Heat conduction and mass transfer in a MHD nanofluid flow subject to generalized Fourier and Fick’s law

Heat and mass transmission in Casson nanofluid flow induced by a linearly placed stretching sheet due to Cattaneo-Christov double diffusion convection with the company of thermal radiation scrutinized here. Multiple slip boundary conditions have been accounted here. Leading equations of the course have been normalized via similarity approach and unraveled resulting equations numerically by using RK-4 shooting procedure. Here dual characteristic of velocity field has been perceived for the parameters, velocity slip and Casson fluid. After numerical designs, influence of emergent flow parameters on flow specific are made appropriately via graphs and charts and explained the consequences with proper reasoning.