Chaotic Damped Driven Pendulum Evolution

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An example from Marion & Thornton, "Classical Dynamics of Particles and Systems" 5th ed., Section 4.6 " This is a simple animation showing the sensitivity to initial conditions for a d²θ/dt² = -c dθ/dt - sin(θ) +F*cos(ω*t) with c=0.05; ω=0.7; F=0.4 the initial developement looks very similar to the case where F=0.6. 3220 Project 2: Chaotic Damped-Driven Pendulum in Python With the driving frequency omega = 0.3 sqrt(g/l), the system has a periodic solution. So, the Poincare Map reduces to a single ...

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Last Updated: June 22, 2026

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Damped Driven Pendulum

With the driving frequency omega = 0.3 sqrt(g/l), the system has a periodic solution. So, the Poincare Map reduces to...