Steady-State Solutions for MHD Motions of Burgers’ Fluids through Porous Media with Differential Expressions of Shear on Boundary and Applications

Steady-state solutions for two mixed initial-boundary value problems are provided. They describe isothermal MHD steady-state motions of incompressible Burgers’ fluids over an infinite flat plate embedded in a porous medium when differential expressions shear stress given on part the boundary. The fluid is electrically conductive under influence uniform transverse magnetic field. For validation results, obtained presented different forms and their equivalence graphically proved. All results could easily be particularized to give exact Oldroyd-B, Maxwell, second-grade, Newtonian that were performing similar motions. illustration, corresponding In addition, as application, velocity fields used determine time required reach steady or permanent state distinct values parameters. We found this declined with increasing Consequently, such was earlier reached presence field medium.