Homotopy Perturbation Method and Axisymmetric Flow over a Stretching Sheet

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Modified homotopy perturbation method for solving non-linear Fredholm integral equations (2009, background): “[8]; to the non-linear systems of reaction-diffusion equations by Ganji et al.”
Variational iteration method: New development and applications (2007, background): “to axisymmetrical flow over a stretching sheet [34], D’Acunto [35,36], Xu [37], Draganescu [38], Ganji and Sadighi to nonlinear heat transfer [39], Marinca [40] and He [1] to nonlinear oscillators, Draganescu and Capalnasan to nonlinear relaxation phenomena in polycrystalline solids [38], Lu to two-”
Recent development of the homotopy perturbation method (2008, methodology): “The homotopy perturbation method [11]–[16] proposed by Ji-Huan He in 1998 has been proved by many authors to be a powerful mathematical tool for various kinds of nonlinear problems [1]–[10], [19]–[23], [25]–[27], [30], it is a promising and evolving method.”
Exp-function Method for the Discrete mKdV Lattice (2007, background): “c2w„ = (a-u(2)n)(un+] -«„_,) (2) There are many approaches to searching for various solitonary solutions for nonlinear differential equations, such as the homotopy perturbation method[3-9], the variational iteration methods[10-16], and the parameter-expanding method[17], A review on recently develop”