Abstract
In contrast to the Euler method and the subsequent methods, we provide solutions to nonlinear ordinary differential equations. Consequently, our method does not require convergence. We apply our method to a second-order nonlinear ordinary differential equation ODE. However, the method is applicable to higher order ODEs.
Highlights
There are several methods of solving nonlinear ordinary differential equations, such as the Euler method, RungeKutta methods and linear multistep methods
In contrast to the Euler method and the subsequent methods, we provide solutions to nonlinear ordinary differential equations
We apply our method to a second-order nonlinear ordinary differential equation ODE
Summary
There are several methods of solving nonlinear ordinary differential equations, such as the Euler method, RungeKutta methods and linear multistep methods. In contrast to the Euler method and the subsequent methods, we provide solutions to nonlinear ordinary differential equations. We apply our method to a second-order nonlinear ordinary differential equation ODE. The method is applicable to higher order ODEs. There are several methods of solving nonlinear ordinary differential equations, such as the Euler method, RungeKutta methods and linear multistep methods.
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