Author/Authors :
Nadeem, S. Department of Mathematics - Quaid-I-Azam University, Islamabad, Pakistan , Amin, A. Department of Mathematics - Quaid-I-Azam University, Islamabad, Pakistan , Abbas, N. Department of Mathematics - Quaid-I-Azam University, Islamabad, Pakistan , Saleem, A. Mathematics and Its Applications in Life Sciences Research Group - Ton Duc Thang University, Ho Chi Minh City, Vietnam , Alharbi, F.M. Department of Mathematics - Faculty of Science - University of Tabuk, Tabuk, Saudi Arabia , Hussain, A. Department of Mathematics - Quaid-I-Azam University, Islamabad, Pakistan , Issakhove, A. Al-Farabi Kazakh National University, Almaty, Kazakhstan
Abstract :
In this paper, we investigated the stagnation point ow of Maxwell micropolar uid ow over a Riga plate. Micropolar uid ows over the Riga plate were used to create the mathematical model. The system of partial differential equations is created using the momentum equation and the micro inertia theory to accomplish the boundary layer approximation. Through appropriate similarity transformations, nonlinear partial differential equations are transformed into dimensionless nonlinear ordinary differential equations. This system solved the numerical scheme via the BVP4C method. The effects of involving physical parameters like dimensionless parameter, modiffed Hartman number, material parameter, slip condition ˙s, viscoelastic parameter fm and Soret coefcient ST are shown through graphs and numerical results. The physical quantities such as Skin friction, local Nusselt number, and local Sherwood number are shown in tables. R increases when the dimensionless parameter, Material parameter K and Slip condition ˙s increase, while R decreases with the Modiffed Hartman number Z and viscoelastic parameter m increase.
Keywords :
Micropolar viscoelasticity fluid , Multi-dependent thermophoresis , Stagnation point ow , Riga plate , Numerical technique