This investigation peruses the features of temperature and mass transport non-Newtonian third-order liquid over an absorbent convective shrinking sheet. The sheet is packed with silver nanoparticles. Buongiornos modelling uses a particular Brownian movement thermophoresis consequences using non-linear radiation. partial differential equations are changed to ordinary similarity transformations. ...

A study has been carried out on MHD boundary layer forced convection flow along a shrinking surface with variable heat flux in the presence of heat source. The flow is generated due to linear shrinking of the sheet and is influenced by uniform transverse magnetic field. The basic boundary layer momentum and heat transfer equations, which are nonlinear partial differential equations, are convert...

*Correspondence: [email protected] 2School of Mathematical Sciences, Faculty of Science and Technology, Universiti Kebangsaan Malaysia, Bangi, Selangor 43600 UKM, Malaysia Full list of author information is available at the end of the article Abstract An analysis is carried out to study the heat transfer characteristics of steady two-dimensional stagnation-point flow of a copper (Cu)-water n...

∣ 2 u dV. This implies in particular that d dt μ(g(t), τ(t)) ≥ 0 with equality exactly for homothetically shrinking solutions of Ricci flow. An important consequence of this entropy formula is a lower volume ratio bound for solutions of Ricci flow on a closed manifold for a finite time interval [0, T ) asserting the existence of a constant κ > 0, only depending on n, T and g(0), such that the i...

The numerical solution of magnetohydrodynamic MHD and rotating flow over a porous shrinking sheet is obtained by the new approach known as spectral homotopy analysis method SHAM . Using a similarity transformation, the governing equations for the momentum are reduced to a set of ordinary differential equations and are solved by the SHAM approach to determine velocity distributions and shear str...

The study of the problem of Magneto Hydrodynamic viscous flow due to a shrinking sheet of Micropolar fluids has been solved numerically by using SOR method with Simpson (1/3) Rule. The similarity transformations have been used to reduce the highly nonlinear partial differential equations of motion to ordinary differential equations. The resulting equations are then integrated by using appropria...

The present paper deals with a steady two-dimensional laminar flow of a viscous incompressible electrically conducting fluid over a shrinking sheet in the presence of uniform transverse magnetic field with viscous dissipation. Using suitable similarity transformations the governing partial differential equations are transformed into ordinary differential equations and then solved numerically by...

The steady, laminar, stagnation point flow of hybrid nanofluid past a nonlinearly stretching and shrinking sheet is studied. Hybrid regarded by disseminated two distinct nano-sized particles, silver (Ag) copper oxide (CuO) in pure water. Similarity technique was used for the transformation partial differential equations (PDEs) into an ordinary equation (ODEs). Obtained ODEs were solved using Ma...

We use recent innovative solution techniques to investigate the problem of MHD viscous flow due to a shrinking sheet with a chemical reaction. A comparison is made of the convergence rates, ease of use, and expensiveness the number of iterations required to give convergent results of three seminumerical techniques in solving systems of nonlinear boundary value problems. The results were validat...

Abstract—A theoretical study has been presented to describe the boundary layer flow and heat transfer on an exponentially shrinking sheet with a variable wall temperature and suction, in the presence of magnetic field. The governing nonlinear partial differential equations are converted into ordinary differential equations by similarity transformation, which are then solved numerically using th...