Multiple Slip Influence on Maxwell Fluid Flow Around a Porous Vertical Cone with Addition of Nanofluid Particles: MHD and Convective Boundary Condition

When Brownian motion is present in a non-Newtonian Maxwell-nanofluid flowing through a vertical cone filled with porous material, the authors used numerical solutions to probe the mixed impacts of unique slip effects, thermal radiation, mass transfer, and heat change characteristics. This was done in order to find out the mixed influences of Brownian motion. They discovered that flow of a non-Newtonian Maxwell-nanofluid influenced these characteristics. When the researchers analyzed the process that happens when a vertical cone becomes immerse in a porous condition, they took into account concentration slip boundary conditions, velocity, convective boundary conditions, heat and mass change, thermophoresis, and a magnetic field. A model compose of a collection of nonlinear governing partial differential equation (PDE) subject to boundary condition is use to offer a quantitative description of the underlying physical state. The Keller box method is use to solve differential equation with well-defined boundary condition numerically. The exact outcomes will be displayed in the form of a graph to demonstrate how the temperature, concentration, and speed are affected by changes in the controlling factors. According to this point of view, the presence of these components has a substantial effect on several technical applications, such as the production of polymers, metal layers, paper sheets, nuclear reactor cores, and sectors related to biotechnology. The computational findings are backed up by a comparison of individual instances from the current research to those from earlier investigations, which reveal a high level of concordance among the both sets of data. Because of this, we are able to go on with the computational analysis that is required for this assignment.