Newtonian heating effect in nanofluid flow by a permeable cylinder

Abstract Here characteristics of Newtonian heating in permeable stretched flow of viscous nanomaterial are investigated. Adopted nanomaterial model incorporates the phenomena of Brownian motion and thermophoresis. Concept of boundary layer is employed for the formulation procedure. Convergent homotopic solutions are established for the nonlinear systems. Velocity, thermal and nanoparticles fields for nonlinear boundary value problems are computed and discussed. The velocity, temperature and concentration gradients are also evaluated. It is noticed that impacts of curvature and suction/injection parameters on skin friction coefficient are qualitatively similar. Moreover temperature distribution enhances for larger thermophoresis and Brownian motion parameters.

[1]  Ahmed Alsaedi,et al.  Similarity transformation approach for ferromagnetic mixed convection flow in the presence of chemically reactive magnetic dipole , 2016 .

[2]  Tasawar Hayat,et al.  MHD flow of Jeffrey liquid due to a nonlinear radially stretched sheet in presence of Newtonian heating , 2016 .

[3]  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 .

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

[5]  W. Khan,et al.  Assessment on characteristics of heterogeneous-homogenous processes in three-dimensional flow of Burgers fluid , 2016 .

[6]  Omar Abu Arqub,et al.  Solution of the fractional epidemic model by homotopy analysis method , 2013 .

[7]  Tasawar Hayat,et al.  Newtonian heating in stagnation point flow of Burgers fluid , 2015 .

[8]  Tasawar Hayat,et al.  Impact of Cattaneo–Christov heat flux model in flow of variable thermal conductivity fluid over a variable thicked surface , 2016 .

[9]  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..

[10]  Tasawar Hayat,et al.  Influence of variable viscosity and radial magnetic field on peristalsis of copper-water nanomaterial in a non-uniform porous medium , 2016 .

[11]  Ahmed Alsaedi,et al.  Viscous dissipation effect in flow of magnetonanofluid with variable properties , 2016 .

[12]  K. Vajravelu,et al.  Soret and Dufour effects on MHD convective-radiative heat and mass transfer of nanofluids over a vertical non-linear stretching/shrinking sheet , 2016, Appl. Math. Comput..

[13]  Stephen U. S. Choi.  Enhancing thermal conductivity of fluids with nano-particles , 1995 .

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

[15]  Liancun Zheng,et al.  Unsteady flow and heat transfer of pseudo-plastic nanoliquid in a finite thin film on a stretching surface with variable thermal conductivity and viscous dissipation , 2015 .

[16]  T. Hayat,et al.  Hydromagnetic mixed convection flow of copper and silver water nanofluids due to a curved stretching sheet , 2016 .

[17]  Ahmed Alsaedi,et al.  Analysis of thixotropic nanomaterial in a doubly stratified medium considering magnetic field effects , 2016 .

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

[19]  Kai-Long Hsiao,et al.  Heat and mass mixed convection for MHD visco-elastic fluid past a stretching sheet with ohmic dissipation , 2010 .

[20]  Liancun Zheng,et al.  A mixed convection flow and heat transfer of pseudo-plastic power law nanofluids past a stretching vertical plate , 2017 .

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

[22]  Ahmed Alsaedi,et al.  Carbon nanotubes effects in the stagnation point flow towards a nonlinear stretching sheet with variable thickness , 2016 .

[23]  W. Khan,et al.  Non-linear radiative flow of three-dimensional Burgers nanofluid with new mass flux effect , 2016 .

[24]  Muhammad Ijaz Khan,et al.  Ferrofluid flow by a stretched surface in the presence of magnetic dipole and homogeneous-heterogeneous reactions , 2016 .

[25]  Ahmed Alsaedi,et al.  Thermally stratified stretching flow with Cattaneo–Christov heat flux , 2017 .

[26]  F. Mabood,et al.  Melting heat transfer on MHD convective flow of a nanofluid over a stretching sheet with viscous dissipation and second order slip , 2015 .

[27]  Muhammad Sajid,et al.  Hydromagnetic slip flow of nanofluid over a curved stretching surface with heat generation and thermal radiation , 2016 .

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

[29]  Tasawar Hayat,et al.  Magnetohydrodynamic (MHD) stratified bioconvective flow of nanofluid due to gyrotactic microorganisms , 2017 .

[30]  Ioan Pop,et al.  Unsteady boundary layer flow over a permeable curved stretching/shrinking surface , 2015 .

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

[32]  T. Hayat,et al.  Radiative Hydromagnetic Flow of Jeffrey Nanofluid by an Exponentially Stretching Sheet , 2014, PloS one.

[33]  A. Alsaedi,et al.  Mixed convection flow of a Burgers nanofluid in the presence of stratifications and heat generation/absorption , 2016 .

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

[35]  Mohammad Mehdi Rashidi,et al.  Entropy generation in steady MHD flow due to a rotating porous disk in a nanofluid , 2013 .

[36]  Tasawar Hayat,et al.  Unsteady three-dimensional mixed convection flow with variable viscosity and thermal conductivity , 2016 .

[37]  Y. Xuan,et al.  Investigation on Convective Heat Transfer and Flow Features of Nanofluids , 2003 .

[38]  Tasawar Hayat,et al.  MHD three-dimensional flow of Jeffrey fluid with Newtonian heating , 2014 .

[39]  L. Crane.  Flow past a stretching plate , 1970 .

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

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

[42]  T. Hayat,et al.  Homogeneous-heterogeneous reactions in the stagnation point flow of carbon nanotubes with Newtonian heating , 2015, AIP Advances.

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

[44]  Tasawar Hayat,et al.  Mixed convection flow of viscoelastic nanofluid by a cylinder with variable thermal conductivity and heat source/sink , 2016 .

[45]  Masood Khan,et al.  Impact of thermophoresis particle deposition on three-dimensional radiative flow of Burgers fluid , 2016 .

[46]  S Nadeem,et al.  MHD boundary layer flow over an unsteady shrinking sheet: analytical and numerical approach , 2015 .

[47]  Tasawar Hayat,et al.  A useful model for solar radiation , 2016 .

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

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

[50]  G. Layek,et al.  Magnetohydrodynamic Boundary Layer Flow of Nanofluid over an Exponentially Stretching Permeable Sheet , 2014 .