Effects of nonadiabatic transitions on invariants of the motion

Abstract
A computer study is made of the change in adiabatic invariant for a plane pendulum when a slow variation in the pendulum length forces the pendulum to change from circularly rotating motion to an oscillating state. The numerical results are shown to be in good agreement with a simply derived analytic expression which itself is generalizable to calculations of nonadiabatic transitions in other problems.

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