activity
20142019
most citedEdrei's Conjecture revisited

8 citations · 12 across the 8 of their papers we have counts for

collaborators

13 papers

math.DS2019

On Rigid Minimal Spaces

J. P. Boroński, Jernej Činč, Magdalena Foryś-Krawiec

A compact space is said to be minimal if there exists a map such that the forward orbit of any point is dense in . We consider rigid minimal spaces, motivated by…

math.DS2019

Prime Ends Dynamics in Parametrised Families of Rotational Attractors

Jan P. Boroński, Jernej Činč, Xiao-Chuan Liu

We provide several new examples in dynamics on the -sphere, with the emphasis on better understanding the induced boundary dynamics of invariant domains in parametrized families…

math.DS2019

All minimal Cantor systems are slow

J. P. Boroński, J. Kupka, P. Oprocha

We show that every (invertible, or noninvertible) minimal Cantor system embeds in with vanishing derivative everywhere. We also study relations between local shrinking…

math.DS2018

Minimal non-invertible maps on the pseudo-circle

Jan P. Boronski, Judy Kennedy, Xiao-Chuan Liu +1

In this article, we show that R.H. Bing's pseudo-circle admits a minimal non-invertible map. This resolves a problem raised by Bruin, Kolyada and Snoha in the negative. The main to…

math.DS2018

On minimal manifolds

J. P. Boronski, G. Kozlowski

Let be a compact manifold of dimension at least 2. If admits a minimal homeomorphism then admits a minimal noninvertible map.

math.GN2018

A note on fixed points of abelian actions in dimension one

Jan P. Boronski

The result of Boyce and Huneke gives rise to a 1-dimensional continuum, which is the intersection of a descending family of disks, that admits two commuting homeomorphisms without…