Unsteady Rheology of MHD Newtonian Material with Soret and Dufours Effects

• Published in: International journal of applied and computational mathematics Vol. 3; no. Suppl 1; pp. 1299 - 1311
• Main Authors: Awais, Muhammad, Awan, Saeed Ehsan, Syam, Muhammad I., Raja, Muhammad Asif Zahoor, Wazwaz, Abdul-Majid
• Format: Journal Article
• Language: English
• Published: New Delhi Springer India 01.12.2017; Springer Nature B.V
• Subjects: Applications of Mathematics; Applied mathematics; Chemical reactions; Computational fluid dynamics; Computational mathematics; Computational Science and Engineering; Fluid flow; Hydrodynamics; Magnetohydrodynamics; Mathematical and Computational Physics; Mathematical Modeling and Industrial Mathematics; Mathematical models; Mathematics; Mathematics and Statistics; Nuclear Energy; Operations Research/Decision Theory; Original Paper; Rheological properties; Rheology; Theoretical; 65L05; 35F31; 26A33; Transport phenomenon; Newtonian fluid; Unsteady flow; Error analyses; 34A08
• ISSN: 2349-5103; 2199-5796
• DOI: 10.1007/s40819-017-0418-1

The analysis has been conducted to analyze the magneto-hydrodynamics combined with Soret and Dufours effects in the rheology of a Newtonian fluid over an unsteady stretched wall. Simultaneous effects of heat and mass transport processes in the presence of generative/destructive chemical reactions are analyzed. Mathematical modelling for the considered physical model has been presented and suitable similar variables have been invoked for the conversion of derived partial differential system into coupled nonlinear ordinary differential system. Numerical solutions for the velocity, temperature and concentration flow fields are computed and compared for different numerical techniques.