Impact of Soret and Dufour on MHD Casson fluid flow past a stretching surface with convective-diffusive conditions

The intension of current inquiry is to highlight the impact of magnetohydrodynamic Casson fluid flow across a convective surface with cross diffusion, chemical reaction, non-linear radiative heat are accounted. Convection and diffusive boundary conditions are deemed. The governing flow equations for the flow fields are converted into non-dimensional form by using appropriate similarity variables. These ODEs are solved by fourth order Runge-Kutta and Shooting method. The outcomes are bestowed with plots and table for the influence of diverse flow variables on the flow fields. We observed that depreciate temperature and appreciate concentration with the upsurge in Sorret number, whereas a negative impact is perceived with Dufour number. A decrement in Nusselt number and an enhancement in Sherwood number are observed for the intensification of non-linear radiative parameter.

Automated summary

The study focuses on the impact of magnetohydrodynamic Casson fluid flow across a convective surface with cross diffusion, chemical reaction, and non-linear radiative heat. By converting the governing flow equations into non-dimensional form, the research found that an increase in Sorret number leads to a decrease in temperature and an increase in concentration, while the Dufour number has a negative impact. Additionally, an intensification of the non-linear radiative parameter results in a decrement in Nusselt number and an enhancement in Sherwood number.