Publications

Abstract : The current study explores the hybrid nanoliquid flow over three distinct shapes (cone, plate, and wedge) with the impact of porous medium, homogeneous and heterogeneous reactions, and a heat source/sink. By employing appropriate similarity transformations, the governing equations that characterize the circulation problem and boundary conditions are simplified to ordinary differential equations (ODEs). The numerical outcomes are derived by combining the Runge Kutta Fehlberg 45 order with the shooting methodology. The impacts of different dimensionless restrictions on their corresponding profiles is depicted using graphs. The results show that the fluid velocity and distribution of heat are high in plate geometry and less in cone geometry in the presence of heat source/sink and porous medium parameters, respectively. In the existence of both homogeneous and heterogeneous reaction intensities, the concentration profile demonstrates the declination. With the inclusion of a porous parameter, the surface drag force lowers and the rate of thermal distribution increases. The rate of heat dispersion is faster in the case of a cone and slower in the case of a wedge.