View Full Version : Period of the DE trajectory
I have a second order nonlinear ODE. I know that a trajectory with specified initial conditions \left[ x(0) = x_0, \dot{x}(0) = \dot{x}_0 \right] is periodic. How can I numerically calculate period of this trajectory without solve this DE?
Are you allowed to use a numerical method like Runge Kutta or would that be considered "solving" the ODE?
Are you allowed to use a numerical method like Runge Kutta or would that be considered "solving" the ODE? I mean that the numerical solution like the attachment paper.
That's a method that I'm not familiar with. Hopefully someone here may be able to help.
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