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A New Vision of the He's Homotopy Perturbation Method
-
E. Hesameddini,
Published/Copyright:
December 1, 2009
Published Online: 2009-12
©2011 by Walter de Gruyter GmbH & Co.
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Articles in the same Issue
- CONTENTS
- Generalized Variational Principle for Electromagnetic Field with Magnetic Monopoles by He's Semi-inverse Method
- An Effective Modification of the Laplace Decomposition Method for Nonlinear Equations
- Reconstruction of Variational Iteration Algorithms using the Laplace Transform
- Fourier-series-based Variational Iteration Method for a Reliable Treatment of Heat Equations with Variable Coefficients
- An Optimal Choice of Initial Solutions in the Homotopy Perturbation Method
- Motion of Free Particles in Fractal Space-time
- A New Vision of the He's Homotopy Perturbation Method
- Two-fluid flow of Blood through Asymmetric and Axisymmetric Stenosed Narrow Arteries
- A Simple Jerk System with Piecewise Exponential Nonlinearity
- Predictive Modeling of the Hypothalamic-Pituitary-Adrenal (ΗΡΑ) Function. Dynamic Systems Theory Approach by Stoichiometric Network Analysis and Quenching Small Amplitude Oscillations
- A Novel Method for Dynamic Simulation of Flexible Fibers in a 3D Swirling Flow
- Synchronizability of dynamical Networks: Different Measures and Coincidence
- The Approximate Solving Methods for the Cubic Duffing Equation based on the Jacobi Elliptic Functions
- The Synchronization of Rössler hyperchaotic System with a Fractional Order
- Variational Principle for Nonlinear Magneto-Electro-Elastodynamics with Finite Displacement by He's Semi-Inverse Method
- Binomial Transforms of the k-Fibonacci Sequence
- Dynamical Paradox in Theory of Lunar Motion
- Enhancement of microfluidic mixing using harmonic and chaotic electric fields
- Similarity solution of boundary layer flows for non-Newtonian fluids
- Research on Periodic and Chaotic Oscillations of Composite Laminated Plates with One-to-One Internal Resonance
- Orientation Distribution of Fibers Immersed in a Curved Expansion Duct
- Chaotic Bayesian Method Based on Multiple Criteria Decision making (MCDM) for Forecasting Nonlinear Hydrological Time Series
Articles in the same Issue
- CONTENTS
- Generalized Variational Principle for Electromagnetic Field with Magnetic Monopoles by He's Semi-inverse Method
- An Effective Modification of the Laplace Decomposition Method for Nonlinear Equations
- Reconstruction of Variational Iteration Algorithms using the Laplace Transform
- Fourier-series-based Variational Iteration Method for a Reliable Treatment of Heat Equations with Variable Coefficients
- An Optimal Choice of Initial Solutions in the Homotopy Perturbation Method
- Motion of Free Particles in Fractal Space-time
- A New Vision of the He's Homotopy Perturbation Method
- Two-fluid flow of Blood through Asymmetric and Axisymmetric Stenosed Narrow Arteries
- A Simple Jerk System with Piecewise Exponential Nonlinearity
- Predictive Modeling of the Hypothalamic-Pituitary-Adrenal (ΗΡΑ) Function. Dynamic Systems Theory Approach by Stoichiometric Network Analysis and Quenching Small Amplitude Oscillations
- A Novel Method for Dynamic Simulation of Flexible Fibers in a 3D Swirling Flow
- Synchronizability of dynamical Networks: Different Measures and Coincidence
- The Approximate Solving Methods for the Cubic Duffing Equation based on the Jacobi Elliptic Functions
- The Synchronization of Rössler hyperchaotic System with a Fractional Order
- Variational Principle for Nonlinear Magneto-Electro-Elastodynamics with Finite Displacement by He's Semi-Inverse Method
- Binomial Transforms of the k-Fibonacci Sequence
- Dynamical Paradox in Theory of Lunar Motion
- Enhancement of microfluidic mixing using harmonic and chaotic electric fields
- Similarity solution of boundary layer flows for non-Newtonian fluids
- Research on Periodic and Chaotic Oscillations of Composite Laminated Plates with One-to-One Internal Resonance
- Orientation Distribution of Fibers Immersed in a Curved Expansion Duct
- Chaotic Bayesian Method Based on Multiple Criteria Decision making (MCDM) for Forecasting Nonlinear Hydrological Time Series