Volume 54 | Number 2 | Year 2018 | Article Id. IJMTT-V54P516 | DOI : https://doi.org/10.14445/22315373/IJMTT-V54P516
Itishree Nayak, Ajit Kumar Nayak, Sudarsan Padhy, "Unsteady MHD Flow and Heat Transfer of Third-Grade Fluid with Variable Viscosity Between Two Porous Plates," International Journal of Mathematics Trends and Technology (IJMTT), vol. 54, no. 2, pp. 146-155, 2018. Crossref, https://doi.org/10.14445/22315373/IJMTT-V54P516
[1] T. Hayat, A. Navneed, and M. Sajid, Analytic solution for MHD flow of a third order fluid in a porous channel, Journal of Computational and Applied Mathematics 214(2) (2008) 572–582.
[2] M.E. Erdogan, Plane surface suddenly set in motion in a non Newtonian fluid, Acta Mech. 108 (1995) 179–187.
[3] T. Hayat, A. H. Kara, and E. Momoniat, Exact flow of a third-grade fluid on a porous wall, Int J Non-Linear Mechanics 38(10) (2003) 1533–1537.
[4] R.L. Fosdick and K.R. Rajagopal, Thermodynamics and Stability of fluids of third grade fluid, Proc. Of Royal Society London A. 38(10) (1980) 351–377.
[5] T. Hayat, S. Nadeem, S. Asghar, and A. M. Siddiqui, Fluctuating flow of a third order fluid on a porous plate in a rotating medium, Non-Linear Mechanics 36(6) (2001) 901–916.
[6] P.K. Kaloni and A.M. Siddique, A note on the flow of a visco-elastic fluid between eccentric disc, Non-Newtonian Fluid Mech 26 (1987) 901–916.
[7] P. D. Ariel, Flow of a third grade fluid through a porous at channel, Int.J. of Engineering Science 41(11) (2003) 1267-1285.
[8] I. Nayak, and S. Padhy, Unsteady MHD flow analysis of a third-grade fluid between two porous plates, Journal of the Orissa Mathematical Society 31 (2012) 83–96.
[9] S. S. Okoya, On the transition for a generalized coquette flow of a reactive third grade fluid with viscous dissipation, Int. Comm. in Heat and Mass Transfer 35(2) (2008) 188-196.
[10] B. Sahoo and D. Younghae, Effects of slip on sheet-driven flow and heat transfer of a third grade fluid past a stretching sheet, Int. Comm. in Heat and Mass Transfer 37(8) (2010) 1064–1071.
[11] M. Sajid and T. Hayat, The application of homotopy analysis method to thin film flows of a third order fluid, Chaos, Solutons & Fractals 38(2) (2008) 506–515.
[12] O. D. Makinde and T. Chinyoka, Numerical study of unsteady hydro magnetic generalized couette flow of a reactive third grade fluid with asymmetric convective cooling, Computers and Mathematics with Application 61 (2011) 1167–1179.
[13] B.D. Coleman and W. Noll, An approximation theorem for functional with application in continuum mechanics, Archive for Rational Mechanics and Analysis 6(1) (1965) 355–370.
[14] S.D. Conte and C. De Boor, Elementary Numerical Analysis an Algorithmic Approach, McGraw- Hill Inc. New York (1980).