Convergence of the Homotopy Perturbation Method

M. Turkyilmazoglu,

doi:10.1515/ijnsns.2011.020

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Convergence of the Homotopy Perturbation Method

M. Turkyilmazoglu,

Veröffentlicht/Copyright: 11. Februar 2012

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Aus der Zeitschrift International Journal of Nonlinear Sciences and Numerical Simulation Band 12 Heft 1-8

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Harvard
Chicago
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Turkyilmazoglu,, M.. "Convergence of the Homotopy Perturbation Method" International Journal of Nonlinear Sciences and Numerical Simulation, vol. 12, no. 1-8, 2011, pp. 9-14. https://doi.org/10.1515/ijnsns.2011.020

Turkyilmazoglu,, M. (2011). Convergence of the Homotopy Perturbation Method. International Journal of Nonlinear Sciences and Numerical Simulation, 12(1-8), 9-14. https://doi.org/10.1515/ijnsns.2011.020

Turkyilmazoglu,, M. (2011) Convergence of the Homotopy Perturbation Method. International Journal of Nonlinear Sciences and Numerical Simulation, Vol. 12 (Issue 1-8), pp. 9-14. https://doi.org/10.1515/ijnsns.2011.020

Turkyilmazoglu,, M.. "Convergence of the Homotopy Perturbation Method" International Journal of Nonlinear Sciences and Numerical Simulation 12, no. 1-8 (2011): 9-14. https://doi.org/10.1515/ijnsns.2011.020

Turkyilmazoglu, M. Convergence of the Homotopy Perturbation Method. International Journal of Nonlinear Sciences and Numerical Simulation. 2011;12(1-8): 9-14. https://doi.org/10.1515/ijnsns.2011.020

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Published Online: 2012-02-11

Published in Print: 2011-12

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Artikel in diesem Heft

Prelims
Homotopy Perturbation Padé Transform Method for Blasius Flow Equation Using He’s Polynomials
Convergence of the Homotopy Perturbation Method
A Numerical Algorithm for Solving Nonlinear Delay Volterra Integral Equations by Means of Homotopy Perturbation Method
Exact Controllability of Nonlinear Stochastic Impulsive Evolution Differential Inclusions with Infinite Delay in Hilbert Spaces
Topological Soliton Solutions of .2 C 1/-dimensional KdV Equation with Power Law Nonlinearity and Time-dependent Coefficients
Symmetry Solutions and Reductions of a Class of Generalized .2 C 1/-dimensional Zakharov–Kuznetsov Equation
Analytical Method for Determination of Young’s Modulus of Large Deflection Carbon Nanotube

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https://doi.org/10.1515/ijnsns.2011.020

Artikel in diesem Heft

Prelims
Homotopy Perturbation Padé Transform Method for Blasius Flow Equation Using He’s Polynomials
Convergence of the Homotopy Perturbation Method
A Numerical Algorithm for Solving Nonlinear Delay Volterra Integral Equations by Means of Homotopy Perturbation Method
Exact Controllability of Nonlinear Stochastic Impulsive Evolution Differential Inclusions with Infinite Delay in Hilbert Spaces
Topological Soliton Solutions of .2 C 1/-dimensional KdV Equation with Power Law Nonlinearity and Time-dependent Coefficients
Symmetry Solutions and Reductions of a Class of Generalized .2 C 1/-dimensional Zakharov–Kuznetsov Equation
Analytical Method for Determination of Young’s Modulus of Large Deflection Carbon Nanotube