Problems of non-linear equations to model real-life phenomena have a long history in science and engineering. One of the popular of such non-linear equations is the Duffing equation. An adapted block hybrid numerical integrator that is dependent on a fixed frequency and fixed step length is proposed for the integration of Duffing equations. The stability and convergence of the method are demonstrated; its accuracy and efficiency are also established
A new type of trial solution which differs from the usual linear combination of approximating functi...
Abstract This manuscript proposes an implicit two-step hybrid block method which incorporates fourth...
An efficient one step Adam type implicit block numerical algorithm developed by simultaneous employ...
Problems of non-linear equations to model real-life phenomena have a long history in science and eng...
AbstractIn this paper, an improved variational iteration method is presented for solving Duffing equ...
Real life phenomena found in various fields such as engineering, physics, biology and communication ...
We have suggested a numerical approach, which is based on an improved Taylor matrix method, for solv...
This thesis focuses mainly on deriving block hybrid methods for solving Ordinary Differential Equat...
A numerical method for finding the solution of Duffing-harmonic oscillator is proposed. The approach...
AbstractThe Duffing oscillator is a common model for nonlinear phenomena in science and engineering....
We have suggested a numerical approach, which is based on an improved Taylor matrix method, for solv...
Solving nonlinear differential equation of a circular sector oscillator is of a scientific importanc...
This paper proposes a modified hybrid method for solving non-linear equations that improves computat...
In this paper, we applied the Galerkin Finite Element Method to solve a damped, externally forced, s...
In this paper, a collocation approach for solving initial value problem of ordinary differential equ...
A new type of trial solution which differs from the usual linear combination of approximating functi...
Abstract This manuscript proposes an implicit two-step hybrid block method which incorporates fourth...
An efficient one step Adam type implicit block numerical algorithm developed by simultaneous employ...
Problems of non-linear equations to model real-life phenomena have a long history in science and eng...
AbstractIn this paper, an improved variational iteration method is presented for solving Duffing equ...
Real life phenomena found in various fields such as engineering, physics, biology and communication ...
We have suggested a numerical approach, which is based on an improved Taylor matrix method, for solv...
This thesis focuses mainly on deriving block hybrid methods for solving Ordinary Differential Equat...
A numerical method for finding the solution of Duffing-harmonic oscillator is proposed. The approach...
AbstractThe Duffing oscillator is a common model for nonlinear phenomena in science and engineering....
We have suggested a numerical approach, which is based on an improved Taylor matrix method, for solv...
Solving nonlinear differential equation of a circular sector oscillator is of a scientific importanc...
This paper proposes a modified hybrid method for solving non-linear equations that improves computat...
In this paper, we applied the Galerkin Finite Element Method to solve a damped, externally forced, s...
In this paper, a collocation approach for solving initial value problem of ordinary differential equ...
A new type of trial solution which differs from the usual linear combination of approximating functi...
Abstract This manuscript proposes an implicit two-step hybrid block method which incorporates fourth...
An efficient one step Adam type implicit block numerical algorithm developed by simultaneous employ...