On some dynamical properties of S-unimodal maps on an interval
On the capacity of a continuum with a non-dense orbit under a hyperbolic toral automorphism
On the creation of conjugate points.
On the creation of homoclinic points
On the dynamics of pseudo-Anosov homeomorphisms on representation varieties of surface groups.
On the Hausdorff dimension of some fractal sets
On the Time Evolution of Statistical States for Anosov Systems.
On the topological equivalence between Anosov flows on the three-manifolds.
One-Parameter Flows with the Pseudo Orbit Tracing Property.
Optimality of Ruelle's bound for the domain of meromorphy of generalized zeta functions
Orientation Reversing Morse-Smale Diffeomorphisms of S2.
Periods of periodic points for transitive degree one maps of the circle with a fixed point.
Persistence of invariant manifolds for perturbations of semiflows with symmetry.
Plenty of elliptic islands for the standard family of area preserving maps
Plus-operators in Krein spaces and dichotomous behavior of irreversible dynamical systems with discrete time
We study dichotomous behavior of solutions to a non-autonomous linear difference equation in a Hilbert space. The evolution operator of this equation is not continuously invertible and the corresponding unstable subspace is of infinite dimension in general. We formulate a condition ensuring the dichotomy in terms of a sequence of indefinite metrics in the Hilbert space. We also construct an example of a difference equation in which dichotomous behavior of solutions is not compatible with the signature...
Prevalence of non-Lipschitz Anosov foliations.
Prime Orbit Theorems with Multi-Dimensional Constraints for Axiom A Flows.
Produits semi-directs et application aux nilvariétés et aux tores en théorie ergodique
Propriétés ergodiques des mesures de Sinaï
Pseudo orbit tracing property and fixed points
If a continuous map f of a compact metric space has the pseudo orbit tracing property and is h-expansive then the set of all fixed points of f is totally disconnected.