Application of the (-expansion method for the generalized Fisher‘s equation and modified equal width equationFootnote

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References

• S.AbbasbandyA.ShirzadiThe first integral method for modified Benjamin–Bona–Mahony equationCommunications in Nonlinear Science and Numerical Simulation15201017591764
   Web of Science ®Google Scholar
• A.S.Abdel RadyE.S.OsmanM.KhalfallahOn soliton solutions of the (2+1) dimensional Boussinesq equationApplied Mathematics and Computation219201234143419
   Web of Science ®Google Scholar
• M.AntonovaA.BiswasAdiabatic parameter dynamics of perturbed solitary wavesCommunications in Nonlinear Science and Numerical Simulation142009734748
   Web of Science ®Google Scholar
• B.AyhanA.BekirThe -expansion method for the nonlinear lattice equationsCommunications in Nonlinear Science and Numerical Simulation17201234903498
   Google Scholar
• E.BabolianN.DastaniHes homotopy perturbation method: an effective tool for solving a nonlinear system of two-dimensional Volterra–Fredholm integral equationsMathematical and Computer Modelling55201212331244
   Google Scholar
• A.BiswasSolitary wave solution for KdV equation with power-law nonlinearity and time-dependent coefficientsNonlinear Dynamics582009345348
   Web of Science ®Google Scholar
• A.BiswasSolitary waves for power-law regularized long-wave equation and R(m, n) equationNonlinear Dynamics592010423426
   Google Scholar
• A.BiswasA.H.KaraConservation laws for regularized long wave equation and R(m, n) equationAdvanced Science Letters42011168170
   Google Scholar
• R.J.ChengK.M.LiewAnalyzing modified equal width (MEW) wave equation using the improve element free Galerkin methodEngineering Analysis with Boundary Elements36201213221330
   Google Scholar
• C.DaiY.WangJ.ZhangAnalytical spatiotemporal localizations for the generalized (3+1)-dimensional nonlinear Schrdinger equationOptics Letters35201014371439
   PubMed Web of Science ®Google Scholar
• C.-Q.DaiY.-Y.WangQ.TianJ.-F.ZhangThe management and containment of self-similar rogue waves in the inhomogeneous nonlinear Schrdinger equationAnnals of Physics3272012512521
   Web of Science ®Google Scholar
• G.EbadiA.BiswasTravelling wave solutions for time-delayed nonlinear evolution equationsJournal of the Franklin Institute347201013911398
   Web of Science ®Google Scholar
• G.EbadiA.BiswasApplication of the -expansion method for nonlinear diffusion equation swith nonlinear sourceJournal of the Franklin Institute347201013911398
   Web of Science ®Google Scholar
• M.K.ElboreeNew soliton solutions for a Kadomtsev–Petviashvili (KP) like equation coupled to a Schrödinger equationApplied Mathematics and Computation218201259665973
   Google Scholar
• M.K.ElboreeHyperbolic and trigonometric solutions for some nonlinear evolution equationsCommunications in Nonlinear Science and Numerical Simulation17201240854096
   Google Scholar
• J.FengW.LiQ.WanUsing -expansion method to seek the traveling wave solution of Kolmogorov–Petrovskii–Piskunov equationApplied Mathematics and Computation217201158605865
   Google Scholar
• L.GirgisE.ZerradA.BiswasSolitary wave solutions of the peregrine equationInternational Journal of Oceans and Oceanography420104554
   Google Scholar
• L.GirgisA.BiswasA study of solitary waves by He’s semi-inverse variational principleWaves in Random and Complex Media21201196104
   Web of Science ®Google Scholar
• B.HongaD.LubNew Jacobi elliptic function-like solutions for the general KdV equation with variable coefficientsMathematical and Computer Modelling55201215941600
   Google Scholar
• A.JabbariH.KheiriNew exact travelling wave solutions for the Kawahara and modified Kawahara equations by using modified tanh–coth methodActa Universitatis Apulensis2320102138
   Google Scholar
• A.JabbariH.KheiriA.BekirExact solutions of the coupled Higgs equation and the Maccari system using Hes semi-inverse method and -expansion methodComputers and Mathematics with Applications62201121772186
   Google Scholar
• Z.Jie-FangJ.Mei-ZhenH.Ji-DaL.Ji-HuiD.Chao-QingDynamics of optical rogue waves in inhomogeneous nonlinear waveguidesChinese Physics BB222013 054208–5
   Google Scholar
• M.M.KabirA.BorhanifarR.AbazariApplication of -expansion method to Regularized Long Wave (RLW) equationComputers and Mathematics with Applications61201120442047
   Web of Science ®Google Scholar
