A study on a boundary-layer equation arising in an incompressible fluid
Applied Mathematics and Computation
A new algorithm for calculating Adomian polynomials for nonlinear operators
Applied Mathematics and Computation
Computers & Mathematics with Applications
Variational iteration method for the time-fractional Fornberg-Whitham equation
Computers & Mathematics with Applications
A new approach for solving a system of fractional partial differential equations
Computers & Mathematics with Applications
A new modified Laplace decomposition method for higher order boundary value problems
Computational & Mathematical Organization Theory
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In this article, Laplace decomposition method (LDM) is applied to obtain series solutions of classical Blasius equation. The technique is based on the application of Laplace transform to nonlinear Blasius flow equation. The nonlinear term can easily be handled with the help of Adomian polynomials. The results of the present technique have closed agreement with series solutions obtained with the help of Adomian decomposition method (ADM), variational iterative method (VIM) and homotopy perturbation method (HPM).