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