A look into fractional calculus and their applications from the signal processing point of view
is done in this paper. A coherent approach to the fractional derivative is presented, leading …

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

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 …

In this paper, the variational iteration method is implemented to give approximate solutions
for nonlinear differential equations of fractional order. In this method the problems are …

By means of variational iteration method the solutions of Burger's equation and coupled
Burger's equations are exactly obtained, comparison with the Adomian decomposition …

In this article, we implement relatively new analytical techniques, the variational iteration
method and the Adomian decomposition method, for solving linear differential equations of …

In this article, we implement a new analytical technique, He's variational iteration method for
solving the linear Helmholtz partial differential equation. In this method, general Lagrange …

In this Letter, we implement relatively new analytical techniques, the variational iteration
method and the Adomian decomposition method, for solving linear fractional partial …

In this article, we implement relatively new analytical techniques, the variational iteration
method and the Adomian decomposition method, for solving nonlinear partial differential …