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List of “interesting” periodic points of higher dimensions
Consider a $d$-dimensional ($d>1$) dynamical system with a finite number of attractors, with periodic points among them. Suppose that it is interesting to know whether a periodic point belongs to an attractor, but not its position in the attractor.
What are some interesting subclasses of the periodic points?
A few examples:
Given any attractor, is there a periodic point that is asymptotically stable?
Given any system, is there a periodic point that is super-stable? i.e. perturbations from other periodic points eventually shrink to the periodic point. Is there any other interesting notion of a super-stable periodic point?
A:
Here are two analogous cases where the answer is negative:
1) Given any $C^2$ Anosov map with a finite number of attracting periodic points, there is a periodic point that is asymptotically stable.
2) Given any $C^1$ Anosov map with a finite number of attracting periodic points, there is a periodic point that is hyperbolic.
For the latter, we note that any of the periodic points is unstable.
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class vector2D{
public:
vector2D(double x
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