Shooting Type Laplace–Adomian Decomposition Algorithm for nonlinear differential equations with boundary conditions at infinity

In this paper, Shooting Type Laplace–Adomian Decomposition Algorithm (STLADA), is applied to some boundary value problems with one of the boundary conditions at infinity. The analytic solution obtained by using this method converges rapidly, highly effective in terms of accuracy and very close to the exact solution. The solution is compared with the existing results. Shooting Type Laplace–Adomian Decomposition Algorithm is an efficient method for solving these types of problems occurring especially in fluid mechanics.