Homotopy Perturbation Method for Solving Nonlinear Differential- Difference Equations

In this article, two powerful analytical methods called the variational iteration method (VIM) and the variational homotopy perturbation method (VHPM) are introduced to obtain the

In this article, two powerful analytical methods called the variational iteration method (VIM) and the variational homotopy perturbation method (VHPM) are introduced to obtain the

Based on the derived variable separation excitation, some special types of localized solutions such as a curved soliton, a straight-line soliton and a periodic soliton are

We apply a relatively new technique which is called the homotopy perturbation method (HPM) for solving linear and nonlinear partial differential equations.. The suggested algorithm

64a, 568 – 574 (2009); received September 22, 2008 / revised December 2, 2008 In this paper, an iterative numerical solution of the higher-dimensional (3+1) physically

The time-dependent nonlinear Boltzmann equation, which describes the time evolution of a single- particle distribution in a dilute gas of particles interacting only through

The time-dependent nonlinear Boltzmann equation, which describes the time evolution of a single- particle distribution in a dilute gas of particles interacting only through

The results reveal that the HPM is very effective, convenient and quite accurate to such types of partial differential equations. Key words: Homotopy Perturbation Method;