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Compactification of a Map Which Is Mapped to Itself by Iwanik, A.; Janos, L.; Smith, F. A. is a scholarly article available to read on EtoBox.

What is Compactification of a Map Which Is Mapped to Itself about?

We prove that if $T: X \to X$ is a selfmap of a set $X$ such that $\bigcap \{T^{n}X: n\in N}\}$ is a one-point set, then the set $X$ can be endowed with a compact Hausdorff topology so that $T$ is continuous.

Author

Iwanik, A.; Janos, L.; Smith, F. A.

Published

2002

Language

EN