• B.KafashA.DelavarkhalafiS.M.KarbassiApplication of variational iteration method for Hamilton–Jacobi–Bellman equationsApplied Mathematical Modelling37201339173928
   Google Scholar
• H.KimR.SakthivelTravelling wave solutions for time-delayed nonlinear evolution equationsApplied Mathematics Letters232010527532
   Web of Science ®Google Scholar
• H.KimR.SakthivelExact solution of Wick-type stochastic equations with variable coefficientsReports on Mathematical Physics672011415429
   Google Scholar
• R.A.KraenkelK.ManikandanM.SenthilvelanOn certain new exact solutions of a diffusive predator–prey systemCommunications in Nonlinear Science and Numerical Simulation18201312691274
   Google Scholar
• E.V.KrishnanH.TrikiM.LabidiA.BiswasA study of shallow water waves with Gardner’s equationNonlinear Dynamics662011497507
   Web of Science ®Google Scholar
• E.V.KrishnanS.KumarA.BiswasSolitons and other nonlinear waves of the Boussinesq equationNonlinear Dynamics70201212131221
   Google Scholar
• M.KrisnangkuraS.ChinviriyasitW.ChinviriyasitAnalytic study of the generalized Burgers–Huxley equation by hyperbolic tangent methodApplied Mathematics and Computation218201210,84310,847
   Google Scholar
• J.LeeR.SakthivelTravelling wave solutions for (N+1)-dimensional nonlinear evolution equationsPRAMANA-Journal of Physics752010565578
   Google Scholar
• J.LeeR.SakthivelExact traveling wave solutions of a higher-dimensional nonlinear evolution equationModern Physics Letters B24201010111021
   Google Scholar
• J.LeeR.SakthivelNew exact travelling wave solutions of bidirectional wave equationsPRAMANA-Journal of Physics762011819829
   Google Scholar
• J.LeeR.SakthivelExact travelling wave solutions of the Schamel–Korteweg de Vries equationReports on Mathematical Physics682011153161
   Google Scholar
• J.LeeR.SakthivelExact travelling wave solutions for some nonlinear (N+1)-dimensional evolution equationsComputational and Applied Mathematics312012219243
   Google Scholar
• A.MalikF.ChandS.C.MishraExact travelling wave solutions of some nonlinear equations by -expansion methodApplied Mathematics and Computation216201025962612
   Google Scholar
• A.MalikF.ChandH.KumarS.C.MishraExact solutions of the Bogoyavlenskii equation using the multiple -expansion methodComputers and Mathematics with Applications64201228502859
   Web of Science ®Google Scholar
• P.J.MorrisonJ.D.MeissJ.R.CareyScattering of regularized long-wave solitary wavesPhysica11D1984324336
   Google Scholar
• L.MuX.YeA finite volume method for solving Navier–Stokes problemsNonlinear Analysis74201166866695
   Google Scholar
• H.NaherF.A.AbdullahSome new traveling wave solutions of the nonlinear reaction diffusion equation by using the improved -expansion methodMathematical Problems in Engineering201217 pages Article ID 871724
   Google Scholar
• K.ParandJ.A.RadExp-function method for some nonlinear pde’s and a nonlinear ode’sJournal of King Saud University-Science242012110
   Google Scholar
• P.RazborovaH.TrikiA.BiswasPerturbation of dispersive shallow water wavesOcean Engineering63201317
   Web of Science ®Google Scholar
• Q.ShiQ.XiaoX.LiuExtended wave solutions for a nonlinear Klein–Gordon–Zakharov systemApplied Mathematics and Computation218201299229929
   Google Scholar
• N.TaghizadehM.MirzazadehF.TascanThe first-integral method applied to the Eckhaus equationApplied Mathematics Letters252012798802
   Web of Science ®Google Scholar
• W.M.TahaM.S.M.NooraniExact solutions of equation generated by the Jaulent–Miodek Hierarchy by -expansion methodMathematical Problems in Engineering2013 7 pages, Article ID 392830
   Google Scholar
• W.M.TahaM.S.M.NooraniI.HashimNew application of the -expansion method for thin film equationsAbstract and Applied Analysis20136 pages Article ID 535138
   Google Scholar
• M.WangX.LiJ.ZhangThe -expansion method and travelling wave solutions of nonlinear evolution equations in mathematical physicsPhysics Letters A3722008417423
   Web of Science ®Google Scholar
• A.M.WazwazThe tanh method for traveling wave solution of nonlinear equationsApplied Mathematics and Computation1542004713723
   Web of Science ®Google Scholar
• A.M.WazwazThe tanh and sine–cosine method for a reliable treatment of the modified equal width equation and its variantsCommunications in Nonlinear Science and Numerical Simulation112006148160
   Google Scholar
• A.M.WazwazPartial Differential Equations and Solitary Wave Theory2009SpringerNew York
   Google Scholar