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A Numerical Algorithm for Solving Nonlinear Delay Volterra Integral Equations by Means of Homotopy Perturbation Method
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Solat Karimi Vanani,
Published/Copyright:
February 11, 2012
Published Online: 2012-02-11
Published in Print: 2011-12
©2012 by Walter de Gruyter GmbH & Co.
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Articles in the same Issue
- 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
Articles in the same Issue
- 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
