Smooth Non-Bernoulli K-Automorphisms.
Some constructions of strictly ergodic non-regular Toeplitz flows
We give a necessary and sufficient condition for a Toeplitz flow to be strictly ergodic. Next we show that the regularity of a Toeplitz flow is not a topological invariant and define the "eventual regularity" as a sequence; its behavior at infinity is topologically invariant. A relation between regularity and topological entropy is given. Finally, we construct strictly ergodic Toeplitz flows with "good" cyclic approximation and non-discrete spectrum.
Spectral properties of G-symbolic Morse shifts
ß-Shifts Have Unique Maximal Measure.
Statistical periodicity of deterministic systems
Stochastic behavior above Feigenbaum's parameter value
Subadditive maximal ergodic theorem
Support as an invariant for dynamical systems
Sur un théorème ergodique pour des mesures diagonales
Systèmes localement de rang un
Systems of finite rank