Pages that link to "Item:Q1004772"
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The following pages link to Exact solutions for nonlinear integral equations by a modified homotopy perturbation method (Q1004772):
Displaying 17 items.
- Convergence and error estimation of homotopy perturbation method for Fredholm and Volterra integral equations (Q450305) (← links)
- A closed-form solution for nonlinear oscillation and stability analyses of the elevator cable in a drum drive elevator system experiencing free vibration (Q450490) (← links)
- Piecewise homotopy perturbation method for solving linear and nonlinear weakly singular VIE of second kind (Q544082) (← links)
- Solution of non-linear Fredholm integral equations of the first kind using modified homotopy perturbation method (Q712140) (← links)
- On solving the chaotic Chen system: A new time marching design for the variational iteration method using Adomian's polynomial (Q973854) (← links)
- Introducing variational iteration method to a biochemical reaction model (Q984506) (← links)
- Global error minimization method for solving strongly nonlinear oscillator differential equations (Q988262) (← links)
- A review of some recent results for the approximate analytical solutions of nonlinear differential equations (Q1036283) (← links)
- Homotopy perturbation method and Chebyshev polynomials for solving a class of singular and hypersingular integral equations (Q1713243) (← links)
- Approximate solutions of nonlinear partial differential equations by modified \(q\)-homotopy analysis method (Q1790008) (← links)
- Modified homotopy perturbation method for modeling quantum dots in the quantum clusters (Q1930601) (← links)
- He's homotopy perturbation method: an effective tool for solving a nonlinear system of two-dimensional Volterra-Fredholm integral equations (Q1931048) (← links)
- Application of the homotopy perturbation method to an inverse heat problem (Q2967195) (← links)
- A seminumeric approach for solution of the Eikonal partial differential equation and its applications (Q3560240) (← links)
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- Optimal perturbation iteration technique for solving nonlinear Volterra-Fredholm integral equations (Q6617280) (← links)