In this article, the homotopy analysis method is applied to solve nonlinear fractional partial
differential equations. On the basis of the homotopy analysis method, a scheme is …

In this paper the variational iteration method is used to compute the solution for the linear,
variable coefficient, fractional derivative and multi space telegraph equations. The method …

The variational iteration method is applied to solve the generalized pantograph equation.
This technique provides a sequence of functions which converges to the exact solution of …

In this paper, Legendre wavelet method is developed to approximate the solutions of system
of nonlinear Volterra integro-differential equations. The properties of Legendre wavelets are …

The delay logistic equations have been extensively used as models in biology and other
sciences, with particular emphasis on population dynamics. In this work, the variational …

In this paper He's variational iteration method is used to give the approximate solution of
nonlinear mixed Volterra–Fredholm integral equations. The method constructs a convergent …

In this article, Bernoulli wavelet method has been developed to solve nonlinear fuzzy
Hammerstein–Volterra integral equations with constant delay. This type of integral equation …

Purpose–The purpose of this paper is to apply exp‐function method to construct generalized
solitary and periodic solutions of Fitzhugh‐Nagumo equation, which plays a very important …

The Exp-function method with the aid of symbolic computational system can be used to
obtain the generalized solitary solutions and periodic solutions for nonlinear evolution …

Differential algebraic equations (DAEs) appear in many fields of physics and have a wide
range of applications in various branches of science and engineering. Finding reliable …