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Limit Cycles

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Limit Cycles
An attractor for non-linear dynamic systems which has periodic cycles or orbits in phase space. An example is an undamped pendulum which will have a closed circle orbit equal to the amplitude of the pendulum's swing. See: Attractor, Phase Space.


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In particular, [1] describes topics about limit cycles and some theorems of usefulness in typical specific nonlinear problems such as Vanderpol's equation.
In this case, however, various dynamic features are observed, including the limit cycles and the foci, which are not observed in the adiabatic systems.
These choices affect - often dramatically - the fixed points, limit cycles, etc.
 
 
 
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