In this paper, a new technique is introduced by combining Homotopy perturbation method and modified Lindstedt-Poincaré technique to obtain the periodic solutions of certain non-smooth oscillators. In this technique, homotopy perturbation method is re-written in iterative form to linearize perturbation process by homotopy, and then, the modified Lindstedt- Poincaré method is utilized to obtain next approximation for each iteration step. We realize that this new technique works very well for the whole range of initial amplitudes, and the excellent agreement of the approximate frequencies and periodic solutions with the exact ones has been confirmed and discussed. Only one or two iterations lead to high accuracy of the solutions. The result ob...
In this paper, new approach to parameterized homotopy perturbation method is presented to solve n...
In this paper we propose a reliable algorithm for the solution of nonlinear oscillators. Our algorit...
In this paper we deal with an approximative analytical solution of a second order differential equat...
WOS: 000287856000007In this paper, a new technique is introduced by combining Homotopy perturbation ...
In this paper, we introduce a new adjustment of the Lindstedt-Poincare method combining it homotopy ...
AbstractIn this paper we propose a reliable algorithm for the solution of nonlinear oscillators. Our...
We apply He’s homotopy perturbation method to find improved approximate solutions to conservative tr...
He's modified Lindstedt-Poincaré method is applied to nonlinear oscillatiors with fractional powers....
A modified He’s homotopy perturbation method is used to calculate the periodic solutions of a nonlin...
He's homotopy perturbation method is used to calculate higher-order approximate periodic solutions o...
He’s homotopy perturbation method is adapted to calculate higher-order approximate periodic solution...
A novel approach about iterative homotopy harmonic balancing is presented to determine the periodic ...
In this paper He’s homotopy perturbation method has been adapted to calculate higher-order approxima...
Nonlinear oscillators with no linear term or negative linear term are difficult to be solved analyti...
The elliptic Lindstedt-Poincaré method is used/employed to study the periodic solutions of quadratic...
In this paper, new approach to parameterized homotopy perturbation method is presented to solve n...
In this paper we propose a reliable algorithm for the solution of nonlinear oscillators. Our algorit...
In this paper we deal with an approximative analytical solution of a second order differential equat...
WOS: 000287856000007In this paper, a new technique is introduced by combining Homotopy perturbation ...
In this paper, we introduce a new adjustment of the Lindstedt-Poincare method combining it homotopy ...
AbstractIn this paper we propose a reliable algorithm for the solution of nonlinear oscillators. Our...
We apply He’s homotopy perturbation method to find improved approximate solutions to conservative tr...
He's modified Lindstedt-Poincaré method is applied to nonlinear oscillatiors with fractional powers....
A modified He’s homotopy perturbation method is used to calculate the periodic solutions of a nonlin...
He's homotopy perturbation method is used to calculate higher-order approximate periodic solutions o...
He’s homotopy perturbation method is adapted to calculate higher-order approximate periodic solution...
A novel approach about iterative homotopy harmonic balancing is presented to determine the periodic ...
In this paper He’s homotopy perturbation method has been adapted to calculate higher-order approxima...
Nonlinear oscillators with no linear term or negative linear term are difficult to be solved analyti...
The elliptic Lindstedt-Poincaré method is used/employed to study the periodic solutions of quadratic...
In this paper, new approach to parameterized homotopy perturbation method is presented to solve n...
In this paper we propose a reliable algorithm for the solution of nonlinear oscillators. Our algorit...
In this paper we deal with an approximative analytical solution of a second order differential equat...