EUDML | On common fixed points, periodic points, and recurrent points of continuous functions.

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Displaying similar documents to “On common fixed points, periodic points, and recurrent points of continuous functions.”

Continuity of the maps $f \mapsto ⋃_{x \in I} ω (x, f)$ and $f \mapsto {ω (x, f) : x \in I}$ .

Steele, T.H. (2006)

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Characterization of chaos for continuous maps of the circle

Milan Kuchta (1990)

Commentationes Mathematicae Universitatis Carolinae

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Periods of periodic points for transitive degree one maps of the circle with a fixed point.

Hidalgo, M.C. (1992)

Acta Mathematica Universitatis Comenianae. New Series

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Generic chaos

Ľubomír Snoha (1990)

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Nielsen type numbers of self-maps on the real projective plane.

Wang, Jiaoyun (2010)

Fixed Point Theory and Applications [electronic only]

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Points of continuity and quasicontinuity

Ján Borsík (2010)

Open Mathematics

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Let C(f), Q(f), E(f) and A(f) be the sets of all continuity, quasicontinuity, upper and lower quasicontinuity and cliquishness points of a real function f: X → ℝ, respectively. The triplets (C(f),Q(f),A(f)), (C(f),E(f),A(f) and (Q(f),E(f),A(f)are characterized for functions defined on Baire metric spaces without isolated points.

Furstenberg families and sensitivity.

Wang, Huoyun, Xiong, Jincheng, Tan, Feng (2010)

Discrete Dynamics in Nature and Society

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On oscillation of limit functions.

Borsík, J. (1991)

Acta Mathematica Universitatis Comenianae. New Series

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