Dispersion and activation energy of convective heat transfer flow via a
wavy surface with variable characteristics and heat sources: A numerical
study
Abstract
We have explored the result of the activation energy, thermal
conductivity, and variable viscosity, A vertical wavy surface is passed
by heat sources during convective heat transfer. Coupled equations
controlling the flow, the nonlinear, mass, and heat transferring an
electrically conducting viscous fluid via a vertically wavy surface have
been solved with the Runge-Kutta-Shooting approach. ( f′,
f ) the velocities, (φ)concentration and (θ)temperature, Sherwood
and Nusselt number were discussed for several variations of Ds, Dc, E1,
δ, Rd, β, θr, A1, B1, a, ξ. It has been seen that axial velocity
increases with rising values of Ds, Dc, E1, Nr and reduces with thermal
radiation (Rd), and thermal conductivity (β). Nusselt number (Nu)
reduces with temperature dispersion (Ds), variable viscosity(θr),
thermal conductivity (β) and enhances with solutal dispersion (Dc),
radiation (Rd). Space/temperature dependent heat sources (A1, B1).