作者: M. Rafei , D.D. Ganji , H.R. Mohammadi Daniali , H. Pashaei
DOI: 10.1016/J.PHYSLETA.2006.11.047
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摘要: In this Letter, He's homotopy perturbation method (HPM) is implemented for finding the solitary-wave solutions of regularized long-wave (RLW) and generalized modified Boussinesq (GMB) equations. We obtain numerical these equations initial conditions. will show that convergence HPM faster than those obtained by Adomian decomposition (ADM). The solutions, in comparison with exact admit a remarkable accuracy. A clear conclusion can be drawn from results provides highly accurate nonlinear differential