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.
A note on convective heat transfer of an MHD Jeffrey fluid over a stretching sheet
1.B. C. Sakiadis, “Boundary layer behavior on continuous solid surfaces: I. Boundary layer equations for two-dimensional and axisymmetric flow,” American Institute of Chemical Engineering Journal 7, 26-28 (1961).
2.B. C. Sakiadis, “Boundary layer behavior on continuous solid surfaces: II. Boundary layer on a continuous flat surface,” American Institute of Chemical Engineering Journal 7, 221-225 (1961).
6.A. Shahzad, R. Ali, and M. Khan, “On the exact solution for axissymetric flow and heat transfer over a nonlinear radially stretching sheet,” Chinese Physics Letters 29, 084705 (2012).
7.A. Shahzad and R. Ali, “MHD flow of a non-Newtonian Power law fluid over a vertical stretching sheet with the convective boundary condition,” Walailak Journal of Science and Technology (WJST) 10(1), 43-56 (2012).
8.T. Fang, J. Zhang, and S. Yao, “Slip MHD viscous flow over a stretching sheet-An exact solution,” Communication in Nonlinear Science and Numerical Simulation 14, 3731-3737 (2009).
9.R. Cortell, “Effects of viscous dissipation and work done by deformation on the MHD flow and heat transfer of a viscoelastic fluid over a stretching sheet,” Physics Letters A 357, 298-305 (2006).
10.C.-H. Chen, “Combined effects of Joule heating and viscous dissipation on magnetohydrodynamic flow past a permeable, stretching surface with free convection and radiative heat transfer,” ASME Journal of Heat Transfer 132, article no: 064503 (2010).
12.S. K. Parida, M. Acharya, G. C. Dash, and S. Panda, “MHD heat and mass transfer in a rotating system with periodic suction,” Arabian Journal of Science and Engineering 36, 1139-1151 (2011).
13.S. P. Anjali and B. Ganga, “Viscous dissipation effects on nonlinear MHD flow in a porous medium over a stretching porous surface,” International Journal of Applied Mathematics and Mechanics 5, 45-49 (2009).
14.T. Hayat, S. A. Shehzad, M. Qasim, and S. Obaidat, “Radiative flow of Jeffrey fluid in a porous medium with power law heat flux and heat source,” Nuclear Engineering and Design 243, 15-19 (2012).
15.P. Vyas and A. Rai, “Radiative flow with variable thermal conductivity over a non-isothermal stretching sheet in a porous medium,” International Journal of Contemporary Mathematical Sciences 5, 2685-2698 (2010).
16.A. K. Singh, “Heat source and radiation effect on magneto-convection flow of a viscoelastic fluid past a stretching sheet: Analysis with Kummer’s function,” International Communication in Heat and Mass Transfer 35, 637-642 (2008).
18.R. C. Bataller, “Viscoelastic fluid flow and heat transfer over a stretching sheet under the effects of a non-uniform heat source, viscous dissipation and thermal radiation,” International Journal of Heat and Mass Transfer 50, 3152-3162 (2007).
19.S. Nadeem, S. Zaheer, and T. Fang, “Effects of thermal radiation on the boundary layer flow of a Jeffrey fluid over an exponentially stretching surface,” Numerical. Algorithms Journal 57, 187-205 (2011).
20.M. M. Nandeppanavar, K. Vajravelu, and M. S. Abel, “Heat transfer in MHD viscoelastic boundary layer flow over a stretching sheet with thermal radiation and non-uniform heat source/sink,” Communication in NonlinearScienceand NumericalSimulation 16, 3578-3590 (2011).
21.R. Cortell, “Combined effect of viscous dissipation and thermal radiation on fluid flows over a non-linearly stretched permeable wall,” Meccanica 47, 769-781 (2012).
22.M. Ambromowitz and F. Stegun, Handbook of Mathematical Functions (Dover, Newyork, 1965), pp. 556-563.
23.S. Nadeem and N. S. Akbar, “Peristaltic flow of a Jeffrey fluid with variable viscosity in an asymmetric channel,” Zeitschrift für Naturforschung A 64, 713-722 (2009).
24.M. A. Seddeek and M. S. Abdelmeguid, “Effects of radiation and thermal diffusivity on the heat transfer over a stretching with variable heat flux,” Physics Letters A 348, 172-179 (2006).
25.P. S. Lawrence and B. N. Rao, “The non-uniqueness of MHD flow of a visco-elastic fluid past a stretching sheet,” Acta Mechanica 112, 223-228 (1995).
Article metrics loading...
This article focuses on the exact solution regarding convective heat transfer of a magnetohydrodynamic (MHD) Jeffrey fluid over a stretching sheet. The effects of joule and viscous dissipation, internal heat source/sink and thermal radiation on the heat transfer characteristics are taken in account in the presence of a transverse magnetic field for two types of boundary heating process namely prescribed power law surface temperature (PST) and prescribed heat flux (PHF). Similarity transformations are used to reduce the governing non-linear momentum and thermal boundary layer equations into a set of ordinary differential equations. The exact solutions of the reduced ordinary differential equations are developed in the form of confluent hypergeometric function. The influence of the pertinent parameters on the temperature profile is examined. In addition the results for the wall temperature gradient are also discussed in detail.
Full text loading...
Most read this month