J. Boronski

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20162023

0

and

\infty

: A solution to the Barge Entropy Conjecture

1 citations · 1 across the 2 of their papers we have counts for

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math.DS2023

A note on home-product-minimality

J. P. Boroński, Magdalena Foryś-Krawiec, Piotr Oprocha

A compact space $Y$ is called homeo-product-minimal if given any minimal system $(X, T)$ , it admits a homeomorphism $S : Y \to Y$ , such that the product system $(X \times Y, T \times S)$ …

math.DS2021★ 1 cited

Beyond $0$ and $\infty$ : A solution to the Barge Entropy Conjecture

Jan P. Boroński, Jernej Činč, Piotr Oprocha

We prove the entropy conjecture of M. Barge from 1989: for every $r \in [0, \infty]$ there exists a pseudo-arc homeomorphism $h$ , whose topological entropy is $r$ . Until now all pseu…

A note on home-product-minimality

Beyond 0 and ∞: A solution to the Barge Entropy Conjecture

Beyond $0$ and $\infty$ : A solution to the Barge Entropy Conjecture