Mixed Convection Boundary Layer Flow of MHD Casson Fluid on an Upward Stretching Sheet Encapsulated in a Porous Medium With Slip Effects

Numerical computation of joule heating and chemical reaction for the radiated Casson fluid on the slender parabolic surface

“…The continuity and momentum equations with the help of considered assumption takes the following form [4,9,41,43].…”

“…In the fields of fluid mechanics and heat transfer, the reduction of PDE's to an ODE's by utilizing similarity variables is a potent method. In this study we use the Levy-Lee similarity transformations [9,42,43].…”

“…The continuity and momentum equations with the help of considered assumption takes the following form [4, 9, 41, 43]. $$$$\begin{equation}{\partial }_x\left( {ru} \right) + {\partial }_y\left( {rv} \right) = 0,\end{equation}$$$$ $$$$\begin{equation}\left[ {u{\partial }_xu + v{\partial }_yu} \right] = \frac{1}{{\wp r}}\left( {\frac{{\beta + 1}}{\beta }} \right){\partial }_y\left[ {{\eta }^*r{\partial }_yu} \right] - \frac{{\varpi \, {\mathrm B} _ \circ ^2}}{\wp }u + g{\delta }_t\left( {{T}^* - T_\infty ^*} \right) + g{\delta }_c\left( {{C}^* - C_\infty ^*} \right),\end{equation}$$$$the boundary conditions are [4, 41, 43] …”

“…Sridhar et al [8] implemented the Keller box scheme to investigate the flow and thermal performance of Casson fluid by embedding nanoparticles passing on the absorbent stretched plate. Sridhar et al [9] analyzed the magnetohydrodynamic flow process of Casson fluid along with the mixed convection which is supposed to be moving on an upward stretchy surface with slip and porous effects.…”

“…Sridhar et al. [9] analyzed the magnetohydrodynamic flow process of Casson fluid along with the mixed convection which is supposed to be moving on an upward stretchy surface with slip and porous effects.…”