A finite-difference method for the Falkner-Skan equation
Applied Mathematics and Computation
Homotopy perturbation method: a new nonlinear analytical technique
Applied Mathematics and Computation
A simple perturbation approach to Blasius equation
Applied Mathematics and Computation
Behavior of micro-polar flow due to linear stretching of porous sheet with injection and suction
Advances in Engineering Software
Application of homotopy analysis method to solve MHD Jeffery-Hamel flows in non-parallel walls
Advances in Engineering Software
Homotopy perturbation method for motion of a spherical solid particle in plane couette fluid flow
Computers & Mathematics with Applications
Effects of partial slip on the peristaltic flow of a MHD Newtonian fluid in an asymmetric channel
Mathematical and Computer Modelling: An International Journal
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In this paper, the temperature and velocity fields associated with the Falkner-Skan boundary-layer problem have been studied. The nonlinear boundary-layer equations are solved analytically by homotopy Perturbation method (HPM) employing Pade' technique. Analytical results for the temperature and velocity of the flow are presented through graphs and tables for various values of the wedge angle and Prandtl number. It is seen that the current results in comparison with the numerical ones are in excellent agreement and the HPM-Pade' solution provides a convenient way to control and adjust the convergence region of a system of nonlinear boundary-layer problems.