Paper Title
Flow and Heat Transfer of Three Dimensional Maxwell Nanofluid Over a Stretching/Shrinking Surface With Convective Boundary Conditions

Abstract
The boundary layer flow and heat transfer of three dimensional Maxwell nanofluid over a permeable stretching/ shrinking surface with convective boundary conditions is numerically investigated. The partial differential equations governing the flow and heat transfer are reduced to a set of ordinary differential equations by using the appropriate similarity transformations for the velocity components and temperature. These equations have been solved numerically by employing the bvp4c function in Matlab. Numerical solutions are obtained for the skin friction coefficient, the local Nusselt number and the local Sherwood number as well as the velocity, temperature and concentration profiles. Dual solutions are discovered and hence the stability analysis has been done to identify which solution is stable and physically realizable. The features of the flow and heat transfer characteristics for several range of parameters namely the suction parameter, Deborah number, Biot number, thermophoresis parameter, Brownian motion parameter and Lewis number are analyzed and discussed. Keywords- Maxwell Nanofluid, Stretching/Shrinking Surface, Three-Dimensional Flow, Convective Boundary Conditions.