Main Article Content
In this paper, the Magnetohydrodynamic (MHD) for Williamson fluid with varying temperature and concentration in an inclined channel with variable viscosity has been examined. The perturbation technique in terms of the Weissenberg number to obtain explicit forms for the velocity field has been used. All the solutions of physical parameters of the Darcy parameter , Reynolds number , Peclet number and Magnetic parameter are discussed under the different values as shown in plots.
Received 13/11/2019, Accepted 6/9/2020, Published Online First 21/2/2021
This work is licensed under a Creative Commons Attribution 4.0 International License.
Bhatti MM, Abbas A. Simultaneous M. effects of slip and MHD on peristaltic blood flow of Jeffrey fluid model through a porous medium. Alexandra Eng. J. 2016;55:17–23.
Alexander JB. 75th Anniversary of Existence of Electromagnetic–Hydrodynamic Waves. Sol. Phys. 2018; 293:83.
Nadeem S, Iffat Z, Yousaf M. numerical Solutions of Williamson Fluid with Pressure Dependent Viscosity, Results in Phys. 2015;5: 20-25.
Al-Khafajy DG. Effects of Heat Transfer on MHD Oscillatory Flow of Jeffrey Fluid with Variable Viscosity Through Porous Medium. Adv Appl Sci Res. 2016; 3:179-186.
Jassim K. Effects of Wall Tapered and Magnetic Field on Peristaltic Flow of Williamson Fluid, Math. MSc. Thesis, Baghdad Univ, 2017.
Ting TW, Hung YM, Guo N. Viscous dissipative forced convection in thermal non-equilibrium nano-fluid-saturated porous media embedded in microchannels. Int. Commun. Heat. Mass. Transf. 2014;57:309–318.
Immaculate L, Muthuraj R, Kant SA , Srinivas S. MHD unsteady flow of a Williamson Nano-fluid in a vertical porous space with oscillating wall temperature. Front. Heat. Mass. Transf. 2016;7:1–14.
Wissam SK , Al-Khafajy DG. Influence of Heat Transfer on MHD Oscillatory Flow for Williamson Fluid with Variable Viscosity Through a Porous Medium. IJFMTS 2018;4:11-17.
Hayder KM, Wissam SK, Raheem JM , Qassim AS. Influence of Magnetohydrodynamics Oscillatory Flow for Carreau Fluid Through Regularly Channel With Varying Temperature. J. of Al-Qadisiyah Com. Sci. Math. 2019; 11(4):13–22.
Romero LA. Perturbation theory for polynomials. Lecture Notes, Uni. of New Mexico. 2013.