Deflection prediction of a cantilever beam subjected to static co-planar loading by analytical methodsFootnote
Peer review under responsibility of Housing and Building National Research Center.

M. HatamiEsfarayen University, Engineering and Technical College, Mechanical Engineering Department, Esfarayen, North Khorasan, Iran;Babol University of Technology, Department of Mechanical Engineering, Babol, Mazandaran, IranCorrespondence[email protected] [email protected]

S. VahdaniYoung Researcher Club, Islamic Azad University, Sari Branch, Mazandaran, Iran

D.D. GanjiBabol University of Technology, Department of Mechanical Engineering, Babol, Mazandaran, Iran

Pages 191-197 | Received 03 Sep 2013, Accepted 08 Nov 2013, Published online: 17 May 2019

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https://doi.org/10.1016/j.hbrcj.2013.11.003
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J.H.HeHomotopy perturbation techniqueComput. Methods Appl. Mech. Eng.1781999257262
Web of Science ®Google Scholar
J.H.HeHomotopy perturbation method: a new nonlinear analytical techniqueAppl. Math. Comput.13520037379
Web of Science ®Google Scholar
J.H.HeApplication of homotopy perturbation method to nonlinear wave equationsChaos Solitons Fractals262005695700
Web of Science ®Google Scholar
J.H.HeHomotopy perturbation method for bifurcation of nonlinear problemsInt. J. Nonlinear Sci. Numer. Simul.62005207208
Web of Science ®Google Scholar
A.RooziE.AlibeikiS.S.HosseiniS.M.ShafiofM.EbrahimiHomotopy perturbation method for special nonlinear partial differential equationsJ. King Saud Univ. (Sci.)23201199103
Google Scholar
D.D.GanjiA.SadighiApplication of homotopy-perturbation and variational iteration methods to nonlinear heat transfer and porous media equationsJ. Comput. Appl. Math.20720072434
Web of Science ®Google Scholar
A.SadighiD.D.GanjiAnalytic treatment of linear and nonlinear Schrödinger equations: a study with homotopy-perturbation and Adomian decomposition methods equationsPhys. Lett. A3722008465469
Web of Science ®Google Scholar
A.SadighiD.D.GanjiExact solutions of Laplace equation by homotopy-perturbation and Adomian decomposition methodsPhys. Lett. A36720078387
Web of Science ®Google Scholar
Z.ZiabakhshG.DomairryAnalytic solution of natural convection flow of a non-Newtonian fluid between two vertical flat plates using homotopy analysis methodCommun. Nonlinear Sci. Numer. Simul.14200918681880
Web of Science ®Google Scholar
S.S.GanjiD.D.GanjiM.G.SfahaniS.KarimpourApplication of AFF and HPM to the systems of strongly nonlinear oscillationCurr. Appl. Phys.10201013171325
Web of Science ®Google Scholar
A.KhavajiD.D.GanjiN.RoshanR.MoheimaniM.HatamiA.HasanpourSlope variation effect on large deflection of compliant beam using analytical approachStruct. Eng. Mech.4432012405416
Web of Science ®Google Scholar
J.K.ZhouDifferential transformation method and its application for electrical circuits1986Hauzhang University PressWuhan, China
Google Scholar
S.GhafooriM.MotevalliM.G.NejadF.ShakeriD.D.GanjiM.JalaalEfficiency of differential transformation method for nonlinear oscillation: comparison with HPM and VIMCurr. Appl. Phys.112011965971
Web of Science ®Google Scholar
A.S.V.Ravi KanthK.ArunaDifferential transform method for solving the linear and nonlinear Klein–Gordon equationComput. Phys. Commun.1802009708711
Web of Science ®Google Scholar
J.BiazarM.EslamiDifferential transform method for quadratic Riccati differential equationInt. J. Nonlinear Sci.942010444447
Google Scholar
A.GokdoganM.MerdanA.YildirimThe modified algorithm for the differential transform method to solution of Genesio systemsCommun. Nonlinear Sci. Numer. Simul.1720124551
Web of Science ®Google Scholar
F.AyazOn the two-dimensional differential transform methodAppl. Math. Comput.1432003361374
Web of Science ®Google Scholar
M.GorjiM.HatamiA.HasanpourD.D.GanjiNonlinear thermal analysis of solar air heater for the purpose of energy savingIranica J. Energy Environ.342012361369
Google Scholar
A.KimiaeifarE.LundO.T.ThomsenJ.D.SørensenApplication of the homotopy analysis method to determine the analytical limit state functions and reliability index for large deflection of a cantilever beam subjected to static co-planar loadingComput. Math. Appl.62201146464655
Web of Science ®Google Scholar
A.AzizHeat conduction with Maple2006R.T. EdwardsPhiladelphia (PA)
Google Scholar
A.KimiaeifarS.R.MohebpourA.R.SohouliG.DomairryAnalytical solution for large deflections of a cantilever beam under nonconservative load based on homotopy analysis methodJ. Numer. Methods Partial Differ. Equ.2732011541553
Web of Science ®Google Scholar

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Deflection prediction of a cantilever beam subjected to static co-planar loading by analytical methodsFootnote
Peer review under responsibility of Housing and Building National Research Center.