No data available.
Please log in to see this content.
You have no subscription access to this content.
No metrics data to plot.
The attempt to load metrics for this article has failed.
The attempt to plot a graph for these metrics has failed.
The full text of this article is not currently available.
Mixed convective heat transfer to Sisko fluid over a radially stretching sheet in the presence of convective boundary conditions
6.M.B. Ashraf, T. Hayat, and A. Alsaedi, “Three-dimensional flow of Eyring-Powell nanofluid by convectively heated exponentially stretching sheet,” The Europ. Phy. J. Plus (2015) 130:5.
7.T. Hayat, B.M. Ashraf, A. Alsaedi, and M.S. Alhothuali, “Soret and Dufour effects in three dimensional flow of Maxwell fluid with chemical reaction and convective condition,” Int. J. Numer. Meth. Heat Fluid Flow 25(1), 98-120 (2015).
11.C.H. Chen, “Magneto-hydrodynamic mixed convection of a power-law fluid past a stretching surface in the presence of thermal radiation and internal heat generation/absorption,” Int. J. Non-Linear Mech. 44(6), 596-603 (2009).
13.T. Hayat, M.B. Ashraf, H.H. Alsulami, and M.S. Alhuthali, “Three-dimensional mixed convection flow of viscoelastic fluid with thermal radiation and convective conditions,” PLoS ONE 9(3), e90038, doi:10.1371/journal.pone.0090038 (2014).
14.M.B. Ashraf, T. Hayat, A. Alsaedi, and S.A. Shehzad, “Convective heat and mass transfer in MHD mixed convection flow of Jeffrey nanofluid over a radially stretching surface with thermal radiation,” J. Central South Uni. 22(3), 1114-1123 (2015).
18.M.S. Abel, J.V. Tawade, and A.H. Agadi, “An analysis for non uniform heat source for the Maxwell fluids over a stretching sheet in presence of viscous dissipation,” Int. J. Adv. Comput. Math. Sci. 3(4), 471-481 (2012).
19.T. Hayat, A. Shafiq, and A. Alsaedi, “Effect of joule heating and thermal radiation in flow of third grade fluid over radiative surface,” PLoS ONE 9(1), e83153, doi:10.1371/journal.pone.0083153 (2014).
20.M.A. El-Aziz, “Unsteady mixed convection heat transfer along a vertical stretching surface with variable viscosity and viscous dissipation,” J. Egyptian Math. Society 22(3), 529-537 (2014).
21.R. Malik, M. Khan, A. Munir, and W.A. Khan, “Flow and heat transfer in Sisko fluid with convective boundary condition,” PLoS ONE 9(10), e107989, doi:10.1371/journal.pone.0107989 (2014).
22.M. Khan, R. Malik, A. Munir, and W.A. Khan, “Flow and heat transfer to Sisko nanofluid over a nonlinear stretching sheet,” PLoS ONE 10(5), e0125683, doi:10.1371/journal.pone.0125683 (2015).
23.A. Munir, A. Shahzad, and M. Khan, “Forced convective heat transfer in boundary layer flow of Sisko fluid over a nonlinear stretching sheet,” PLoS ONE 9(6), e100056, doi:10.1371/journal.pone.0100056 (2014).
24.A. Munir, A. Shahzad, and M. Khan, “Mixed convection heat transfer in Sisko fluid with viscous dissipation: Effects of assisting and opposing buoyancy,” Chem. Eng. Res. Design 97, 120-127 (2015).
26.T. Hayat, A. Shafiq, M. Mustafa, and A. Alsaedi, “Boundary-layer flow of Walters’ B fluid with Newtonian heating,” Zeitschrift für Naturforschung A 70(5), 333–341 (2015).
27.S. Rosseland, Astrophysik aud Atom-Theoretische Grundlagen (Springer, Berlin, 1931), pp. 41-44.
28.S. Liao, Homotopy Analysis Method in Nonlinear Differential Equations (Springer, London, 2012).
29.O.D. Makinde, K. Zimba, and O. Anwar Be´g, “Numerical study of chemically- reacting hydromagnetic boundary layer flow with Soret/Dufour effects and a convective surface boundary condition,” Int. J. Thermal Env. Eng. 4(1), 89-98 (2012).
32.R.S.R. Gorla and I. Sidawi, “Free convection on a vertical stretching surface with suction and blowing,” Appl. Sci. Res. 52, 247-257 (1994).
Article metrics loading...
In this article, the mixed convective heat transfer to Sisko fluid over a radially stretching surface in the presence of convective boundary conditions is investigated. The viscous dissipation and thermal radiation effects are also taken into account. The suitable transformations are applied to convert the governing partial differential equations into a set of nonlinear coupled ordinary differential equations. The analytical solution of the governing problem is obtained by using the homotopy analysis method (HAM). Additionally, these analytical results are compared with the numerical results obtained by the shooting technique. The obtained results for the velocity and temperature are analyzed graphically for several physical parameters for the assisting and opposing flows. It is found that the effect of buoyancy parameter is more prominent in case of the assisting flow as compared to the opposing flow. Further, in tabular form the numerical values are given for the local skin friction coefficient and local Nusselt number. A remarkable agreement is noticed by comparing the present results with the results reported in the literature as a special case.
Full text loading...
Most read this month