Exact Solutions for a Class of Nonlinear Singular Two-Point Boundary Value Problems: The Decomposition Method

So we can see that the non-standard ellip- ticity conditions (ii) and (iii) in Definition 3.1 lead (under the additional assumption that the boundary value problem in 3.1 (ii) is

Among the innitely many viscosity solutions of the problem, the maximalone turns out to be the value func- tion of the exit-time control problem associated to (1){(2) and therefore

In the regularized decomposition (RD) method, proposed for general large scale struc- tured linear programming problems in [15], we combine the last two approaches: the problem

In a recent paper V.P.Demyanov, S.Gamidov and T.J.Sivelina pre- sented an algorithm for solving a certain type of quasidiffer- entiable optimization problems [3].. In this PaFer

Recently, a considerable number of analytic methods have been successfully developed and applied for constructing exact travelling wave so- lutions to nonlinear evolution equations

A hybrid of Fourier transform and Adomian decomposition method (FTADM) is developed for solving the nonlinear non-homogeneous partial differential equations of the Cauchy problem

In this paper, the exact solutions for a class of nonlinear singular two-point boundary value problems are obtained to the first time by using Adomian decom- position method1.

In this paper, we study the modified decomposition method (MDM) for solving nonlinear two- point boundary value problems (BVPs) and show numerical experiments.. The modified form of