Some Exact Solutions of Non-Newtonian Fluid in Porous Medium with Hall Effect Having Prescribed Vorticity Distribution Function
non-newtonian fluid, porous medium, hall effect, mhd, steady flow
Abstract
Two dimensional motion of an incompressible second grade fluid in a porous medium with Hall effects has been considered. Exact solutions are obtained via inverse method when vorticity distribution is proportional to stream function ψ, perturbed by a quadratic term.
Downloads
How to Cite
References
Noreen Akbar, S Nadeem, R Haq, Z Khan (2013) Numerical solutions of Magnetohydrodynamic boundary layer flow of tangent hyperbolic fluid towards a stretching sheet. 87(11), 1121-1124.
Manoj Kumar, C Thakur (2012) On steady plane MHD viscous fluid flow through porous Media. 3(6), 2438-2444.
N Ahmad, K Das, Kr (2013) Hall effect on transient MHD flow past an impulsively started vertical plate in a porous media with ramped temperature, rotation and heat absorption. 7, 2525-2535.
R Deka (2008) Hall effects on MHD flow past an accelerated plate. 35(4), 333-346.
M Abdeen, H Attia, W Abbas, W Abd El-Meged (2013) Effectiveness of porosity on transient generalized Couette flow with Hall effect and variable properties under exponential decaying pressure gradient. 87(8), 767-775.
Haider Zaman, Arif Sohail, Azhar Ali, Tarique Abbas (2014) Effects of Hall Current on Flow of Unsteady MHD Axisymmetric Second-Grade Fluid with Suction and Blowing over an Exponentially Stretching Sheet. 02(02), 23-33.
Manoj Kumar, C Thakur (2009) Hodograph transformation methods in MHD non-Newtonian fluids. 101(5), 515-530.
Sil Kumar Manoj, Sayantan, C Thakur (2013) Hodograph transformation in constantly inclined two phase MFD flows through porous media. 4(7), 42-47.
O Chandna, E Oku-Ukpong (1994) Flows of chosen vorticity function-Exact solutions of the Navier-Stokes equations. 17(1), 155-164.
M Jamil, N Khan, A Mahmood (2010) Some exact solutions for the flow of a Newtonian fluid with heat transfer via prescribed vorticity. 6, 38-55.
M Jamil (2010) A class of exact solutions to Navier-Stokes equations for the given vorticity. 9(3), 296-304.
T Hayat, I Naeem, M Ayub (2009) Exact solutions of second grade aligned MHD fluid with prescribed vorticity. 10, 2017-2126.
A Benharbit, A Siddiqui (1992) Certain solutions of the equations of the planar motion of a second grade fluid for steady and unsteady cases. 94(1-2), 85-96.
S Islam, M Mohyuddin, C Zhou (2008) Few exact solutions of non-newtonian fluid in porous medium with Hall effect. 11(7), 1-12.
O Chandna, E Oku-Ukpong (1994) Unsteady second grade aligned MHD fluid flow. 107, 77-91.
A Siddiqui, M Mohyuddin, T Hayat, S Asghar (2003) Some more inverse solutions for steady flows of asecond grade fluid. 55(5-6), 373-383.
B Singh, C Thakur (2002) An exact solution of plane unsteady MHD non-newtonian fluid flows. 33(7), 993-1001.
Rana Naeem, Khalid (2011) Exact solutions of a second-grade fluid via inverse method. 7(1), 27-31.
Sil Kumar Manoj, Sayantan, C Thakur (2013) Solutions of unsteady second grade aligned MHD fluid flow having prescribed vorticity distribution function. 105(6), 445-462.
G Taylor (1923) LXXV. On the decay of vortices in a viscous fluid. 46(274), 671-674.
W Hui (1987) Exact solutions of unsteady twodimensional Navier-Stokes equations. 24, 689-702.
Published
2014-09-24
Issue
Section
License
Copyright (c) 2014 Authors and Global Journals Private Limited

This work is licensed under a Creative Commons Attribution 4.0 International License.