The variational iteration method is used for solving three types of nonlinear partial
differential equations such as coupled Schrodinger-KdV, generalized KdV and shallow …

Even if numerical simulation of the Burgers' equation is well documented in the literature, a
detailed literature survey indicates that gaps still exist for comparative discussion regarding …

Homotopy perturbation method is applied to nonlinear boundary value problems.
Comparison of the result obtained by the present method with that obtained by Adomian …

This paper is an elementary introduction to the concepts of variational iteration method. First,
the main concepts in variational iteration method, such as general Lagrange multiplier …

Variational iteration method has been favourably applied to various kinds of nonlinear
problems. The main property of the method is in its flexibility and ability to solve nonlinear …

Fractional differential equations have been investigated by variational iteration method.
However, the previous works avoid the term of fractional derivative and handle them as a …

Derivative with a New Parameter: Theory, Methods and Applications discusses the first
application of the local derivative that was done by Newton for general physics, and later for …

In this paper, an effective modification of variational iteration algorithm-II is presented for the
numerical solution of the Korteweg–de Vries-Burgers equation, Burgers equation and …

In this Letter, we implement the variational iteration method and the homotopy perturbation
method, for solving the system of fraction differential equations (FDE) generated by a multi …

In this paper, we constitute a homotopy algorithm basically extension of homotopy analysis
method with Laplace transform, namely q-homotopy analysis transform method to solve time …