Javascript must be enabled to continue!
Homotopy Perturbation Transform Method for Extensible Beam Equations
View through CrossRef
In this paper, we apply analytical method (homotopy perturbation transformmethod), for solving extensible beam, we discuss certain initial- boundary value problems for the nonlinear equation. This equation wasproposed by Woiniwsky- Krieger as a model for transverse deflection of an extensible beam of natural length whose ends are held a fixed distance apart.
Omdurman Islamic University
Title: Homotopy Perturbation Transform Method for Extensible Beam Equations
Description:
In this paper, we apply analytical method (homotopy perturbation transformmethod), for solving extensible beam, we discuss certain initial- boundary value problems for the nonlinear equation.
This equation wasproposed by Woiniwsky- Krieger as a model for transverse deflection of an extensible beam of natural length whose ends are held a fixed distance apart.
Related Results
Homotopy theory of homotopy algebras
Homotopy theory of homotopy algebras
This paper studies the homotopy theory of algebras and homotopy algebras over an operad. It provides an exhaustive description of their higher homotopical properties using the more...
The Application of S‐transform Spectrum Decomposition Technique in Extraction of Weak Seismic Signals
The Application of S‐transform Spectrum Decomposition Technique in Extraction of Weak Seismic Signals
AbstractIn processing of deep seismic reflection data, when the frequency band difference between the weak useful signal and noise both from the deep subsurface is very small and h...
Direct applications of homotopy perturbation method for solving nonlinear algebraic and transcendental equations
Direct applications of homotopy perturbation method for solving nonlinear algebraic and transcendental equations
In this work, homotopy perturbation method is directly applied to provide solutions to nonlinear algebraic and transcendental equations. The reliability and efficiency of the metho...
Soham Transform in Fractional Differential Equations
Soham Transform in Fractional Differential Equations
Objectives: Soham transforms is one of the appropriate tools for solving fractional differential equations that are flexible enough to adapt to different purposes. Methods: Integra...
Analytical solution of time‐fractional Navier–Stokes equation in polar coordinate by homotopy perturbation method
Analytical solution of time‐fractional Navier–Stokes equation in polar coordinate by homotopy perturbation method
AbstractIn this letter, we implement a relatively new analytical technique, the homotopy perturbation method (HPM), for solving linear partial differential equations of fractional ...
Solving Undamped and Damped Fractional Oscillators via Integral Rohit Transform
Solving Undamped and Damped Fractional Oscillators via Integral Rohit Transform
Background: The dynamics of fractional oscillators are generally described by fractional differential equations, which include the fractional derivative of the Caputo or Riemann-Li...
Application of the Homotopy Perturbation Method for Differential Equations
Application of the Homotopy Perturbation Method for Differential Equations
In this paper and in the first part of it, homotopy perturbation method is applied to solve second order differential equation with non-constant coefficients. The method yields sol...
Perturbation approaches for integral projection models
Perturbation approaches for integral projection models
Perturbation analysis of population models is fundamental to elucidating mechanisms of population dynamics and examining scenarios of change. The use of integral projection models ...

