterogeneous reaction in flow of Jeffrey fluid , 2015 .