AbstractWe introduce an extended version of the homotopy perturbation method (HPM) for computing the steady flow of an incompressible, viscous fluid past a radially stretching sheet. In this version the independent variable is stretched by scaling it by a parameter that incorporates the homotopy parameter p. The coefficients in the parameter are determined by requiring that the solutions obtained at each stage are free of secular terms. It is shown that the totally analytical solution developed by applying the extended version leads to a convergent sequence of homotopy solutions, the convergence of which can be accelerated by applying Shanks’ transformation
An analysis is performed for the boundary-layer flow of a viscous fluid over a nonlinear axisymmetri...
Purpose - In this paper a study of the flow and heat transfer of an incompressible homogeneous secon...
In this paper, a study of steady fluid flow of non-Newtonian type with partial slip between the boun...
AbstractWe introduce an extended version of the homotopy perturbation method (HPM) for computing the...
AbstractAn approximate analytical solution is obtained of the steady, laminar three-dimensional flow...
AbstractAn approximate analytical solution is obtained of the steady, laminar three-dimensional flow...
WOS: 000294835300001Purpose - The purpose of this paper is to introduce a new version of the homotop...
AbstractIn this study, by means of homotopy perturbation method (HPM) an approximate analytical solu...
WOS: 000278629700009In this study, by means of homotopy perturbation method (HPM) an approximate ana...
In this paper by means of homotopy perturbation method an approximate solution of the steady magneto...
AbstractIn this study, by means of homotopy perturbation method (HPM) an approximate analytical solu...
AbstractIn this paper, we present an efficient analytical approach based on new homotopy perturbatio...
An analysis is performed for the boundary-layer flow of a viscous fluid over a nonlinear axisymmetri...
An analysis is performed for the boundary-layer flow of a viscous fluid over a nonlinear axisymmetri...
In this paper, we present an efficient analytical approach based on new homotopy perturbation sumudu...
An analysis is performed for the boundary-layer flow of a viscous fluid over a nonlinear axisymmetri...
Purpose - In this paper a study of the flow and heat transfer of an incompressible homogeneous secon...
In this paper, a study of steady fluid flow of non-Newtonian type with partial slip between the boun...
AbstractWe introduce an extended version of the homotopy perturbation method (HPM) for computing the...
AbstractAn approximate analytical solution is obtained of the steady, laminar three-dimensional flow...
AbstractAn approximate analytical solution is obtained of the steady, laminar three-dimensional flow...
WOS: 000294835300001Purpose - The purpose of this paper is to introduce a new version of the homotop...
AbstractIn this study, by means of homotopy perturbation method (HPM) an approximate analytical solu...
WOS: 000278629700009In this study, by means of homotopy perturbation method (HPM) an approximate ana...
In this paper by means of homotopy perturbation method an approximate solution of the steady magneto...
AbstractIn this study, by means of homotopy perturbation method (HPM) an approximate analytical solu...
AbstractIn this paper, we present an efficient analytical approach based on new homotopy perturbatio...
An analysis is performed for the boundary-layer flow of a viscous fluid over a nonlinear axisymmetri...
An analysis is performed for the boundary-layer flow of a viscous fluid over a nonlinear axisymmetri...
In this paper, we present an efficient analytical approach based on new homotopy perturbation sumudu...
An analysis is performed for the boundary-layer flow of a viscous fluid over a nonlinear axisymmetri...
Purpose - In this paper a study of the flow and heat transfer of an incompressible homogeneous secon...
In this paper, a study of steady fluid flow of non-Newtonian type with partial slip between the boun...