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The map T has no fixed points nor periodic points of minimal period-two in Δ. ii.
If has no fixed point nor periodic points of minimal period-two in, then the endpoints of belong to.
f is transitive, f is periodically dense; i.e., the set of periodic points of f is dense in X, and.
Algebraic relations amongst periodic points of a lifting of Frobenius, 2007.
The analysis is based on a mathematical framework for approximately describing periodic points in the behavior of a model.
We also show that homoclinic points and periodic points in harmonic models are dense under general conditions.
Every nil endomorphism has dense periodic points.
Every toral endomorphism of the torus has dense periodic points.
Let p, q be hyperbolic periodic points of f.
Denote by (P f)) the set of all periodic points.
Step 2: C α admits a dense periodic points subset.
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