Mathematical Modelling of Steady MHD Casson Fluid Flow with Stretching
Porous Walls in existence of Radiation, Chemical Reaction & Thermal
Diffusion Effect
Abstract
In present study, we investigate steady MHD Casson fluid flow effect
with stretching porous walls together with thermal radiation amid two
equidistant sheets. The heat and mass transport experience on
dimensionless parameters Soret and Dufour effect on squeezing flow are
interpreted along with the impression of thermal radiation also with
heat source/sink. We change the partial differential equations (PDEs)
into ordinary differential equations (ODEs) dealing convenient
proportionality transformations & after then solve ODEs by Runge-Kutta
4th-order scheme and shooting technology. The sequel of different
parameters demonstrated by graph and table of temperature, velocity, and
concentration impact. We studied the efficacy of Grashof numbers,
Reynolds number, dimensionless Casson fluid parameter, and
Hartman/magnetic quantity on velocity, temperature, and on
concentration. The skin friction coefficient (Cf), Nusselt number (Nu),
and Sherwood number (Sh) are reported and calculated at the end.