T. K. Subrahmonian Moothathu, Piotr Oprocha
Published 2011-08-05, updated 2013-04-04Version 4
This paper is a systematic study about the syndetically proximal relation and the possible existence of syndetically scrambled sets for the dynamics of continuous self-maps of compact metric spaces. Especially we consider various classes of transitive subshifts, interval maps, and topologically Anosov maps. We also present many constructions and examples.
On almost specification and average shadowing properties
Dimension groups for interval maps II: the transitive case
On "observable" Li-Yorke tuples for interval maps
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