SE BASTIEN FERENCZI(MARSEILLE) Ergodic theory, and particularly its measure-theoretic
part, was developed to model physical systems; but a growing part of it is devoted to the …

Classical and new results concerning the topological structure of skew-products semiflows,
coming from nonautonomous maps and differential equations, are combined in order to …

Let (Z, TZ) be a minimal non-periodic flow which is either symbolic or strictly ergodic. Any
topological extension of (Z, TZ) is Borel isomorphic to an almost 1-1 extension of (Z, TZ) …

Due to a result by Glasner and Downarowicz [Isomorphic extensions and applications.
Topol. Methods Nonlinear Anal. 48 (1)(2016), 321–338], it is known that a minimal system is …

Almost automorphic dynamics have been given a notable amount of attention in recent
years with respect to the study of almost periodically forced monotone systems. There are …

The royal couple conceals their mutual relationship: A noncoalescent toeplitz flow Page 1
ISRAEL JOURNAL OF MATHEMATICS 9T (1997), 239-251 THE ROYAL COUPLE CONCEALS …

We study the existence, structure and topological entropy of almost automorphic arrays in
symbolic lattice dynamical systems. In particular, we show that almost automorphic arrays …

Given an arbitrary countable subgroup σo of the torus, containing infinitely many rationals,
we construct a strictly ergodic 0-1 Toeplitz flow with pure point spectrum equal to σo. For a …

Toeplitz flows with pure point spectrum × Close The Infona portal uses cookies, ie strings of
text saved by a browser on the user's device. The portal can access those files and use them to …

In this note, we generalise the concept of topo-isomorphic extensions and define finite
topomorphic extensions as topological dynamical systems whose factor map to the maximal …