Sharif University of TechnologyScientia Iranica1026-309828620211201Effects of heat and mass transfer on stagnation point flow of micropolar Maxwell fluid over Riga plate375337662243910.24200/sci.2021.53858.3454ENS. NadeemDepartment of Mathematics, Quaid-I-Azam University 45320, Islamabad 44000, PakistanA. AminDepartment of Mathematics, Quaid-I-Azam University 45320, Islamabad 44000, PakistanN. AbbasDepartment of Mathematics, Quaid-I-Azam University 45320, Islamabad 44000, PakistanA. Saleem- Mathematics and Its Applications in Life Sciences Research Group, Ton Duc Thang University, Ho Chi Minh City, Vietnam.
- Faculty of Mathematics and Statistics, Ton Duc Thang University, Ho Chi Minh City, Vietnam.orcid.org/0000-0002-7388-3946F. M. AlharbiDepartment of Mathematics, Faculty of Science, University of Tabuk, P.O. Box 741, Tabuk 71491, Saudi ArabiaA. HussainDepartment of Mathematics, Quaid-I-Azam University 45320, Islamabad 44000, PakistanA. IssakhovAl-Farabi Kazakh National University, av. al-Farabi 71, 050040, Almaty, KazakhstanJournal Article20190624In this paper, we investigated the stagnation point flow of Maxwell viscoelasticity with incompressible based micropolar fluid over a Riga plate. The mathematical model has been constructed though micropolar fluid flows over Riga plate. The implement the boundary layer approximation, the system of partial differential equations is produced through momentum equation along with micro inertia theory. Nonlinear partial differential equations are become dimensionless nonlinear ordinary differential equations through suitable similarity transformations. This system is solved numerical scheme via BVP4C method. The effects of involving physical parameters like as dimensionless parameter, Modified Hartman number, Material parameter, Slip condition σ_s, Viscoelastic parameter δ_m and Soret coefficient S_T are highlighted through graphs and numerical results. The physical quantities like as Skin friction, local Nusselt number and local Sher-wood number are highlighted through tables. R is increasing with increasing dimensionless parameter, Material parameter K and Slip condition σ_s. R is decreasing with increasing behavior of Modified Hartman number Z and viscoelastic parameter δ_m.https://scientiairanica.sharif.edu/article_22439_4735a51cdc3555b440b07995ea822aa9.pdf