Analytical approximation of MHD nano-fluid flow induced by a stretching permeable surface using Buongiorno’s model

Flow and heat transfer analysis of magnetohydrodynamic (MHD) second-grade fluid in a channel with a porous wall

“…Then using Eqs. (24) and 26 The total error at the kth-order approximation is defined by, At the kth-order approximation the auxiliary parameters h f and h θ are determined so that ε T k is minimum. To obtain the solution with required accuracy we iterate over k so that ε T k is very small.…”

“…Euler-Bernoulli beam equations. Numerical investigations based on HAM for the MHD nano-fluid flow over a stretching sheet can be found in the study by [24].…”

Illustration of buoyant forces on Casson nanofluid flow through an exponentially stretching sheet with thermal radiation and chemical reaction

“…They figure out the leading equation with the help of the Homotopy Analysis Method and observed that the copper oxide maximizes the local Nusselt number and on the other hand magnetite nanoparticles minimize the local Nusselt number. Ajam et al 10 examined a model named as the Buongiorno model and analyzed the hat and mass transfer of an MHD nanofluid flow over an extending surface in the presence of Brownian motion and thermophoresis effects. The leading equations of this model are transferred into a nonlinear ordinary differential equation by using similarity transformation.…”

Boundary Layer Analysis Adjacent to Moving Heated Plate Inside Electrically Conducting Fluid with Heat Source/Sink

“…Ahmad et al [4] used a periodically accelerated plate to find a new analytical technique for MHD fluid flow. Ajam et al [5] used Buongiorno's model and found a new analytical approximation of MHD resulting from a stretching permeable surface. Chen et al [6] obtained a solution for fractional viscoelastic MHD fluid using Lie group similarity over a stretching sheet.…”